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Modular Forms

of quadratic forms, the proof of Fermat's last theorem and the approximation of pi. It provides a balanced overview of both the theoretical and;

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Modular Forms and Fermat's Last Theorem

with Ribet's theorem and ideas of Frey and Serre to show, at long last, that Fermat's Last Theorem is true. Contributors to this volume include;

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Fermat's Last Theorem

This book, together with the companion volume, Fermat's Last Theorem: The Proof, presents in full detail the proof of Fermat's Last Theorem;

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Modular Forms on Schiermonnikoog

theorem. This book is a good source for all researchers and graduate students working on modular forms or related areas of number theory and;

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Number Theory

Remainder Theorem, Diophantine equations, binomial coefficients, Fermat and Mersenne primes and other special numbers, and special sequences;

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Introduction to Arithmetic Theory of Automorphic Functions

ubiquitous in number theory. This book introduces the reader to the subject and in particular to elliptic modular forms with emphasis on their number;

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Fermat's Last Theorem

words, written in the 1630s, that Pierre de Fermat intrigued and infuriated the mathematics community. For over 350 years, proving Fermat's Last;

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Harmonic Maass Forms and Mock Modular Forms

Modular forms and Jacobi forms play a central role in many areas of mathematics. Over the last 10-15 years, this theory has been extended;

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Elliptic Curves. (MN-40), Volume 40

rational elliptic curves arise this way, is called the Taniyama-Weil Conjecture and is known to imply Fermat's Last Theorem. Elliptic curves and;

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Modular Forms And Galois Cohomology

last theorem is based. The book begins with an overview of the theory of automorphic forms on linear algebraic groups and then covers the basic;

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Forms Of Fermat Equations And Their Zeta Functions

of forms of Fermat equations. The classical results on diagonal forms are extended to the broader class of all forms of Fermat varieties.The main;

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Codes And Modular Forms

codes and lattices since the 1960's. The aim of the book is to explore the interplay between codes and modular forms. Here modular form;

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Elliptic Curves, Modular Forms and Their L-functions

theorem and its famous consequence, Fermat's Last Theorem. He also discusses the Birch and Swinnerton-Dyer Conjecture and other modern conjectures;

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Fermat Equation over several fields and other historical mathematical conjectures

possible simple proofs to complex mathematical problems. This book contains the results of these investigations, referring to Fermat's last theorem;

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A Course in Arithmetic

. These forms occur in various questions: modular functions, differential topology, finite groups. The second part (Chapters VI and VII) uses;

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Modular Forms

The theory of modular forms is a fundamental tool used in many areas of mathematics and physics. It is also a very concrete and fun;

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Number Theory 3

Mathematics, as volumes 186 and 240.) The two main topics of this book are Iwasawa theory and modular forms. The presentation of the theory of modular;

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History Of Mathematics 3rd

, and patterns. This revised edition features up-to-date coverage of topics such as Fermat s Last Theorem and the Poincare Conjecture;

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Algebraic Number Theory and Fermat's Last Theorem

modular functions and highlighting the new ideas of Frey, Wiles, and others that led to the long-sought proof of Fermat's Last Theorem Improves;

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Algebraic Number Theory and Fermat's Last Theorem

Updated to reflect current research, Algebraic Number Theory and Fermat's Last Theorem, Fourth Edition introduces fundamental ideas;

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Xfermat S Last Theorem

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Modular Forms

groups of quaternion algebras, rarely dealt with in books; and in the last chapter, Eisenstein series with parameter are discussed following the;

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Sums of Squares of Integers

squares of integers for any s and n. It is also the first book to give a proof of Szemeredi's theorem, and is the first number theory book to;

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Sums of Squares of Integers

squares of integers for any s and n. It is also the first book to give a proof of Szemeredi's theorem, and is the first number theory book to;

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Cambridge Studies in Advanced Mathematics

last theorem is based. The book begins with an overview of the theory of automorphic forms on linear algebraic groups and then covers the basic;

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The 1-2-3 of Modular Forms

This book grew out of three series of lectures given at the summer school on Modular Forms and their Applications at the Sophus Lie;

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Differential Forms and Applications

intrinsic geometry of surfaces. This is then collated in the last chapter to present Chern's proof of the Gauss-Bonnet theorem for compact surfaces.;

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