Groups and group theory

This book includes four courses on geometric measure theory, the calculus of variations, partial differential equations, and differential geometry.

This fascinating book explores the concept of slow living, offering a philosophical and psychological exploration of the need for a slower pace of life.

This book, the first of two volumes, contains over 250 selected exercises in Algebra which have featured as exam questions for the Arithmetic course taught by the authors at the University of Pisa.

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Macrostructures are higher-level semantic or conceptual structures that organize the 'local' microstructures of discourse, interaction, and their cognitive processing.

This coherent introduction provides a new perspective on group actions on R-trees.

This exceptional collection--a compilation of meta-analyses related to issues in interpersonal communication--provides an expansive review of existing interpersonal communication research.

Using COVID-19 as a base, this groundbreaking book brings together several renowned scholars to explore the concept of crisis, and how this global event has shaped the discipline of psychology.

This book is addressed to graduate students and research workers in theoretical physics who want a thorough introduction to group theory and Hopf algebras.

Community Psychology, 6th Edition offers an easy-to-navigate, clearly organized, and comprehensive overview of the field, with theoretical roots that carry over to practical applications.

This book aims to be a course in Lie groups that can be covered in one year with a group of good graduate students.

A partially ordered group is an algebraic object having the structure of a group and the structure of a partially ordered set which are connected in some natural way.

The Handbook of Communication Skills is recognised as one of the core texts in the field of communication, offering a state-of-the-art overview of this rapidly evolving field of study.

Originally published in 1962, the purpose of this book was to examine the working of the educative process when it is concerned with older people; not with children, prisoners, willing or unwilling, of a system of basic education, but voluntary contractors; not green, pliable saplings, but sturdy and sometimes unbending timber - in short, adults with an outlook on life already formed, often with family responsibilities, and with a store of past experience, special interests, training, or expertise.

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.

Quasi-Frobenius rings and Nakayama rings were introduced by T Nakayama in 1939.

The work of Max Dehn (1878-1952) has been quietly influential in mathematics since the beginning of the 20th century.

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

Originally published in 1972, this title provides an analysis of social interactions in educational contexts and opens up the field of the social psychology of education as an area in its own right at the very heart of the process of education.

by spin or (spin s = 1/2) field equations is emphasized because their solutions can be used for constructing solutions of other field equations insofar as fields with any spin may be constructed from spin s = 1/2 fields.

It is gratifying to learn that there is new life in an old field that has been at the center of one's existence for over a quarter of a century.

This book provides an introduction to some key subjects in algebra and topology.

This book provides an in depth discussion of Loewner's theorem on the characterization of matrix monotone functions.

This book collects a series of contributions addressing the various contexts in which the theory of Lie groups is applied.

Individuals of all ages interact with one another, and their interactions have significance throughout their lives.

Matrix algebra has been called "e;the arithmetic of higher mathematics"e; [Be].

Praise is perhaps the most widely used technique to influence others.

This textbook provides an introduction to representations of general *-algebras by unbounded operators on Hilbert space, a topic that naturally arises in quantum mechanics but has so far only been properly treated in advanced monographs aimed at researchers.

An introduction to symmetry analysis for graduate students in science, engineering and applied mathematics.

This text stems from a course I have taught a number of times, attended by students of material science, electrical engineering, physics, chemistry, physical chemistry and applied mathematics.

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

With contributions from the leading experts on relationships, this book covers important issues, such as love as self-expansion, equity in maintaining close relationships, commitment, social support, self-verification, and minding the relationship.

Understand how multigenerational family relationships can benefit all generations!

The Maple ODE Lab Book is intended to provide a thorough introduc- tion to using symbolic computation software to model, solve, explore, and visualize ordinary differential equations.

This book is designed as an introduction into what I call 'abstract' Topological Dynamics (TO): the study of topological transformation groups with respect to problems that can be traced back to the qualitative theory of differential equa- is in the tradition of the books [GH] and [EW.

Explains new applications of the ''large sieve'', an important tool of analytic number theory, presenting potential uses beyond this area.

This second volume of the two-volume book contains selected papers from the conference ''Groups St Andrews 2001 in Oxford''.

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 considers the current state of knowledge in the geometric and algebraic aspects of two-dimensional homotopy theory.