THE RANKIN-SELBERG METHOD FOR NONHOLOMORPHIC AUTOMORPHIC-FORMS

被引：7

作者：

MULLER, W ^{[1
]}

机构：

[1] GRAZ TECH UNIV,INST STAT,A-8010 GRAZ,AUSTRIA

来源：

JOURNAL OF NUMBER THEORY | 1995年 / 51卷 / 01期

关键词：

D O I：

10.1006/jnth.1995.1035

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

The paper extends the Rankin-Selberg method, a basic tool in the theory of automorphic forms, to arbitrary non-holomorphic forms of real weight. The forms are assumed to be defined with respect to general Fuchsian groups of the first kind. (C) 1995 Academic Press, Inc.

引用

页码：48 / 86

页数：39

共 21 条

[11] Rankin R. A., 1977, MODULAR FORMS FUNCTI
[12] Contributions to the theory of Ramanujan's function tau-(n) and similar arithmetical functions II. The order of the fourier coefficients of integral modular forms
Rankin, RA
Hardy, GH
[J]. PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, 1939, 35 : 357 - 372
[13] DAS EIGENWERTPROBLEM DER AUTOMORPHEN FORMEN IN DER HYPERBOLISCHEN EBENE .2.
ROELCKE, W
[J]. MATHEMATISCHE ANNALEN, 1967, 168 : 261 - &
[14] DAS EIGENWERTPROBLEM DER AUTOMORPHEN FORMEN IN DER HYPERBOLISCHEN EBENE .I.
ROELCKE, W
[J]. MATHEMATISCHE ANNALEN, 1966, 167 (04) : 292 - &
[15] Selberg A., 1940, ARCH MATH NATURVID, V43, P47
[16] Selberg A., 1965, P S PURE MATHEMATICS, V8, P1
[17] WHITTAKER E. T., 1952, COURSE MODERN ANAL
[18] Zagier D., 1981, J FAC SCI U TOKYO IA, V28, P415
[19] [No title captured]
[20] [No title captured]

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