Author: L. Auslander
Publisher: Springer
ISBN: 3540374051
Category : Mathematics
Languages : en
Pages : 104
Book Description
Abelian Harmonic Analysis, Theta Functions and Functional Algebras on a Nilmanifold
Author: L. Auslander
Publisher: Springer
ISBN: 3540374051
Category : Mathematics
Languages : en
Pages : 104
Book Description
Publisher: Springer
ISBN: 3540374051
Category : Mathematics
Languages : en
Pages : 104
Book Description
Abelian Harmonic Analysis, Theta Functions and Functional Algebras on a Nilmanifold
Author: L. Auslander
Publisher: Lecture Notes in Mathematics
ISBN:
Category : Mathematics
Languages : en
Pages : 116
Book Description
Publisher: Lecture Notes in Mathematics
ISBN:
Category : Mathematics
Languages : en
Pages : 116
Book Description
Abelian Harmonic Analysis, Theta Functions and Functional Algebras on a Nilmanifold
Author: L. Auslander
Publisher:
ISBN: 9783662192566
Category :
Languages : en
Pages : 106
Book Description
Publisher:
ISBN: 9783662192566
Category :
Languages : en
Pages : 106
Book Description
Abelian harmonic analysis, theta functions and function algebras on a nilmanifold
Author: Louis Auslander
Publisher:
ISBN:
Category : Functions, Theta
Languages : en
Pages : 98
Book Description
Publisher:
ISBN:
Category : Functions, Theta
Languages : en
Pages : 98
Book Description
Lecture Notes on Nil-Theta Functions
Author: Louis Auslander
Publisher: American Mathematical Soc.
ISBN: 0821816845
Category : Mathematics
Languages : en
Pages : 106
Book Description
Consists of three chapters covering the following topics: foundations, bilinear forms and presentations of certain 2-step nilpotent Lie groups, discrete subgroups of the Heisenberg group, the automorphism group of the Heisenberg group, fundamental unitary representations of the Heisenberg group, and the Fourier transform and the Weil-Brezin map.
Publisher: American Mathematical Soc.
ISBN: 0821816845
Category : Mathematics
Languages : en
Pages : 106
Book Description
Consists of three chapters covering the following topics: foundations, bilinear forms and presentations of certain 2-step nilpotent Lie groups, discrete subgroups of the Heisenberg group, the automorphism group of the Heisenberg group, fundamental unitary representations of the Heisenberg group, and the Fourier transform and the Weil-Brezin map.
Non-Commutative Harmonic Analysis
Author: J. Carmona
Publisher: Springer
ISBN: 3540375244
Category : Mathematics
Languages : en
Pages : 241
Book Description
Publisher: Springer
ISBN: 3540375244
Category : Mathematics
Languages : en
Pages : 241
Book Description
Summaries of Projects Completed in Fiscal Year ...
Author:
Publisher:
ISBN:
Category : Engineering
Languages : en
Pages : 718
Book Description
Publisher:
ISBN:
Category : Engineering
Languages : en
Pages : 718
Book Description
Summaries of Projects Completed
Author: National Science Foundation (U.S.)
Publisher:
ISBN:
Category : Engineering
Languages : en
Pages : 728
Book Description
Publisher:
ISBN:
Category : Engineering
Languages : en
Pages : 728
Book Description
Summaries of Projects Completed in Fiscal Year ...
Author: National Science Foundation (U.S.)
Publisher:
ISBN:
Category : Engineering
Languages : en
Pages : 720
Book Description
Publisher:
ISBN:
Category : Engineering
Languages : en
Pages : 720
Book Description
Theta Functions
Author: Jun-ichi Igusa
Publisher: Springer Science & Business Media
ISBN: 3642653154
Category : Mathematics
Languages : en
Pages : 234
Book Description
The theory of theta functions has a long history; for this, we refer A. Krazer and W. Wirtinger the reader to an encyclopedia article by ("Sources" [9]). We shall restrict ourselves to postwar, i. e., after 1945, periods. Around 1948/49, F. Conforto, c. L. Siegel, A. Well reconsidered the main existence theorems of theta functions and found natural proofs for them. These are contained in Conforto: Abelsche Funktionen und algebraische Geometrie, Springer (1956); Siegel: Analytic functions of several complex variables, Lect. Notes, I.A.S. (1948/49); Well: Theoremes fondamentaux de la theorie des fonctions theta, Sem. Bourbaki, No. 16 (1949). The complete account of Weil's method appeared in his book of 1958 [20]. The next important achievement was the theory of compacti fication of the quotient variety of Siegel's upper-half space by a modular group. There are many ways to compactify the quotient variety; we are talking about what might be called a standard compactification. Such a compactification was obtained first as a Hausdorff space by I. Satake in "On the compactification of the Siegel space", J. Ind. Math. Soc. 20, 259-281 (1956), and as a normal projective variety by W.L. Baily in 1958 [1]. In 1957/58, H. Cartan took up this theory in his seminar [3]; it was shown that the graded ring of modular forms relative to the given modular group is a normal integral domain which is finitely generated over C
Publisher: Springer Science & Business Media
ISBN: 3642653154
Category : Mathematics
Languages : en
Pages : 234
Book Description
The theory of theta functions has a long history; for this, we refer A. Krazer and W. Wirtinger the reader to an encyclopedia article by ("Sources" [9]). We shall restrict ourselves to postwar, i. e., after 1945, periods. Around 1948/49, F. Conforto, c. L. Siegel, A. Well reconsidered the main existence theorems of theta functions and found natural proofs for them. These are contained in Conforto: Abelsche Funktionen und algebraische Geometrie, Springer (1956); Siegel: Analytic functions of several complex variables, Lect. Notes, I.A.S. (1948/49); Well: Theoremes fondamentaux de la theorie des fonctions theta, Sem. Bourbaki, No. 16 (1949). The complete account of Weil's method appeared in his book of 1958 [20]. The next important achievement was the theory of compacti fication of the quotient variety of Siegel's upper-half space by a modular group. There are many ways to compactify the quotient variety; we are talking about what might be called a standard compactification. Such a compactification was obtained first as a Hausdorff space by I. Satake in "On the compactification of the Siegel space", J. Ind. Math. Soc. 20, 259-281 (1956), and as a normal projective variety by W.L. Baily in 1958 [1]. In 1957/58, H. Cartan took up this theory in his seminar [3]; it was shown that the graded ring of modular forms relative to the given modular group is a normal integral domain which is finitely generated over C