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On the Strict Endoscopic Part of Modular Siegel Threefolds


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  • Product Description

In this book, we study the non-holomorphic strict ndoscopic parts of inner cohomology spaces of a modular Siegel threefold respect to local systems. First we show that there is a non-zero subspace of the strict endoscopic part such that it is constructed by global theta lift of automorphic froms of a pair of genus one cuspidal forms. Secondly, we present an explicit analytic calculation of levels of lifted forms into GSp(4), based on the paramodular representations theory for GSp(4;F). Finally, we prove the conjecture, by C. Faber and G. van der Geer, that gives a description of the strict endoscopic part for Betti cohomology and (real) Hodge structures in the category of mixed Hodge structures, in which the modular Siegel threefold has level structure one.

Product Specifications
SKU :COC76248
AuthorShervin Shahrokhi Tehrani
Number of Pages156
Publishing Year2014-10-14T00:00:00.000
Edition1 st
Book TypeMathematics
Country of ManufactureIndia
Product BrandScholars' Press
Product Packaging InfoBox
In The Box1 Piece
Product First Available On ClickOnCare.com2015-10-08 00:00:00
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