We derive an elementary formula for the trace of a Hecke operator acting on a space of
algebraic modular forms, as a sum of character values. We describe explicit computations in …

p-adic Measures for Hermitian Modular Forms and the Rankin–Selberg Method | SpringerLink
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It has been well established that congruences between automorphic forms have far-
reaching applications in arithmetic. In this paper, we construct congruences for Siegel …

This manuscript provides a more detailed treatment of the material from my lecture series at
the 2022 Arizona Winter School on Automorphic Forms Beyond GL2. The main focus of this …

Abstract Let K= Q (-D) K= Q (-D) be an imaginary quadratic field with discriminant-D,-D, and
χ χ the Dirichlet character corresponding to the extension K/QK/Q. Let m= 2n m= 2 n or 2 n+ …

It has been well-established that congruences between automorphic forms have far
reaching applications in arithmetic. In this paper we construct congruences for Siegel Hilbert …

In this work we prove some results on the algebraicity of special L-values attached to
Hermitian modular forms. Our work is based on techniques developed by Goro Shimura in …

The paper extends author's method of modular distributions (2002,[75]) to arithmetic
automorphic L functions on general classical groups. Main resultat gives a p-adic …

For an imaginary quadratic field K of discriminant− D, let χ= χ K be the associated quadratic
character. We will show that the space of special hermitian Jacobi forms of level N is …

Period of the adelic Ikeda lift for U(m, m) | SpringerLink Skip to main content Advertisement
SpringerLink Log in Menu Find a journal Publish with us Search Cart 1.Home 2.Abhandlungen …