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Automorphic Forms and Related Geometry

This volume contains the proceedings of the conference Automorphic Forms and Related Geometry: Assessing the Legacy of I.I. Piatetski;

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Partition Functions and Automorphic Forms

related to automorphic forms, representation theory, number theory and geometry, and mirror symmetry.;

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Partition Functions and Automorphic Forms

related to automorphic forms, representation theory, number theory and geometry, and mirror symmetry.;

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Geometry And Analysis Of Automorphic Forms Of Several Variables - Proceedings Of The International Symposium In Honor Of Takayuki Oda On The Occasion Of His 60th Birthday

This volume contains contributions of principal speakers of the symposium on geometry and analysis of automorphic forms of several;

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Contributions to Automorphic Forms, Geometry and Number Theory

In Contributions to Automorphic Forms, Geometry, and Number Theory, Haruzo Hida, Dinakar Ramakrishnan, and Freydoon Shahidi bring together;

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Modern Analysis of Automorphic Forms By Example

forms, and also as a resource for researchers working in automorphic forms, analytic number theory, and related fields.;

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Modern Analysis of Automorphic Forms By Example

forms, and also as a resource for researchers working in automorphic forms, analytic number theory, and related fields.;

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Cambridge Studies in Advanced Mathematics

resource for researchers working in automorphic forms, analytic number theory, and related fields.;

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Automorphic Forms & Galois Representati

Automorphic forms and Galois representations have played a central role in the development of modern number theory, with the former coming;

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Automorphic Forms And Galois Representations: Volume 1

Automorphic forms and Galois representations have played a central role in the development of modern number theory, with the former coming;

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Automorphic Forms And Zeta Functions - Proceedings Of The Conference In Memory Of Tsuneo Arakawa

This volume contains a valuable collection of articles presented at a conference on Automorphic Forms and Zeta Functions in memory;

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Introductory Lectures on Automorphic Forms

is concerned with the case of complex analytic automorphic forms because of their connection with algebraic geometry, and so is distinct from other;

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Introductory Lectures on Automorphic Forms

is concerned with the case of complex analytic automorphic forms because of their connection with algebraic geometry, and so is distinct from other;

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Spectral Methods of Automorphic Forms

, geometry, and number theory. In this book, Henryk Iwaniec once again displays his penetrating insight, powerful analytic techniques, and lucid;

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Cusp Forms, Spanning Sets, and Super Symmetry

Automorphic and cusp forms on a complex bounded symmetric domain are a classical field of research in mathematics with fundamental;

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Gauss-Manin Connection in Disguise

mathematicians who work with automorphic forms and their role in algebraic geometry, in particular for those who have noticed that the class of algebraic;

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Automorphic Forms, Representations and L-Functions

Contains sections on Reductive groups, representations, Automorphic forms and representations.;

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Families of Automorphic Forms

relation between automorphic forms and Dirichlet series to real analytic automorphic forms. The names Selberg and Roelcke are connected to the;

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London Mathematical Society Lecture Note Series

geometry, algebraic number theory or automorphic forms.;

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A Short Course in Automorphic Functions

of the hyperbolic plane. The necessary hyperbolic geometry is developed in the text. Chapter two develops automorphic functions and forms via the;

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Automorphic Forms on Adele Groups. (AM-83), Volume 83

This volume investigates the interplay between the classical theory of automorphic forms and the modern theory of representations of adele;

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p-Adic Automorphic Forms on Shimura Varieties

and to develop the theory of ordinary p-adic automorphic forms, allocating 10 to 15 years from that point, putting off the intended arithmetic;

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Geometry, Algebra, Number Theory, and Their Information Technology Applications

of Professor Kumar Murty. The meetings were focused on several aspects of number theory: The theory of automorphic forms and their associated L;

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Number Theory with an Emphasis on the Markoff Spectrum

; quadratic forms and their connections with automorphic forms; the modular group and its subgroups; continued fractions; hyperbolic geometry; and the;

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Periods of Quaternionic Shimura Varieties. I.

applications to other problems related to periods, such as the Bloch-Beilinson conjecture about special values of $L$-functions and constructing;

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Automorphic Forms on SL2 (R)

domains, the notion of automorphic form on G\\G and its relationship with the classical automorphic forms on X, Poincare series, constant terms;

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Automorphic Forms on SL2 (R)

domains, the notion of automorphic form on GG and its relationship with the classical automorphic forms on X, Poincare series, constant terms;

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