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The Heat Kernel and Theta Inversion on SL2(C) (Springer Monographs in Mathematics) - Jay Jorgenson, Serge Lang
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Jay Jorgenson, Serge Lang:

The Heat Kernel and Theta Inversion on SL2(C) (Springer Monographs in Mathematics) - edition reliée, livre de poche

ISBN: 0387380310

[SR: 1647556], Hardcover, [EAN: 9780387380315], Springer, Springer, Book, [PU: Springer], Springer, The worthy purpose of this text is to provide a complete, self-contained development of the trace formula and theta inversion formula for SL(2,Z[i])\\SL(2,C). Unlike other treatments of the theory, the approach taken here is to begin with the heat kernel on SL(2,C) associated to the invariant Laplacian, which is derived using spherical inversion. The heat kernel on the quotient space SL(2,Z[i])\\SL(2,C) is arrived at through periodization, and further expanded in an eigenfunction expansion. A theta inversion formula is obtained by studying the trace of the heat kernel. Following the author's previous work, the inversion formula then leads to zeta functions through the Gauss transform.

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The Heat Kernel and Theta Inversion on SL2(C) (Springer Monographs in Mathematics) - Jay Jorgenson, Serge Lang
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Jay Jorgenson, Serge Lang:

The Heat Kernel and Theta Inversion on SL2(C) (Springer Monographs in Mathematics) - edition reliée, livre de poche

ISBN: 0387380310

[SR: 1663087], Hardcover, [EAN: 9780387380315], Springer, Springer, Book, [PU: Springer], Springer, The worthy purpose of this text is to provide a complete, self-contained development of the trace formula and theta inversion formula for SL(2,Z[i])\\SL(2,C). Unlike other treatments of the theory, the approach taken here is to begin with the heat kernel on SL(2,C) associated to the invariant Laplacian, which is derived using spherical inversion. The heat kernel on the quotient space SL(2,Z[i])\\SL(2,C) is arrived at through periodization, and further expanded in an eigenfunction expansion. A theta inversion formula is obtained by studying the trace of the heat kernel. Following the author's previous work, the inversion formula then leads to zeta functions through the Gauss transform.

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The Heat Kernel and Theta Inversion on SL2(C) - Jay Jorgenson#Serge Lang
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Jay Jorgenson#Serge Lang:
The Heat Kernel and Theta Inversion on SL2(C) - nouveau livre

ISBN: 9780387380315

ID: 1c6dbc52d769b2f5e3aa44de848c4c56

The purpose of this text is to provide a self-contained development of the trace formula and theta inversion formula for SL(2,Z[i])/SL(2,C). Unlike other treatments of the theory, this one begins with the heat kernel on SL(2,C) associated to the invariant Laplacian, which is derived using spherical inversion. The worthy purpose of this text is to provide a complete, self-contained development of the trace formula and theta inversion formula for SL(2,Z[i])/SL(2,C). Unlike other treatments of the theory, the approach taken here is to begin with the heat kernel on SL(2,C) associated to the invariant Laplacian, which is derived using spherical inversion. The heat kernel on the quotient space SL(2,Z[i])/SL(2,C) is arrived at through periodization, and further expanded in an eigenfunction expansion. A theta inversion formula is obtained by studying the trace of the heat kernel. Following the author's previous work, the inversion formula then leads to zeta functions through the Gauss transform.

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The Heat Kernel and Theta Inversion on SL2(C) - Jorgenson, Jay / Lang, Serge
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Jorgenson, Jay / Lang, Serge:
The Heat Kernel and Theta Inversion on SL2(C) - livre d'occasion

ISBN: 9780387380315

ID: 1175097

The purpose of the text is to provide a complete, self-contained development of the trace formula and theta inversion formula for SL(2,Z i])\SL(2,C). Unlike other treatments of the theory, the approach taken here is to begin with the heat kernel on SL(2,C) associated to the invariant Laplacian, which is derived using spherical inversion. The heat kernel on the quotient space SL(2,Z i])\SL(2,C) is gotten through periodization, and further expanded in an eigenfunction expansion. A theta inversion formula is obtained by studying the trace of the heat kernel. Following the author's previous work, the inversion formula then leads to zeta functions through the Gauss transform. The Heat Kernel and Theta Inversion on SL2(C) Jorgenson, Jay / Lang, Serge, Springer

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The Heat Kernel and Theta Inversion on SL2(C) - Lang, Serge; Jorgenson, Jay
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Lang, Serge; Jorgenson, Jay:
The Heat Kernel and Theta Inversion on SL2(C) - nouveau livre

ISBN: 9780387380315

ID: 428923

Provides the development of the trace formula and theta inversion formula for SL(2,Z[i]) SL(2,C). Unlike other treatments of the theory, this book begins with the heat kernel on SL(2,C) associated to the invariant Laplacian, which is derived using spherical inversion. Mathematics Mathematics eBook, Springer

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Détails sur le livre
The Heat Kernel and Theta Inversion on SL2(C)
Auteur:

Jorgenson, Jay; Lang, Serge

Titre:

The Heat Kernel and Theta Inversion on SL2(C)

ISBN:

9780387380315

The worthy purpose of this text is to provide a complete, self-contained development of the trace formula and theta inversion formula for SL(2,Z[i])\SL(2,C). Unlike other treatments of the theory, the approach taken here is to begin with the heat kernel on SL(2,C) associated to the invariant Laplacian, which is derived using spherical inversion. The heat kernel on the quotient space SL(2,Z[i])\SL(2,C) is arrived at through periodization, and further expanded in an eigenfunction expansion. A theta inversion formula is obtained by studying the trace of the heat kernel. Following the author's previous work, the inversion formula then leads to zeta functions through the Gauss transform.</

Informations détaillées sur le livre - The Heat Kernel and Theta Inversion on SL2(C)


EAN (ISBN-13): 9780387380315
ISBN (ISBN-10): 0387380310
Version reliée
Date de parution: 2009
Editeur: SPRINGER VERLAG GMBH
319 Pages
Poids: 0,590 kg
Langue: eng/Englisch

Livre dans la base de données depuis 15.10.2007 00:59:53
Livre trouvé récemment le 28.12.2016 08:14:33
ISBN/EAN: 9780387380315

ISBN - Autres types d'écriture:
0-387-38031-0, 978-0-387-38031-5

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