The primary purpose of this undergraduate text is to teach students to do mathematical proofs. It enables readers to recognize …
This volume contains current work at the frontiers of research in quantum probability, infinite dimensional stochastic analysis, quantum information and …
A remarkable account of Kurt Gödel, weaving together creative genius, mental illness, political corruption, and idealism in the face of …
The book attempts to provide an introduction to quantum field theory emphasizing conceptual issues frequently neglected in more "utilitarian" treatments …
A book which efficiently presents the basics of propositional and predicate logic, van Dalen's popular textbook contains a complete treatment …
The surreal numbers form a system which includes both the ordinary real numbers and the ordinals. Since their introduction by …
This volume contains the expanded versions of the lectures given by the authors at the C. I. M. E. instructional …
This volume contains the expanded versions of the lectures given by the authors at the C.I.M.E. instructional conference held in …
One of the most creative mathematicians of our times, Vladimir Drinfeld received the Fields Medal in 1990 for his groundbreaking …
In this volume one finds basic techniques from algebra and number theory (e.g. congruences, unique factorization domains, finite fields, quadratic …
This book contains detailed lecture notes on four topics at the forefront of current research in computational mathematics. Each set …
This text is a self-contained study of expander graphs, specifically, their explicit construction. Expander graphs are highly connected but sparse, …
Serge Lang was an iconic figure in mathematics, both for his own important work and for the indelible impact he …
The classic text for understanding complex statistical probabilityAn Introduction to Probability Theory and Its Applications offers comprehensive explanations to complex …
This book provides an introduction and overview of number theory based on the distribution and properties of primes. This unique …
Nonlinear dynamics has been successful in explaining complicated phenomena in well-defined low-dimensional systems. Now it is time to focus on …
This is the first book to present a model, based on rational mechanics of electrorheological fluids, that takes into account …
The theory of elliptic curves involves a blend of algebra, geometry, analysis, and number theory. This book stresses this interplay …
The book is directed toward students with a minimal background who want to learn class field theory for number fields. …
This book offers a new conceptual framework for reflecting on the role of information and communication technology in mathematics education. …
Friedlander S. An introduction to the mathematical theory of geophysical fluid dynamics (NH Pub. Co., 1980)(ISBN 0444860320)
The author approaches an old classic problem - the existence of solutions of Navier-Stokes equations. The main objective is to …
This book systematically develops the mathematical foundations of the theory of relativity and links them to physical relations. For this …
In three volumes, a distinguished group of scholars from a variety of disciplines in the natural and social sciences, the …
How many dimensions does our universe require for a comprehensive physical description? In 1905, Poincar?© argued philosophically about the necessity …
Application of the concepts and methods of topology and geometry have led to a deeper understanding of many crucial aspects …
