These are notes from the first part of an undergraduate course in 2005. There are only about 50 pages, so …
Recent work by mathematicians and physicists has uncovered revelatory connections between knot theory and the problem of developing a quantum …
Topological Foundations of Electromagnetism seeks a fundamental understanding of the dynamics of electromagnetism; and marshals the evidence that in certain …
Although topology was recognized by Gauss and Maxwell to play a pivotal role in the formulation of electromagnetic boundary value …
The single most difficult thing one faces when one begins to learn a new branch of mathematics is to get …
Classroom-tested and much-cited, this concise text offers a valuable and instructive introduction for undergraduates to the basic concepts of topology. …
This is a foundation for arithmetic topology - a new branch of mathematics which is focused upon the analogy between …
The volume, devoted to recent contributions to the field of networks modelling, offers a wide panorama of recent advances, both …
This book develops the differential geometrical and topological points of view in hydrodynamics. It discusses interactions of hydrodynamics with a …
The first monograph to treat topological, group-theoretic, and geometric problems of ideal hydrodynamics and magnetohydrodynamics from a unified point of …
Game theory has implications for all the social sciences and beyond. It now provides the theoretical basis for almost all …
The theory of sets, described in the preface to this book as 'Georg Cantor's magnificent theory' was first developed in …
This book is based on notes from a course on set theory and metric spaces taught by Edwin Spanier, and …
