12
views
0
recommends
+1 Recommend
0 collections
    0
    shares
      • Record: found
      • Abstract: found
      • Article: not found

      On higher regulators of Siegel threefolds II: the connection to the special value

      Compositio Mathematica
      Wiley

      Read this article at

      ScienceOpenPublisher
      Bookmark
          There is no author summary for this article yet. Authors can add summaries to their articles on ScienceOpen to make them more accessible to a non-specialist audience.

          Abstract

          We establish a connection between motivic cohomology classes over the Siegel threefold and non-critical special values of the degree-four $L\(-function of some cuspidal automorphic representations of \)\text{GSp}(4)\(. Our computation relies on our previous work [ On higher regulators of Siegel threefolds I: the vanishing on the boundary, Asian J. Math. 19 (2015), 83–120] and on an integral representation of the \)L$ -function due to Piatetski-Shapiro.

          Related collections

          Most cited references26

          • Record: found
          • Abstract: not found
          • Article: not found

          Théorie de Hodge, II

            Bookmark
            • Record: found
            • Abstract: not found
            • Article: not found

            Higher regulators and values of L-functions

              Bookmark
              • Record: found
              • Abstract: not found
              • Article: not found

              Meijer G-Functions: A Gentle Introduction

                Bookmark

                Author and article information

                Journal
                applab
                Compositio Mathematica
                Compositio Math.
                Wiley
                0010-437X
                1570-5846
                May 2017
                March 27 2017
                May 2017
                : 153
                : 05
                : 889-946
                Article
                10.1112/S0010437X16008320
                b7a96161-87ea-4a6e-84ee-a9ccfb0aebb6
                © 2017
                History

                Comments

                Comment on this article