Open Access System for Information Sharing
All
Title
Author
Subject
Login
Library
Help
검색
HOME
Communities & Collections
Researchers
Title
Browse by Researchers
KANG, BYUNG GYUN (강병균)
Dept of Mathematics(수학과)
Field(s)
E-Mail
Homepage
Loading...
Export
Journal Papers
(International)
Journal Papers
(Domestic)
Conference Papers
(International)
Conference Papers
(Domestic)
Journal Papers(International)
Journal Papers(Domestic)
Conference Papers(International)
Conference Papers(Domestic)
30 items
100 items
200 items
Show more items...
H-INDEX
Chart.
Keyword
POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||POWERSERIES RINGS:4||ZERO DIVISORS:3||binary constantweight codes:2||power series ring:2||Binary codes:2||upper bound:2||PRUFER DOMAINS:2||DOMAINS:2||PvMD:2||MULTIPLICATION DOMAINS:2||Delsarte&apos:2||s linear programming bound:2||KRULL DIMENSION:2||RINGS:2||Krull domain:2||Power series ring:1||Valuation ring:1||polynomial ring:1||regular local ring:1||pidomain:1||UNIQUE FACTORIZATION:1||PSEUDOVALUATION DOMAINS:1||tdimension:1||DIVISORIAL:1||IDEAL:1||POLYNOMIAL RINGS:1||Commutative ring theory:1||D[X](Nv):1||Prufer domain:1||antiArchimedean domain:1||tsplitting set:1||(t)Globalized pseudovaluation domain:1||localization:1||IDEALS:1||Picard group:1||DIMENSION:1||Noetherian ring:1||valuation domain:1||PRIME IDEALS:1||unique factorization domain:1||UMTdomain:1||GRADED INTEGRAL DOMAIN:1||CONSTRUCTION:1||class group:1||KRULL DOMAINS:1||tSFTring:1||tSFTideal:1||formal power series ring:1||D + DS[Gamma*]:1||SFT Prufer domain:1||invertible ideal:1||TSPLITTING SETS:1||Torsionfree grading monoid Gamma with Gamma boolean ANDGamma = {0}:1||R(X):1||INTEGRAL CLOSURE:1||KRULL RINGS:1||prime ideal:1||Prufer vmultiplication ring:1||INTEGRALDOMAINS:1||Krulldimension:1||FORM:1||
Publication & Time Cited Count
(For the Last 5 years)
Browse
Communities & Collections
Researcher
Title
Login
Library
Help
