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Elementary Number Theory, Group Theory and Ramanujan Graphs

material from graph theory, number theory, group theory and representation theory. The text can therefore be used as a brief introduction to these;

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Elementary Number Theory, Group Theory and Ramanujan Graphs

material from graph theory, number theory, group theory and representation theory. The text can therefore be used as a brief introduction to these;

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Zeta and $L$-functions in Number Theory and Combinatorics

Zeta and $L$-functions play a central role in number theory. They provide important information of arithmetic nature. This book, which grew;

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Zeta Functions Of Graphs

hypothesis (which may be false) and prime number theorem for graphs. Explicit constructions of graph coverings use Galois theory to generalize Cayley;

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Number Theory in the Spirit of Ramanujan

theory of partitions, sums of squares and triangular numbers, and the Ramanujan tau function. The majority of the results discussed here are;

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Some Applications of Modular Forms

The theory of modular forms and especially the so-called 'Ramanujan Conjectures' have been applied to resolve problems in combinatorics;

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Problem Based Journey From Elementary Number Theory To An Introduction To Matrix Theory, A

solving challenging problems. These topics include Number theory, Set Theory, Group Theory, Matrix Theory, and applications to cryptography and;

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An Invitation to the Rogers-Ramanujan Identities

past several decades these identities, and identities of similar type, have found applications in number theory, combinatorics, Lie algebra and;

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An Invitation to the Rogers-Ramanujan Identities

past several decades these identities, and identities of similar type, have found applications in number theory, combinatorics, Lie algebra and;

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Algebra and Number Theory

This volume contains refereed and updated versions of papers presented at the International Conference on Algebra and Number Theory held on;

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Groups as Galois Groups

beginning of the century. It brings together ideas from group theory, algebraic geometry and number theory, topology, and analysis. Assuming only;

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Groups as Galois Groups

beginning of the century. It brings together ideas from group theory, algebraic geometry and number theory, topology, and analysis. Assuming only;

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Lectures On Modular Forms

modern developments. Prerequisites include a grasp of the elements of complex variable theory, group theory, and number theory. The opening;

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Elementary Number Theory (Int'l Ed)

, Elementary Number Theory reveals the attraction that has drawn leading mathematicians and amateurs alike to number theory over the course of history.;

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Algebra

to Elementary Number Theory, the text gives a streamlined account of Group Theory, Ring Theory and Field Theory. The discussion on elementary;

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Basic Hypergeometric Series and Applications

number theory. However, the theory has been developed to such an extent and with such a profusion of powerful and general results that the;

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Number Theory in the Spirit of Liouville

introduction of a powerful new method into elementary number theory. This book provides a gentle introduction to this method, explaining it in a clear;

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Number Theory in the Spirit of Liouville

introduction of a powerful new method into elementary number theory. This book provides a gentle introduction to this method, explaining it in a clear;

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London Mathematical Society Lecture Note Series

The aim of this book is to characterize certain multiplicative and additive arithmetical functions by combining methods from number theory;

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A First Course in Graph Theory and Combinatorics

developments in the theory of signed adjacency matrices involving the proof of sensitivity conjecture and the theory of Ramanujan graphs. In addition;

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Representation Theory Of Finite Groups

This book is intended to present group representation theory at a level accessible to mature undergraduate students and beginning graduate;

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Harmonic Analysis on Symmetric Spaces--Euclidean Space, the Sphere, and the Poincaré Upper Half-Plane

theorems, Poisson's summation formula and applications in crystallography and number theory, applications of spherical harmonic analysis to the;

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Quadratic Number Fields

usually covered in books at this level. Quadratic fields offer an introduction to algebraic number theory and some of its central objects: rings;

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Advanced Quantum Theory (Third Edition)

interactions - this bestseller also covers relativistic quantum theory based on group theoretical language, scattering theory, and finite parts;

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Expansion in Finite Simple Groups of Lie Type

Expander graphs are an important tool in theoretical computer science, geometric group theory, probability, and number theory. Furthermore;

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Ischia Group Theory 2008 - Proceedings Of The Conference In Group Theory

The volume contains a collection of research articles by leading experts in group theory, and reports of several accessible surveys;

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Modern Trends in Fuzzy Graph Theory

This book provides an extensive set of tools for applying fuzzy mathematics and graph theory to real-life problems. Balancing the basics;

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