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CHOIE, YOUNG JU (최영주)

Dept of Mathematics(수학과)

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II CODES:16||MODULARFORMS:14||JACOBI FORMS:12||CUSP FORMS:12||Jacobi forms:10||SERIES:10||RINGS:8||HEAT OPERATOR:8||Jacobi form:8||selfdual codes:8||AUTOMORPHICFORMS:6||OPERATORS:6||Period:6||CODES:6||modular forms:6||CONGRUENCES:6||Z(2M):6||VARIETIES:6||unimodular lattices:6||RankinCohen brackets:6||VALUES:6||LATTICES:4||Hecke operator:4||congruences:4||totally real field:4||FORMS:4||pseudodifferential operators:4||theta series:4||Eichler integral:4||modular form:4||Jacobilike forms:4||Modular forms:4||Siegel modular form:4||Dirichlet series:4||JACOBI:4||SiegelEisenstein series:4||weight enumerator:4||Ramanujan bound:2||Hilbert Modular form:2||codes over rings:2||RANKS:2||Witt operator:2||Hyperbolic series:2||Automorphic integral:2||CRITICALVALUES:2||WEIGHT:2||cryptography:2||ternary codes:2||hyperelliptic curve cryptosystem:2||DIVISOR CLASS GROUP:2||scalar multiplication:2||Jacobi forms over the totally real fields:2||bilinear pairing:2||Heat operator:2||Petersson norm:2||hyperelliptic curves:2||invariant space:2||Galois ring:2||EVEN UNIMODULAR LATTICES:2||Frobenius map:2||CRYPTOSYSTEMS:2||PROPERTY:2||NUMBERS:2||SIMPLE PROOF:2||representations:2||MODULAR LATTICES:2||Jacobi forms Hilbert modular forms:2||SELFDUAL CODES:2||Clifford group:2||key agreement protocol:2||Hermitian modular forms:2||Mock Jacobi form:2||polynomial ring:2||Mock modular forms:2||Mock Jacobi forms:2||HILBERT MODULARFORMS:2||elliptic curves:2||Tate pairing implementation:2||hyperelliptic cryptosystem:2||nonholomorphic Eisenstein series:2||nonholomorphic Poincare series:2||MODULAR FORMS:2||Lfunctions:2||nonpordinary:2||newform:2||THETAFUNCTIONS:2||genus theta series:2||Nonholomorphic theta function:2||UNRAMIFIED PRINCIPAL SERIES:2||halfintegral weight form:2||Cusp forms:2||Harmonic Maass forms:2||F(Q):2||Ikeda lift:2||type II codes:2||invariants:2||codes:2||type II code over Z(2m):2||HALFINTEGRAL WEIGHT:2||MODULAR IDENTITY:2||SEPTIC BASE:2||HilbertSiegel modular forms over Q(root 5):2||Ozeki polynomial:2||identitybased encryption:2||Quasimodular forms:2||QUASIMODULAR FORMS:2||SchrdingerWeil representation:2||Jacobi Hilbert modular form:2||LEVEL APPELL FUNCTIONS:2||congruence modulo p:2||isomorphism classes:2||a generalized CliffordWeil group:2||elliptic curve cryptosystem:2||Jacobi and Siegel forms:2||shadows:2||SMALL FIELDS:2||noncritical values:2||Hecke operators:2||NUMBERFIELDS:2||GENUS:2||LINEAR RELATIONS:2||Indefinite form:2||PADIC GROUPS:2||FINITE RINGS:2||CRYPTOGRAPHY:2||SIEGEL MODULARFORMS:2||Eisenstein space:2||ternary forms:2||linear relations:2||Fourier expansion:2||Lerch sum:2||EISENSTEIN SERIES:2||Sturm formula:2||Mellin transformation:2||ZETAFUNCTIONS:2||representatives:2||invariant polynomial ring:2||PI:2||code:2||QUADRATICFORMS:2||Siegel theta series:2||Fourier coefficient:2||cusp form:2||MAASS WAVEFORMS:2||GAMMA(0)(N):2||COHOMOLOGY:2||Z):2||TRACES:2||BORCHERDS PRODUCTS:2||COEFFICIENTS:2||finite fields:2||DISCRETE LOGARITHM:2||ALGORITHM:2||Ozeki and BroueEnguehard maps:2||mixed Siegel modular form:2||CONSTRUCTION:2||DERIVATIVES:2||periods:2||1cocycles:2||EIGENVALUES:2||integral lattices:2||Genus:2||

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