Groups and group theory

The theory of Quantum Groups is a rapidly developing areawith numerous applications in mathematics and theoreticalphysics, e.

This book introduces readers to key concepts in group theory through engaging puzzles.

The 2-volume book is an updated, reorganized and considerably enlarged version of the previous edition of the Research Problem Book in Analysis (LNM 1043), a collection familiar to many analysts, that has sparked off much research.

Group theory is one of the most fundamental branches ofmathematics.

This book is based on several courses given by the authors since 1966.

The Virasoro algebra is an infinite dimensional Lie algebra that plays an increasingly important role in mathematics and theoretical physics.

This book describes a novel approach to the study of Siegel modular forms of degree two with paramodular level.

This is an essential textbook the advanced undergraduate and graduate students of mathematics.

Since its publication in 1967, Bertram Huppert’s influential Endliche Gruppen I has remained a standard reference on group theory, with its clear, precise and complete exposition.

Subsemigroups of finite-dimensional Lie groups that aregenerated by one-parameter semigroups are the subject ofthis book.

This book provides a complete and comprehensive classification of normal 2-coverings of non-abelian simple groups and their generalizations.

The 1963 Gottingen notes of T.

This volume is based on a lecture course on constructive Galois Theory given in Karlsruhe by the author.

Perturbations of Positive Semigroups with Applications is a self-contained introduction to semigroup theory with emphasis on positive semigroups on Banach lattices and perturbation techniques.

This book presents a novel theory of multibody dynamics with distinct features, including unified continuum theory, multiscale modeling technology of multibody system, and motion formalism implementation.

These notes are a record of a course given in Algiers from 10th to 21st May, 1965.

This research monograph sets out to study the notion of a local moduli suite of algebraic objects like e.

The theory of table algebras was introduced in 1991 by Z.

The scope of the Israel seminar in geometric aspects of functional analysis during the academic year 89/90 was particularly wide covering topics as diverse as: Dynamical systems, Quantum chaos, Convex sets in Rn, Harmonic analysis and Banach space theory.

This book based on lectures given by James Arthur discussesthe trace formula of Selberg and Arthur.

At first sight, finitely generated abelian groups and canonical forms of matrices appear to have little in common.

This book is about orthomorphisms and complete mappings ofgroups, and related constructions of orthogonal latinsquares.

This book gathers research papers and surveys on the latest advances in Schubert Calculus, presented at the International Festival in Schubert Calculus, held in Guangzhou, China on November 6-10, 2017.

This book demonstrates the lively interaction between algebraic topology, very low dimensional topology and combinatorial group theory.

This book offers a concise treatment of multiplicative ideal theory in the language of multiplicative monoids.

From 1-4 April 1986 a Symposium on Algebraic Groups was held at the University of Utrecht, The Netherlands, in celebration of the 350th birthday of the University and the 60th of T.

One of the most remarkable and beautiful theorems in coding theory is Gleason's 1970 theorem about the weight enumerators of self-dual codes and their connections with invariant theory.

This volume presents modern trends in the area of symmetries and their applications based on contributions to the workshop "e;Lie Theory and Its Applications in Physics"e; held near Varna (Bulgaria) in June 2019.

Basic Algebra is the first volume of a new and revised edition of P.

This textbook provides a didactic introduction to the topic of group theory in physics, with a special focus on solid state physics issues.

Symmetry in Geometry and Analysis is a Festschrift honoring Toshiyuki Kobayashi.

The contents of this book was created by the authors as a simultaneous generalization of Witten zeta-functions, Mordell-Tornheim multiple zeta-functions, and Euler-Zagier multiple zeta-functions.

This book discusses the invertibility of fuzzy topological spaces and related topics.

This monograph addresses the problem of describing allprimitive soluble permutation groups of a given degree, withparticular reference to those degrees less than 256.

This book grew out of seminar held at the University of Paris 7 during the academic year 1985-86.

This is an open access title available under the terms of a CC BY-NC-ND 4.