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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
The theory of characteristic classes provides a meeting ground for the various disciplines of differential topology, differential and algebraic geomet...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
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 book is a clear exposition, with exercises, of the basic ideas of algebraic topology: homology (singular, simplicial, and cellular), homotopy gro...Savoir plus
This book provides an informal and geodesic introduction to factorization homology, focusing on providing intuition through simple examples. Along the...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
As the interaction of mathematics and theoretical physics continues to intensify, the theories developed in mathematics are being applied to physics, ...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
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
This book is dedicated to the structure and combinatorics of classical Hopf algebras. Its main focus is on commutative and cocommutative Hopf algebras...Savoir plus
Since the injective envelope and projective cover were defined by Eckmann and Bas in the 1960s, they have had great influence on the development of ho...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
Homotopy Analysis of Algebraic Structures: Unveiling the Hidden ContinuaMathematics thrives on structure. Algebraic structures, like groups, rings, an...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
This book, the second of two volumes, presents significant applications for understanding modern analysis. It empowers young researchers with key tech...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
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
The homotopy index theory was developed by Charles Conley for two- sided flows on compact spaces. The homotopy or Conley index, which provides an alge...Savoir plus
This book is a result of a workshop, the 8th of the successful TopoInVis workshop series, held in 2019 in Nyköping, Sweden. The workshop regularly gat...Savoir plus
This book is addressed to mathematicians and advanced students interested in buildings, groups and their interplay. Its first part introduces - presup...Savoir plus
This volume is an introduction and a monograph about tight polyhedra. The treatment of the 2-dimensional case is self- contained and fairly elementary...Savoir plus
Abstract semilinear functional differential equations arise from many biological, chemical, and physical systems which are characterized by both spati...Savoir plus