Titlebook: Relative Trace Formulas; Werner Müller,Sug Woo Shin,Nicolas Templier Conference proceedings 2021 The Editor(s) (if applicable) and The Aut

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,Distinguished Representations of ,(,?+?1, ?1)?×?,(,, ?1), Periods and Branching Laws,esimal character, we state in terms of .-stable parameter necessary and sufficient conditions so that . In the special case that both Π and . are tempered, this implies the Gross–Prasad conjectures (Gross and Prasad, Canad J Math 44:974–1002, 1992) for tempered representations of .(.?+?1, 1)?×?.(.,

Vulvodynia

Modular forms on ,, and their Standard ,-Function,ms. First, we discuss the Fourier expansion of modular forms, following work of Gan-Gross-Savin and the author. Then, following Gurevich-Segal and Segal, we discuss a Rankin-Selberg integral yielding the standard .-function of modular forms on ... As a corollary of the analysis of this Rankin-Selber

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2365-9564 matics.Contributions are a synthesis of current knowledge anA series of three symposia took place on the topic of trace formulas, each with an accompanying proceedings volume. The present volume is the third and final in this series and focuses on relative trace formulas in relation to special value

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Shimura Varieties for Unitary Groups and the Doubling Method,those attached to unitary groups, which appear more naturally in applications of relative trace formulas, such as the refined Gan-Gross-Prasad conjecture (conjecture of Ichino-Ikeda and N. Harris). The present article reconsiders these critical values, using the Shimura varieties attached to unitary

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2365-9564 neous set of experts to isolate key difficulties going forward and to collectively assess the feasibility of diverse approaches.978-3-030-68508-9978-3-030-68506-5Series ISSN 2365-9564 Series E-ISSN 2365-9572

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Benedict H. Grossns is touched upon and certain asymptotic expansions are given. Furthermore, Nikolski? constants for periodic singular integrals of Fejér’s type with respect to Lipschitz classes are determined; these complete the results of Sec. 1.6.3 in the fractional case. Sec. 3.4 deals with direct approximation

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Dihua Jiang,Lei Zhangic treatment of Fourier analysis on the circle as well as on the infinite line, and of those areas of approximation theory which are in some way or other related thereto. A second volume is in preparation which goes beyond the one-dimensional theory presented here to cover the subject for functions