Showing 1-20 of 51,597
Books by publisher "American Mathematical Society"
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1.
By
Kristopher Tapp
[2011]
450
382
(15% OFF)
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1,872
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Matrix groups are a beautiful subject and are central to many fields in mathematics and physics. They touch upon an enormous spectrum within the mathematical arena. This textbook brings them into the undergraduate curriculum. It is excellent for a one-semester course for students familiar with linear and abstract algebra and... more
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2.
By
D Abramovich ,
A Bertram ,
L Katzarkov ,
R Pandharipande ,
M Thaddeus
[Hardbound 2009]
12,566
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The 2005 AMS Summer Institute of Algebraic Geometry in Seattle was an enormous event. With over 500 participants, including many of the world's leading experts, it was perhaps the largest conference on algebraic geometry ever held. These two proceedings volumes present research and expository papers by some of the most... more
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3.
By
Greg Hjorth
[Hardbound 1999]
3,495
2,517
(28% OFF)
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Actions of Polish groups are ubiquitous in mathematics. In certain branches of ergodic theory and functional analysis, one finds a systematic study of the group of measure-preserving transformations and the unitary group. In logic, the analysis of countable models intertwines with results concerning the actions of the infinite symmetric group.... more
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4.
By
David Ruelle
[Paperback 2004]
Available.
Consider a space $M$, a map $f:M o M$, and a function $g:M o {mathbb C}$. The formal power series $zeta (z) = exp sum infty _{m=1} rac {zm}{m} sum _{x in mathrm {Fix},fm} prod {m-1}_{k=0} g (fkx)$ yields an example of a dynamical zeta function. Such functions have unexpected... more
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5.
By
Mikl S R Dei
[Hardbound 2005]
Available.
John von Neumann was perhaps the most influential mathematician of the twentieth century. Not only did he contribute to almost all branches of mathematics, he created new fields and was a pioneering influence in the development of computer science. During... more
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6.
By
Charles W Curtis
[Paperback 1999]
Available.
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7.
By
Ladyzens
[Paperback 1979]
Available.
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8.
By
N N Uraltseva
[Hardbound 2008]
Available.
This volume contains 10 papers with new results on problems in mathematical physics, differential equations, and probability. Included also is an article on the dramatic history of mathematics in Leningrad in the 1930s. This volume contains translations of papers that originally appeared in the Japanese journal S gaku. The papers... more
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9.
By
Milton Sobel
[Hardcover 1970]
Available.
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10.
By
S A Levin
[Paperback 1978]
Available.
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11.
By
S M Nikol Skii
[Paperback 1971]
Available.
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12.
By
E G Golstein
[Hardcover 1972]
Available.
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13.
By
A J Lohwater
[Paperback 1982]
Available.
this is currently the most complete and up-to-date resource for reading and translating mathematical literature written in Russian. Intended primarily for those whose first language is English, this dictionary will prove a useful tool for researchers, editors, and translators working with Russian mathematical literature. this is currently the most complete... more
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14.
By
O A Ladyzhenskaya
[Hardcover 1995]
Available.
Books in this series highlight some of the most interesting works presented at symposia sponsored by the St. Petersburg Mathematical Society. Aimed at researchers in number theory, field theory, and algebraic geometry, the present volume deals primarily with aspects of the theory of higher local fields and other types of... more
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15.
By
Edward D Gaughan
[Unknown]
595
506
(15% OFF)
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Through a rigorous approach to the usual topics handled in one-dimensional calculus--limits, continuity, differentiation, integration, and infinite series--this text offers a deeper understanding of those concepts. The text is designed so that students come away from the course with a rigorous foundation for the basic topics of analysis. The exercise... more
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16.
By
Larry J Gerstein
[Paperback 2012]
680
578
(15% OFF)
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The arithmetic theory of quadratic forms is a rich branch of number theory that has had important applications to several areas of pure mathematics--particularly group theory and topology--as well as to cryptography and coding theory. This book is a self-contained introduction to quadratic forms that is based on graduate courses... more
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17.
By
Sue E Goodman
[Paperback 2012]
680
578
(15% OFF)
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Beginning Topology is designed to give undergraduate students a broad notion of the scope of topology in areas of point-set, geometric, combinatorial, differential, and algebraic topology, including an introduction to knot theory. A primary goal is to expose students to some recent research and to get them actively involved in... more
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18.
By
David C Ullrich
[Paperback 2012]
840
714
(15% OFF)
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Perhaps uniquely among mathematical topics, complex analysis presents the student with the opportunity to learn a thoroughly developed subject that is rich in both theory and applications. Even in an introductory course, the theorems and techniques can have elegant formulations. But for any of these profound results, the student is... more
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19.
By
Sheldon Katz
[Paperback 2012]
640
544
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Perhaps the most famous example of how ideas from modern physics have revolutionized mathematics is the way string theory has led to an overhaul of enumerative geometry, an area of mathematics that started in the eighteen hundreds. Century-old problems of enumerating geometric configurations have now been solved using new and... more
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20.
By
Peter W Michor
[Paperback 2012]
840
714
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This book treats the fundamentals of differential geometry: manifolds, flows, Lie groups and their actions, invariant theory, differential forms and de Rham cohomology, bundles and connections, Riemann manifolds, isometric actions, and symplectic and Poisson geometry. The layout of the material stresses naturality and functoriality from the beginning and is as... more
