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Cubic metaplectic forms and theta functions / Nikolai Proskurin
| Cubic metaplectic forms and theta functions / Nikolai Proskurin |
| Autore | Proskurin, Nikolai |
| Pubbl/distr/stampa | Berlin : Springer-Verlag, c1998 |
| Descrizione fisica | vii, 196 p. ; 24 cm. |
| Disciplina | 512.7 |
| Collana | Lecture notes in mathematics, 0075-8434 ; 1677 |
| Soggetto topico |
Automorphic forms
Discontinuous groups Theta functions |
| ISBN | 3540637516 |
| Classificazione | AMS 11F55 |
| Formato | Materiale a stampa  |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Record Nr. | UNISALENTO-991000801909707536 |
Proskurin, Nikolai
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| Berlin : Springer-Verlag, c1998 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. del Salento | ||
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Deformation theory and local-global compatibility of Langlands correspondences / / Martin Luu
| Deformation theory and local-global compatibility of Langlands correspondences / / Martin Luu |
| Autore | Luu Martin T. <1983-> |
| Pubbl/distr/stampa | Providence, Rhode Island : , : American Mathematical Society, , 2015 |
| Descrizione fisica | 1 online resource (107 pages) |
| Disciplina | 512/.22 |
| Collana | Memoirs of the American Mathematical Society |
| Soggetto topico |
Local fields (Algebra)
Representations of groups Automorphic forms Galois theory |
| Soggetto genere / forma | Electronic books. |
| ISBN | 1-4704-2609-9 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Record Nr. | UNINA-9910480013703321 |
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Luu Martin T. <1983->
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| Providence, Rhode Island : , : American Mathematical Society, , 2015 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
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Deformation theory and local-global compatibility of Langlands correspondences / / Martin Luu
| Deformation theory and local-global compatibility of Langlands correspondences / / Martin Luu |
| Autore | Luu Martin T. <1983-> |
| Pubbl/distr/stampa | Providence, Rhode Island : , : American Mathematical Society, , 2015 |
| Descrizione fisica | 1 online resource (107 pages) |
| Disciplina | 512/.22 |
| Collana | Memoirs of the American Mathematical Society |
| Soggetto topico |
Local fields (Algebra)
Representations of groups Automorphic forms Galois theory |
| ISBN | 1-4704-2609-9 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Record Nr. | UNINA-9910798788903321 |
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Luu Martin T. <1983->
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| Providence, Rhode Island : , : American Mathematical Society, , 2015 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
Deformation theory and local-global compatibility of Langlands correspondences / / Martin Luu
| Deformation theory and local-global compatibility of Langlands correspondences / / Martin Luu |
| Autore | Luu Martin T. <1983-> |
| Pubbl/distr/stampa | Providence, Rhode Island : , : American Mathematical Society, , 2015 |
| Descrizione fisica | 1 online resource (107 pages) |
| Disciplina | 512/.22 |
| Collana | Memoirs of the American Mathematical Society |
| Soggetto topico |
Local fields (Algebra)
Representations of groups Automorphic forms Galois theory |
| ISBN | 1-4704-2609-9 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Record Nr. | UNINA-9910828388303321 |
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Luu Martin T. <1983->
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| Providence, Rhode Island : , : American Mathematical Society, , 2015 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
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The descent map from automorphic representations of GL(n) to classical groups [[electronic resource] /] / David Ginzburg, Stephen Rallis, David Soudry
| The descent map from automorphic representations of GL(n) to classical groups [[electronic resource] /] / David Ginzburg, Stephen Rallis, David Soudry |
| Autore | Ginzburg D (David) |
| Pubbl/distr/stampa | Singapore, : World Scientific Pub., c2011 |
| Descrizione fisica | 1 online resource (350 p.) |
| Disciplina |
512.73
515.9 |
| Altri autori (Persone) |
RallisStephen
SoudryDavid |
| Soggetto topico |
L-functions
Automorphic forms Representations of groups |
| Soggetto genere / forma | Electronic books. |
| ISBN |
1-283-43339-7
9786613433398 981-4304-99-9 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Preface; Contents; 1. Introduction; 1.1 Overview; 1.2 Formulas for the Weil representation; 1.3 The case, where H is unitary and the place v splits in E; 2. On Certain Residual Representations; 2.1 The groups; 2.2 The Eisenstein series to be considered; 2.3 L-groups and representations related to P; 2.4 The residue representation; 2.5 The case of a maximal parabolic subgroup (r = 1); 2.6 A preliminary lemma on Eisenstein series on GLn; 2.7 Constant terms of E(h, f , ); 2.8 Description of W(M ,D ); 2.9 Continuation of the proof of Theorem 2.1
3. Coefficients of Gelfand-Graev Type, of Fourier-Jacobi Type, and Descent3.1 Gelfand-Graev coefficients; 3.2 Fourier-Jacobi coefficients; 3.3 Nilpotent orbits; 3.4 Global integrals representing L-functions I; 3.5 Global integrals representing L-functions II; 3.6 Definition of the descent; 3.7 Definition of Jacquet modules corresponding to Gelfand-Graev characters; 3.8 Definition of Jacquet modules corresponding to Fourier-Jacobi characters; 4. Some double coset decompositions; 4.1 The space Q \h (V ) /Q; 1. The case where K is a field; 2. The case where K = k k 4.2 A set of representatives for Q \h(V ) /Q1. The case where K is a field and h(Vk) is not even orthogonal and split; 2. The case where h(Vk) is even orthogonal and split; 3. The case K = k k; 4.3 Stabilizers; 1. The case where K is a field and h(V ) is not even orthogonal and split; 2. The case where h(V ) is even orthogonal and split; 3. The case K = k k; 4.4 The set Q\h(W , ) /L ,; 1. The case where K is a field and w is anisotropic; 2. The case where K = k k (and w - anisotropic); 5. Jacquet modules of parabolic inductions: Gelfand-Graev characters 5.1 The case where K is a field5.2 The case K = k k; 6. Jacquet modules of parabolic inductions: Fourier-Jacobi characters; 6.1 The case where K is a field; 6.2 The case K = k k; 7. The tower property; 7.1 A general lemma on "exchanging roots"; 7.2 A formula for constant terms of Gelfand-Graev coefficients; 7.3 Global Gelfand-Graev models for cuspidal representations; 7.4 The general case: H is neither split nor quasi-split; 7.5 Global Gelfand-Graev models for the residual representations E; 7.6 A formula for constant terms of Fourier-Jacobi coefficients 7.7 Global Fourier-Jacobi models for cuspidal representations7.8 Global Fourier-Jacobi models for the residual representations E; 8. Non-vanishing of the descent I; 8.1 The Fourier coefficient corresponding to the partition (m,m,m' - 2m); 8.2 Conjugation of Sm by the element α; 8.3 Exchanging the roots y , and x , (dim V = 2m , m > 2); 8.4 First induction step: exchanging the roots y and x , , for 1 i j [m+1 ]; dim V = 2m; 8.5 First induction step: odd orthogonal groups; 8.6 Second induction step: exchanging the roots y and x , , for i + j m+ 1, j > [m+1 ] (dim V = 2m) 8.7 Completion of the proof of Theorems 8.1, 8.2 |
| Record Nr. | UNINA-9910457559303321 |
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Ginzburg D (David)
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| Singapore, : World Scientific Pub., c2011 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
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The descent map from automorphic representations of GL(n) to classical groups [[electronic resource] /] / David Ginzburg, Stephen Rallis, David Soudry
| The descent map from automorphic representations of GL(n) to classical groups [[electronic resource] /] / David Ginzburg, Stephen Rallis, David Soudry |
| Autore | Ginzburg D (David) |
| Pubbl/distr/stampa | Singapore, : World Scientific Pub., c2011 |
| Descrizione fisica | 1 online resource (350 p.) |
| Disciplina |
512.73
515.9 |
| Altri autori (Persone) |
RallisStephen
SoudryDavid |
| Soggetto topico |
L-functions
Automorphic forms Representations of groups |
| ISBN |
1-283-43339-7
9786613433398 981-4304-99-9 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Preface; Contents; 1. Introduction; 1.1 Overview; 1.2 Formulas for the Weil representation; 1.3 The case, where H is unitary and the place v splits in E; 2. On Certain Residual Representations; 2.1 The groups; 2.2 The Eisenstein series to be considered; 2.3 L-groups and representations related to P; 2.4 The residue representation; 2.5 The case of a maximal parabolic subgroup (r = 1); 2.6 A preliminary lemma on Eisenstein series on GLn; 2.7 Constant terms of E(h, f , ); 2.8 Description of W(M ,D ); 2.9 Continuation of the proof of Theorem 2.1
3. Coefficients of Gelfand-Graev Type, of Fourier-Jacobi Type, and Descent3.1 Gelfand-Graev coefficients; 3.2 Fourier-Jacobi coefficients; 3.3 Nilpotent orbits; 3.4 Global integrals representing L-functions I; 3.5 Global integrals representing L-functions II; 3.6 Definition of the descent; 3.7 Definition of Jacquet modules corresponding to Gelfand-Graev characters; 3.8 Definition of Jacquet modules corresponding to Fourier-Jacobi characters; 4. Some double coset decompositions; 4.1 The space Q \h (V ) /Q; 1. The case where K is a field; 2. The case where K = k k 4.2 A set of representatives for Q \h(V ) /Q1. The case where K is a field and h(Vk) is not even orthogonal and split; 2. The case where h(Vk) is even orthogonal and split; 3. The case K = k k; 4.3 Stabilizers; 1. The case where K is a field and h(V ) is not even orthogonal and split; 2. The case where h(V ) is even orthogonal and split; 3. The case K = k k; 4.4 The set Q\h(W , ) /L ,; 1. The case where K is a field and w is anisotropic; 2. The case where K = k k (and w - anisotropic); 5. Jacquet modules of parabolic inductions: Gelfand-Graev characters 5.1 The case where K is a field5.2 The case K = k k; 6. Jacquet modules of parabolic inductions: Fourier-Jacobi characters; 6.1 The case where K is a field; 6.2 The case K = k k; 7. The tower property; 7.1 A general lemma on "exchanging roots"; 7.2 A formula for constant terms of Gelfand-Graev coefficients; 7.3 Global Gelfand-Graev models for cuspidal representations; 7.4 The general case: H is neither split nor quasi-split; 7.5 Global Gelfand-Graev models for the residual representations E; 7.6 A formula for constant terms of Fourier-Jacobi coefficients 7.7 Global Fourier-Jacobi models for cuspidal representations7.8 Global Fourier-Jacobi models for the residual representations E; 8. Non-vanishing of the descent I; 8.1 The Fourier coefficient corresponding to the partition (m,m,m' - 2m); 8.2 Conjugation of Sm by the element α; 8.3 Exchanging the roots y , and x , (dim V = 2m , m > 2); 8.4 First induction step: exchanging the roots y and x , , for 1 i j [m+1 ]; dim V = 2m; 8.5 First induction step: odd orthogonal groups; 8.6 Second induction step: exchanging the roots y and x , , for i + j m+ 1, j > [m+1 ] (dim V = 2m) 8.7 Completion of the proof of Theorems 8.1, 8.2 |
| Record Nr. | UNINA-9910778817603321 |
|
Ginzburg D (David)
|
||
| Singapore, : World Scientific Pub., c2011 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
The descent map from automorphic representations of GL(n) to classical groups [[electronic resource] /] / David Ginzburg, Stephen Rallis, David Soudry
| The descent map from automorphic representations of GL(n) to classical groups [[electronic resource] /] / David Ginzburg, Stephen Rallis, David Soudry |
| Autore | Ginzburg D (David) |
| Pubbl/distr/stampa | Singapore, : World Scientific Pub., c2011 |
| Descrizione fisica | 1 online resource (350 p.) |
| Disciplina |
512.73
515.9 |
| Altri autori (Persone) |
RallisStephen
SoudryDavid |
| Soggetto topico |
L-functions
Automorphic forms Representations of groups |
| ISBN |
1-283-43339-7
9786613433398 981-4304-99-9 |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto |
Preface; Contents; 1. Introduction; 1.1 Overview; 1.2 Formulas for the Weil representation; 1.3 The case, where H is unitary and the place v splits in E; 2. On Certain Residual Representations; 2.1 The groups; 2.2 The Eisenstein series to be considered; 2.3 L-groups and representations related to P; 2.4 The residue representation; 2.5 The case of a maximal parabolic subgroup (r = 1); 2.6 A preliminary lemma on Eisenstein series on GLn; 2.7 Constant terms of E(h, f , ); 2.8 Description of W(M ,D ); 2.9 Continuation of the proof of Theorem 2.1
3. Coefficients of Gelfand-Graev Type, of Fourier-Jacobi Type, and Descent3.1 Gelfand-Graev coefficients; 3.2 Fourier-Jacobi coefficients; 3.3 Nilpotent orbits; 3.4 Global integrals representing L-functions I; 3.5 Global integrals representing L-functions II; 3.6 Definition of the descent; 3.7 Definition of Jacquet modules corresponding to Gelfand-Graev characters; 3.8 Definition of Jacquet modules corresponding to Fourier-Jacobi characters; 4. Some double coset decompositions; 4.1 The space Q \h (V ) /Q; 1. The case where K is a field; 2. The case where K = k k 4.2 A set of representatives for Q \h(V ) /Q1. The case where K is a field and h(Vk) is not even orthogonal and split; 2. The case where h(Vk) is even orthogonal and split; 3. The case K = k k; 4.3 Stabilizers; 1. The case where K is a field and h(V ) is not even orthogonal and split; 2. The case where h(V ) is even orthogonal and split; 3. The case K = k k; 4.4 The set Q\h(W , ) /L ,; 1. The case where K is a field and w is anisotropic; 2. The case where K = k k (and w - anisotropic); 5. Jacquet modules of parabolic inductions: Gelfand-Graev characters 5.1 The case where K is a field5.2 The case K = k k; 6. Jacquet modules of parabolic inductions: Fourier-Jacobi characters; 6.1 The case where K is a field; 6.2 The case K = k k; 7. The tower property; 7.1 A general lemma on "exchanging roots"; 7.2 A formula for constant terms of Gelfand-Graev coefficients; 7.3 Global Gelfand-Graev models for cuspidal representations; 7.4 The general case: H is neither split nor quasi-split; 7.5 Global Gelfand-Graev models for the residual representations E; 7.6 A formula for constant terms of Fourier-Jacobi coefficients 7.7 Global Fourier-Jacobi models for cuspidal representations7.8 Global Fourier-Jacobi models for the residual representations E; 8. Non-vanishing of the descent I; 8.1 The Fourier coefficient corresponding to the partition (m,m,m' - 2m); 8.2 Conjugation of Sm by the element α; 8.3 Exchanging the roots y , and x , (dim V = 2m , m > 2); 8.4 First induction step: exchanging the roots y and x , , for 1 i j [m+1 ]; dim V = 2m; 8.5 First induction step: odd orthogonal groups; 8.6 Second induction step: exchanging the roots y and x , , for i + j m+ 1, j > [m+1 ] (dim V = 2m) 8.7 Completion of the proof of Theorems 8.1, 8.2 |
| Record Nr. | UNINA-9910820948003321 |
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Ginzburg D (David)
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| Singapore, : World Scientific Pub., c2011 | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
The dimension of spaces of automorphic forms on a certain two-dimensional complex domain / / Leslie Cohn
| The dimension of spaces of automorphic forms on a certain two-dimensional complex domain / / Leslie Cohn |
| Autore | Cohn Leslie |
| Pubbl/distr/stampa | Providence, Rhode Island : , : American Mathematical Society, , [1975] |
| Descrizione fisica | 1 online resource (104 p.) |
| Collana | Memoirs of the American Mathematical Society |
| Soggetto topico | Automorphic forms |
| Soggetto genere / forma | Electronic books. |
| ISBN | 1-4704-0544-X |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto | ""TABLE OF CONTENTS""; ""INTRODUCTION""; ""CHAPTER I. SELBERG'S DIMENSION FORMULA""; ""CHAPTER II. REDUCTION THEORY AND CONVERGENCE LEMMAS""; ""CHAPTER III. CLASSIFICATION ON CONJUGACY CLASSES IN G""; ""CHAPTER IV. PARABOLIC CONJUGACY CLASSES""; ""CHAPTER V. HYPERLLIPTIC CONJUGACY CLASSES""; ""CHAPTER VI. HYPERBOLIC CONJUGACY CLASSES""; ""CHAPTER VII. ELLIPTIC CONJUGACY CLASSES""; ""CHAPTER VIII. THE VOLUME OF THE FUNDAMENTAL DOMAIN""; ""CHAPTER IX. CONCLUSION""; ""REFERENCES"" |
| Record Nr. | UNINA-9910480606903321 |
|
Cohn Leslie
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||
| Providence, Rhode Island : , : American Mathematical Society, , [1975] | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
The dimension of spaces of automorphic forms on a certain two-dimensional complex domain / / Leslie Cohn
| The dimension of spaces of automorphic forms on a certain two-dimensional complex domain / / Leslie Cohn |
| Autore | Cohn Leslie |
| Pubbl/distr/stampa | Providence, Rhode Island : , : American Mathematical Society, , [1975] |
| Descrizione fisica | 1 online resource (104 p.) |
| Collana | Memoirs of the American Mathematical Society |
| Soggetto topico | Automorphic forms |
| ISBN | 1-4704-0544-X |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto | ""TABLE OF CONTENTS""; ""INTRODUCTION""; ""CHAPTER I. SELBERG'S DIMENSION FORMULA""; ""CHAPTER II. REDUCTION THEORY AND CONVERGENCE LEMMAS""; ""CHAPTER III. CLASSIFICATION ON CONJUGACY CLASSES IN G""; ""CHAPTER IV. PARABOLIC CONJUGACY CLASSES""; ""CHAPTER V. HYPERLLIPTIC CONJUGACY CLASSES""; ""CHAPTER VI. HYPERBOLIC CONJUGACY CLASSES""; ""CHAPTER VII. ELLIPTIC CONJUGACY CLASSES""; ""CHAPTER VIII. THE VOLUME OF THE FUNDAMENTAL DOMAIN""; ""CHAPTER IX. CONCLUSION""; ""REFERENCES"" |
| Record Nr. | UNINA-9910788605903321 |
|
Cohn Leslie
|
||
| Providence, Rhode Island : , : American Mathematical Society, , [1975] | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
The dimension of spaces of automorphic forms on a certain two-dimensional complex domain / / Leslie Cohn
| The dimension of spaces of automorphic forms on a certain two-dimensional complex domain / / Leslie Cohn |
| Autore | Cohn Leslie |
| Pubbl/distr/stampa | Providence, Rhode Island : , : American Mathematical Society, , [1975] |
| Descrizione fisica | 1 online resource (104 p.) |
| Collana | Memoirs of the American Mathematical Society |
| Soggetto topico | Automorphic forms |
| ISBN | 1-4704-0544-X |
| Formato | Materiale a stampa |
| Livello bibliografico | Monografia |
| Lingua di pubblicazione | eng |
| Nota di contenuto | ""TABLE OF CONTENTS""; ""INTRODUCTION""; ""CHAPTER I. SELBERG'S DIMENSION FORMULA""; ""CHAPTER II. REDUCTION THEORY AND CONVERGENCE LEMMAS""; ""CHAPTER III. CLASSIFICATION ON CONJUGACY CLASSES IN G""; ""CHAPTER IV. PARABOLIC CONJUGACY CLASSES""; ""CHAPTER V. HYPERLLIPTIC CONJUGACY CLASSES""; ""CHAPTER VI. HYPERBOLIC CONJUGACY CLASSES""; ""CHAPTER VII. ELLIPTIC CONJUGACY CLASSES""; ""CHAPTER VIII. THE VOLUME OF THE FUNDAMENTAL DOMAIN""; ""CHAPTER IX. CONCLUSION""; ""REFERENCES"" |
| Record Nr. | UNINA-9910812517603321 |
|
Cohn Leslie
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||
| Providence, Rhode Island : , : American Mathematical Society, , [1975] | ||
| Materiale a stampa | ||
| Lo trovi qui: Univ. Federico II | ||
| ||
Soggetto topico
-
Automorphic forms
(127)
- Representations of groups (33)
- L-functions (22)
- Discontinuous groups (16)
- Automorphic functions (12)