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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 main purpose of the present volume is to give a survey of some of the most significant achievements obtained by topological methods in nonlin- ear...Savoir plus
This book provides an introduction to the main geometric structures that are carried by compact surfaces, with an emphasis on the classical theory of ...Savoir plus
This interdisciplinary book uses the computer to take a combinatorial computational approach to homological problems. It will appeal especially to res...Savoir plus
The characteristic feature of many models for field theories based on concepts of differential geometry is their nonlinearity. In this book a systemat...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
'Metric spaces' is taught in the final years of undergraduate degrees as an essential part of functional analysis. This book takes a traditional theor...Savoir plus
This third edition is addressed to the mathematician or graduate student of mathematics - or even the well-prepared undergraduate - who would like, wi...Savoir plus
Knot theory is a rapidly developing field of research with many applications not only for mathematics. The present volume, written by a well-known spe...Savoir plus
This book is based on lectures I have given to senior undergraduate and graduate audiences at Oxford and elsewhere over the years. My aim has been to ...Savoir plus
This textbook is ideal for advanced undergraduate or first-graduate students who want to learn the fundamentals of Lie groups. It covers the principle...Savoir plus
The field of convex geometry has become a fertile subject of mathematical activity in the past few decades. This exposition, examining in detail those...Savoir plus
Abstract semilinear functional differential equations arise from many biological, chemical, and physical systems which are characterized by both spati...Savoir plus
This book is a course in general topology, intended for students in the first year of the second cycle (in other words, students in their third univer...Savoir plus
This self-contained work on linear and metric structures focuses on studying continuity and its applications to finite- and infinite-dimensional space...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
Over the past few decades, fixed point theory has become an important field of study in both pure and applied mathematics. This book presents the main...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
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
From the 28th of February through the 3rd of March, 2001, the Department of Math- ematics of the University of Florida hosted a conference on the many...Savoir plus
The papers contained in this volume are an indication of the topics th discussed and the interests of the participants of The 9 International Conferen...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
An extraordinary mathematical conference was held 5-9 August 1990 at the University of California at Berkeley: From Topology to Computation: Unity and...Savoir plus