Following the work of Yorke and Li in 1975, the theory of discrete dynamical systems and difference equations developed rapidly. The applications of difference equations...
This book makes accessible the basic principles and ideas of modern cosmological theory to undergraduates in mathematics, physics and related areas of study. The areas...
This text discusses the qualitative properties of dynamical systems including both differential equations and maps. The approach taken relies heavily on examples (supported by extensive...
This text discusses the qualitative properties of dynamical systems including both differential equations and maps. The approach taken relies heavily on examples (supported by extensive...
Coding theory came into existence in the late 1940's and is concerned with devising efficient encoding and decoding procedures.The book is intended as a principal...
Statistics and computing share many close relationships. Computing now permeates every aspect of statistics, from pure description to the development of statistical theory. At the...
An introductory text for students taking a first course in statisticsin fields as diverse as engineering, business, chemistry, and biologyEssential Statistics: Fourth Edition thoroughly updates...
In this truly oneofakind book, Ascher introduces the mathematical ideas of people in traditional, or 'smallscale', cultures often omitted from discussion of mathematics. Topics such...
In this truly oneofakind book, Ascher introduces the mathematical ideas of people in traditional, or 'smallscale', cultures often omitted from discussion of mathematics. Topics such...
This book contains state of the art contributions to this rapidly growing research area. It will be of essential value to mathematicians, physicists and engineers...
This book contains state of the art contributions to this rapidly growing research area. It will be of essential value to mathematicians, physicists and engineers...
This volume constitutes the proceedings of a conference on functional analysis and its applications, which took place in India during December 1996. Topics include topological...
Infinite dimensional representation theory blossomed in the latter half of the twentieth century, developing in part with quantum mechanics and becoming one of the mainstays...
Ian Stewart's Galois Theory has been in print for 30 years. Resoundingly popular, it still serves its purpose exceedingly well. Yet mathematics education has changed...
Nobel prize winner Ilya Prigogine writes in his preface: "Irreversibility is a challenge to mathematics...[which] leads to generalized functions and to an extension of spectral...
This book unifies and extends latent variable models, including multilevel or generalized linear mixed models, longitudinal or panel models, item response or factor models, latent...
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Following the work of Yorke and Li in 1975, the theory of discrete dynamical systems and difference equations developed rapidly. The applications of difference equations...
This book makes accessible the basic principles and ideas of modern cosmological theory to undergraduates in mathematics, physics and related areas of study. The areas...
This text discusses the qualitative properties of dynamical systems including both differential equations and maps. The approach taken relies heavily on examples (supported by extensive...
This text discusses the qualitative properties of dynamical systems including both differential equations and maps. The approach taken relies heavily on examples (supported by extensive...
Coding theory came into existence in the late 1940's and is concerned with devising efficient encoding and decoding procedures.The book is intended as a principal...
Statistics and computing share many close relationships. Computing now permeates every aspect of statistics, from pure description to the development of statistical theory. At the...
An introductory text for students taking a first course in statisticsin fields as diverse as engineering, business, chemistry, and biologyEssential Statistics: Fourth Edition thoroughly updates...
In this truly oneofakind book, Ascher introduces the mathematical ideas of people in traditional, or 'smallscale', cultures often omitted from discussion of mathematics. Topics such...
In this truly oneofakind book, Ascher introduces the mathematical ideas of people in traditional, or 'smallscale', cultures often omitted from discussion of mathematics. Topics such...
This book contains state of the art contributions to this rapidly growing research area. It will be of essential value to mathematicians, physicists and engineers...
This book contains state of the art contributions to this rapidly growing research area. It will be of essential value to mathematicians, physicists and engineers...
This volume constitutes the proceedings of a conference on functional analysis and its applications, which took place in India during December 1996. Topics include topological...
Infinite dimensional representation theory blossomed in the latter half of the twentieth century, developing in part with quantum mechanics and becoming one of the mainstays...
Ian Stewart's Galois Theory has been in print for 30 years. Resoundingly popular, it still serves its purpose exceedingly well. Yet mathematics education has changed...
Nobel prize winner Ilya Prigogine writes in his preface: "Irreversibility is a challenge to mathematics...[which] leads to generalized functions and to an extension of spectral...
This book unifies and extends latent variable models, including multilevel or generalized linear mixed models, longitudinal or panel models, item response or factor models, latent...
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