Terms in the Selberg Trace Formula for SL(3, Z )\SL(3, R )/SO(3, R ) Associated to Eisenstein Series Coming From a Maximal Parabolic Subgroup

Proceedings of the American Mathematical Society ◽

10.2307/2047269 ◽

1989 ◽

Vol 106 (4) ◽

pp. 875

Author(s):

D. I. Wallace

Keyword(s):

Eisenstein Series ◽

Parabolic Subgroup ◽

Trace Formula ◽

Selberg Trace Formula ◽

Maximal Parabolic Subgroup

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Terms in the Selberg trace formula for ${\rm SL}(3,{\bf Z})\backslash {\rm SL}(3,{\bf R})/{\rm SO}(3,{\bf R})$ associated to Eisenstein series coming from a maximal parabolic subgroup

Proceedings of the American Mathematical Society ◽

10.1090/s0002-9939-1989-0963577-9 ◽

1989 ◽

Vol 106 (4) ◽

pp. 875-875

Author(s):

D. I. Wallace

Keyword(s):

Eisenstein Series ◽

Parabolic Subgroup ◽

Trace Formula ◽

Selberg Trace Formula ◽

Maximal Parabolic Subgroup

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Terms in the Selberg trace formula for ${\rm SL}(3,{\scr Z})\backslash{\rm SL}(3,{\scr R})/{\rm SO}(3,{\scr R})$ associated to Eisenstein series coming from a minimal parabolic subgroup

Transactions of the American Mathematical Society ◽

10.1090/s0002-9947-1991-1031979-4 ◽

1991 ◽

Vol 327 (2) ◽

pp. 781-793

Author(s):

D. I. Wallace

Keyword(s):

Eisenstein Series ◽

Parabolic Subgroup ◽

Trace Formula ◽

Selberg Trace Formula ◽

Minimal Parabolic Subgroup

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Terms in the Selberg Trace Formula for SL(3, L)\SL(3, R)/SO(3, R) Associated to Eisenstein Series Coming from a Minimal Parabolic Subgroup

Transactions of the American Mathematical Society ◽

10.2307/2001822 ◽

1991 ◽

Vol 327 (2) ◽

pp. 781

Author(s):

D. I. Wallace

Keyword(s):

Eisenstein Series ◽

Parabolic Subgroup ◽

Trace Formula ◽

Selberg Trace Formula ◽

Minimal Parabolic Subgroup

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Eisenstein series and the Selberg trace formula. II

Transactions of the American Mathematical Society ◽

10.1090/s0002-9947-1987-0871663-x ◽

1987 ◽

Vol 300 (1) ◽

pp. 1-1 ◽

Cited By ~ 6

Author(s):

H. Jacquet ◽

D. Zagier

Keyword(s):

Eisenstein Series ◽

Trace Formula ◽

Selberg Trace Formula

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Eisenstein Series and the Selberg Trace Formula I

Automorphic Forms, Representation Theory and Arithmetic ◽

10.1007/978-3-662-00734-1_11 ◽

1981 ◽

pp. 303-355 ◽

Cited By ~ 6

Author(s):

Don Zagier

Keyword(s):

Eisenstein Series ◽

Trace Formula ◽

Selberg Trace Formula

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The Selberg trace formula for groups without Eisenstein series

Pacific Journal of Mathematics ◽

10.2140/pjm.1988.133.157 ◽

1988 ◽

Vol 133 (1) ◽

pp. 157-184 ◽

Cited By ~ 1

Author(s):

Paul Ringseth

Keyword(s):

Eisenstein Series ◽

Trace Formula ◽

Selberg Trace Formula

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A Selberg trace formula for hypercomplex analytic cusp forms

Journal of Number Theory ◽

10.1016/j.jnt.2014.09.002 ◽

2015 ◽

Vol 148 ◽

pp. 398-428 ◽

Cited By ~ 2

Author(s):

D. Grob ◽

R.S. Kraußhar

Keyword(s):

Trace Formula ◽

Cusp Forms ◽

Selberg Trace Formula

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Book Review: The Selberg trace formula for $PSL\,\left( {2,\mathbf{R}} \right)$, Volume I

Bulletin of the American Mathematical Society ◽

10.1090/s0002-9904-1978-14466-8 ◽

1978 ◽

Vol 84 (2) ◽

pp. 256-261

Author(s):

S. J. Patterson

Keyword(s):

Trace Formula ◽

Selberg Trace Formula

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Selberg trace formula for odd weight, II

Proceedings of the Japan Academy Series A Mathematical Sciences ◽

10.3792/pjaa.64.387 ◽

1988 ◽

Vol 64 (10) ◽

pp. 387-388

Author(s):

Shigeki Akiyama

Keyword(s):

Trace Formula ◽

Selberg Trace Formula

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SEIBERG–WITTEN PREPOTENTIAL FROM WZNW CONFORMAL BLOCK: LANGLANDS DUALITY AND SELBERG TRACE FORMULA

Modern Physics Letters A ◽

10.1142/s0217732312501295 ◽

2012 ◽

Vol 27 (22) ◽

pp. 1250129

Author(s):

TA-SHENG TAI

Keyword(s):

Trace Formula ◽

Conformal Block ◽

Selberg Trace Formula ◽

Conformal Blocks ◽

Langlands Duality

We show how SU(2) Nf = 4 Seiberg–Witten prepotentials are derived from [Formula: see text] four-point conformal blocks via considering Langlands duality.

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