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1	Formas automórficas e as L-funções de Hecke-Maass e Rankin Selberg Zapata, Theo Allan Darn January 2006 (has links) Dissertação (mestrado)—Universidade de Brasília, Instituto de Ciências Exatas, Departamento de Matemática, 2006. / Submitted by wesley oliveira leite (leite.wesley@yahoo.com.br) on 2009-11-25T16:08:33Z No. of bitstreams: 1 2006_TheoAllanDarnZapata.pdf: 585718 bytes, checksum: 6c3355de7df60627ab844ddbb518297a (MD5) / Approved for entry into archive by Joanita Pereira(joanita) on 2009-12-07T17:06:59Z (GMT) No. of bitstreams: 1 2006_TheoAllanDarnZapata.pdf: 585718 bytes, checksum: 6c3355de7df60627ab844ddbb518297a (MD5) / Made available in DSpace on 2009-12-07T17:06:59Z (GMT). No. of bitstreams: 1 2006_TheoAllanDarnZapata.pdf: 585718 bytes, checksum: 6c3355de7df60627ab844ddbb518297a (MD5) Previous issue date: 2006 / Neste trabalho estabelecemos propriedades analíticas e aritméticas de duas L- funções automór cas para o grupo modular, as de Hecke-Maass e Rankin-Selberg. A partir das quais, obtemos limitantes superiores para somas de coe cientes de formas automór cas cuspidais. ________________________________________________________________________________________ ABSTRACT / In this work we estabilish analytical and arithmetical proprieties of two auto- morphic L-functions for the modular group, those of Hecke-Maass and Rankin- Selberg. From these, we obtain upper bounds for sums of the coe cients of auto- morphic cusp forms. L-funções Hecke-Maass Rankin-Selberg Funções (Matemática)
2	Subconvex bounds for twists of GL(3) L-functions Lin, Yongxiao 25 September 2018 (has links) No description available. Mathematics L-functions subconvexity Hecke--Maass cusp forms
3	Properties of SU(2, 1) Hecke-Maass cusp forms and Eisenstein series Nowland, Kevin John January 2018 (has links) No description available. Mathematics analytic number theory unitary groups Eisenstein series Hecke-Maass forms Maass forms cusp forms functional equation

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