Topology

This volume contains the proceedings of the AMS Special Session on Higher Structures in Topology, Geometry, and Physics, held virtually on March 26...

This book, the second of two volumes, presents significant applications for understanding modern analysis. It empowers young researchers with key t...

Module theory is a fundamental area of algebra, taught in most universities at the graduate level. This textbook, written by two experienced teache...

Module theory is a fundamental area of algebra, taught in most universities at the graduate level. This textbook, written by two experienced teache...

There is no recent elementary introduction to the theory of discrete dynamical systems that stresses the topological background of the topic. This ...

Abstract algebra is the study of algebraic structures like groups, rings and fields. This book provides an account of the theoretical foundations i...

Das Buch enthält dreißig Vorlesungen über unterschiedliche Themen, die einen Großteil der mathematischen Landschaft abdecken. Klar und verständlich...

A lavishly illustrated book that explores the language of curves that spans the human body, science, engineering, and artCurves are seductive. Thes...

This book is the result of research initiatives formed during the workshop Low Dimensional Topology and Number Theory XIII at Kyushu University in ...

With the emergence of avant-garde topologies such as NonStandard Real Topology and Neutrosophic Triplet Weak/Strong Topologies, understanding these...

With the emergence of avant-garde topologies such as NonStandard Real Topology and Neutrosophic Triplet Weak/Strong Topologies, understanding these...

The Memoirs of the AMS is devoted to the publication of new research in all areas of pure and applied mathematics. The Memoirs is designed particul...

Aimed at researchers in mathematics, philosophy and logic, this book provides the first organic exposition of dynamic constructivism and the mathem...

This is the first textbook on C*-algebra theory with a view toward Noncommutative Geometry. Moreover, it fills a gap in the literature, providing a...

Over the field of real numbers, analytic geometry has long been in deep interaction with algebraic geometry, bringing the latter subject many of it...

This is the first book to present a complete characterization of Stein-Tomas type Fourier restriction estimates for large classes of smooth hypersu...

The study of Lefschetz properties for Artinian algebras was motivated by the Lefschetz theory for projective manifolds. Recent developments have de...

This textbook offers an accessible introduction to translation surfaces. Building on modest prerequisites, the authors focus on the fundamentals be...

This textbook offers an accessible introduction to translation surfaces. Building on modest prerequisites, the authors focus on the fundamentals be...

We show that if a hyperbolic knot manifold M contains an essential twicepunctured torus F with boundary slope ? and admits a filling with slope ? p...

In previous work with M.C. Fernandes, we found a Lie algebroid symmetry for the Einstein evolution equations. The present work was motivated by the...

Suitable for advanced undergraduates, postgraduates and researchers, this self-contained textbook provides an introduction to the mathematics lying...

The Langlands program has been a very active and central field in mathematics ever since its conception over 50 years ago. It connects number theor...

This book provides a comprehensive and user-friendly exploration of the tremendous recent developments that reveal the connections between real alg...

Since most of the problems arising in science and engineering are nonlinear, they are inherently difficult to solve. Traditional analytical approxi...

The Unconscious as Space explores the experience of being and the practice of psychoanalysis by thinking of the unconscious in mathematical terms.A...

The Unconscious as Space explores the experience of being and the practice of psychoanalysis by thinking of the unconscious in mathematical terms.A...

This book is an introduction to several active research topics in Foliation Theory and its connections with other areas. It contains expository lec...

The special semester 'Singularities and low dimensional topology' in the Spring of 2023 at the Erds Center (Budapest) brought together algebraic ge...

The present publication contains a special collection of research and review articles on deformations of surface singularities, that put together s...

This textbook offers a rigorous mathematical introduction to cellular automata (CA). Numerous colorful graphics illustrate the many intriguing phen...

The body of work presented in this book comes from research carried out since 2017 as part of the international Actualité de René Thom project. Thi...

This monograph provides a comprehensive introduction to surgery theory, the main tool in the classification of manifolds.Surgery theory was develop...

It is remarkable that various distinct physical phenomena, such as wave propagation, heat diffusion, electron movement in quantum mechanics, oscill...

In this book Francois De Gandt introduces us to the reading of Newton's Principia in its own terms. The path of access that De Gandt proposes leads...

Mathematics is a concise introduction to six selected areas of 20th century mathematics providing numerous modern mathematical tools used in cont...

Aimed at graduate students, this textbook provides an accessible and comprehensive introduction to operator theory. Rather than discuss the subject...

Aimed at graduate students, this textbook provides an accessible and comprehensive introduction to operator theory. Rather than discuss the subject...

This volume contains eight research papers inspired by the 2019 'Equivariant Topology and Derived Algebra' conference, held at the Norwegian Univer...

Complex Analysis is the powerful fusion of the complex numbers (involving the 'imaginary' square root of -1) with ordinary calculus, resulting in a...

The method of using the moduli space of pseudo-holomorphic curves on a symplectic manifold was introduced by Mikhail Gromov in 1985. From the appea...

This book gives a clear introductory account of equivariant cohomology, a central topic in algebraic topology. Equivariant cohomology is concerned ...

This book is devoted to group-theoretic aspects of topological dynamics such as studying groups using their actions on topological spaces, using gr...

After the development of manifolds and algebraic varieties in the previous century, mathematicians and physicists have continued to advance concept...

After the development of manifolds and algebraic varieties in the previous century, mathematicians and physicists have continued to advance concept...