Milnor K2 and p-adic zeta functions for real quadratic fields
SCOPUS
- Title
- Milnor K2 and p-adic zeta functions for real quadratic fields
- Authors
- Park, J.
- Date Issued
- 2017-04
- Publisher
- Springer International Publishing
- Abstract
- G. Stevens (http://math.bu.edu/people/ghs/research.html) constructed a modular symbol taking values in circular K-groups, which is intimately related to Eisenstein series. We make precise a relationship between his Milnor K-theoretic modular symbol and the period integrals of Eisenstein series. The main goal here is to extract from a group 1-cocyle on SL 2(Q) with values in differential form valued distributions and use this to construct a p-adic locally analytic distribution which gives a p-adic partial zeta function of a real quadratic field.
- URI
- https://oasis.postech.ac.kr/handle/2014.oak/50418
- DOI
- 10.1007/s40316-017-0079-9
- ISSN
- 2195-4755
- Article Type
- Article
- Citation
- Annales Mathematiques du Quebec, vol. 41, no. 1, page. 3 - 25, 2017-04
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