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An updated and expanded second edition of a successful and well-reviewed text presenting a detailed exposition of the modern theory of supermanifolds,...Savoir plus
Group cohomology has a rich history that goes back a century or more. Its origins are rooted in investigations of group theory and num- ber theory, an...Savoir plus
This is the first authored book to be dedicated to the new field of directed algebraic topology that arose in the 1990s, in homotopy theory and in the...Savoir plus
This is an accessible introduction to some of the fundamental connections among differential geometry, Lie groups, and integrable Hamiltonian systems....Savoir plus
Tilting theory originates in the representation theory of finite dimensional algebras. Today the subject is of much interest in various areas of mathe...Savoir plus
This is an accessible introduction to some of the fundamental connections among differential geometry, Lie groups, and integrable Hamiltonian systems....Savoir plus
This book develops abstract homotopy theory from the categorical perspective with a particular focus on examples. Part I discusses two competing persp...Savoir plus
This book provides a detailed but concise account of the theory of structure of finite p-groups admitting p-automorphisms with few fixed points. The r...Savoir plus
Poisson geometry lies at the cusp of noncommutative algebra and differential geometry, with natural and important links to classical physics and quant...Savoir plus
Many of the developments of modern algebraic geometry and topology stem from the ideas of S. Lefschetz. These are featured in this volume of contempor...Savoir plus
The theory of characteristic classes provides a meeting ground for the various disciplines of differential topology, differential and algebraic geomet...Savoir plus
This volume presents lecture notes based on the author's courses on Lie algebras and the solution of Hilbert's fifth problem. In chapter 1, "Lie Algeb...Savoir plus
Topological Spaces: From Distance to Neighborhood is a gentle introduction to topological spaces leading the reader to understand the notion of what i...Savoir plus
This expertly written volume presents a useful, coherent account of the theory of the cohomology ring of a finite group. The book employs a modern app...Savoir plus
This invaluable book is an introduction to knot and link invariants as generalized amplitudes for a quasi-physical process. The demands of knot theory...Savoir plus
This book brings together twenty essays on diverse topics in the history and science of knots. It is divided into five parts, which deal respectively ...Savoir plus
As the interaction of mathematics and theoretical physics continues to intensify, the theories developed in mathematics are being applied to physics, ...Savoir plus
Engineers must make decisions regarding the distribution of expensive resources in a manner that will be economically beneficial. This problem can be ...Savoir plus
The volume is focused on the basic calculation skills of various knot invariants defined from topology and geometry. It presents the detailed Hecke al...Savoir plus
This is a foundation for arithmetic topology - a new branch of mathematics which is focused upon the analogy between knot theory and number theory. St...Savoir plus
The theory of foliations of manifolds was created in the forties of the last century by Ch. Ehresmann and G. Reeb [ER44]. Since then, the subject has ...Savoir plus
Confusing Textbooks? Missed Lectures? Not Enough Time? Fortunately for you, there's Schaum's Outlines. More than 40 million students have trusted Scha...Savoir plus
This book is a clear exposition, with exercises, of the basic ideas of algebraic topology: homology (singular, simplicial, and cellular), homotopy gro...Savoir plus