This book explores various properties of quasimodular forms, especially their connections with Jacobi-like forms and automorphic pseudodifferential operators. The material that is essential to the subject is presented in sufficient detail, including necessary background on pseudodifferential operators, Lie algebras, etc., to make it accessible also to non-specialists. The book also covers a sufficiently broad range or illustrations of how the main themes of the book have occurred in various parts of mathematics to make it attractive to a wider audience. The book is intended for researchers and graduate students in number theory.
This paper addresses the problem of computing the family of two-filiform Lie algebra laws of dimensi...
This volume consists of papers inspired by the special session on pseudo-differential operators at t...
This paper addresses the problem of computing the family of two-filiform Lie algebra laws of dimensi...
It has been known how to construct pseudodifferential operators from modular forms and Jacobi-like f...
Classically developed as a tool for partial differential equations, the analysis of operators known ...
The theory of Jacobi forms was created in 80's of the last century by Eichler and Zagier.This theory...
The main results of this book combine pseudodifferential analysis with modular form and L-function t...
AbstractIt has been known how to construct pseudodifferential operators from modular forms and Jacob...
In this note we give a direct proof using the theory of modular forms of a beautiful fact explained ...
Let \widetilde M* =M*\otimes\bbfC \bbfC [G2] be the graded ring of quasi-modular forms for the group...
This volume introduces an entirely new pseudodifferential analysis on the line, the opposition of wh...
The new theory of Jacobi forms over totally real number fields introduced in this monograph is expec...
This work is devoted to the algebraic and arithmetic properties of Rankin–Cohen brackets allowing to...
Pseudodifferential operators are formal Laurent series in the formal inverse ∂−1 of the derivative o...
This paper addresses the problem of computing the family of two-filiform Lie algebra laws of dimensi...
This paper addresses the problem of computing the family of two-filiform Lie algebra laws of dimensi...
This volume consists of papers inspired by the special session on pseudo-differential operators at t...
This paper addresses the problem of computing the family of two-filiform Lie algebra laws of dimensi...
It has been known how to construct pseudodifferential operators from modular forms and Jacobi-like f...
Classically developed as a tool for partial differential equations, the analysis of operators known ...
The theory of Jacobi forms was created in 80's of the last century by Eichler and Zagier.This theory...
The main results of this book combine pseudodifferential analysis with modular form and L-function t...
AbstractIt has been known how to construct pseudodifferential operators from modular forms and Jacob...
In this note we give a direct proof using the theory of modular forms of a beautiful fact explained ...
Let \widetilde M* =M*\otimes\bbfC \bbfC [G2] be the graded ring of quasi-modular forms for the group...
This volume introduces an entirely new pseudodifferential analysis on the line, the opposition of wh...
The new theory of Jacobi forms over totally real number fields introduced in this monograph is expec...
This work is devoted to the algebraic and arithmetic properties of Rankin–Cohen brackets allowing to...
Pseudodifferential operators are formal Laurent series in the formal inverse ∂−1 of the derivative o...
This paper addresses the problem of computing the family of two-filiform Lie algebra laws of dimensi...
This paper addresses the problem of computing the family of two-filiform Lie algebra laws of dimensi...
This volume consists of papers inspired by the special session on pseudo-differential operators at t...
This paper addresses the problem of computing the family of two-filiform Lie algebra laws of dimensi...