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3826 books were found.
Written by a world-renowned mathematician, this well informed and classic text traces the history of algebraic topology,... Read More >>
Low-dimensional topology has long been a fertile area for the interaction of many different disciplines of mathematics.... Read More >>
Written by the founder of functional analysis, this is the first text on linear operator theory. Additional topics... Read More >>
This book examines interactions of polyhedral discrete geometry and algebra. What makes this book unique is the... Read More >>
Introduces knot theory, topological chirality and molecular symmetry, and DNA topology. This book focuses on three... Read More >>
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Helmholtz's seminal paper on vortex motion (1858) marks the beginning of what is now called topological fluid mechanics.After... Read More >>
Many polytopes of practical interest have enormous output complexity and are often highly degenerate, posing severe... Read More >>
This book sets forth the basic principles of tensors and manifolds and describes how the mathematics underlies elegant... Read More >>
Coverage includes foundational material as well as current research, authored by top specialists within their fields.... Read More >>
Suitable for a complete course in topology, this text also functions as a self-contained treatment for independent... Read More >>
Sets up a language to deal with Dirac operators on manifolds with corners of arbitrary co-dimension. This book develops... Read More >>
Offers undergraduate students a notion of the scope of topology in areas of point-set, geometric, combinatorial,... Read More >>
This monograph presents a review of the basis of operad theory. It also studies structures of modules over operads... Read More >>
<p>For metric spaces the quest for universal spaces in dimension theory spanned a century of research, which breaks... Read More >>
This book contributes to important questions in modern representation theory of finite groups. It introduces and... Read More >>
Covers topics related to representation theory of various algebraic... Read More >>
The various contributions to this volume discuss recent advances in the areas of positive sectional curvature, Kahler... Read More >>
<p>This book describes key techniques of stable homotopy theory, classical and new, and applies them to the unsolved... Read More >>
The geometry of modular curves and the structure of their cohomology groups are a rich source for many number-theoretical... Read More >>
In the past three or four decades, there has been increasing realization that metric foliations play a key role... Read More >>
Since the inception of algebraic topology [217] the study of homotopy classes of continuous maps between spheres... Read More >>
