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What can a physicist gain by studying mathematics? By gathering together everything a physicist needs to know about mathematics in one comprehensive and accessible guide ...
"" ... the exposition is clear and the choice of topics is excellent ..."" Prof. R. E. Williamson, Univ. of Sussex, Brighton, EnglandThis concise introduction to a basic ...
Fundamental topological facts, together with detailed explanations of the necessary technical apparatus, constitute this clearly written, well-organized 3-part text. Part 1 deals with certain classic ...
Number theory proves to be a virtually inexhaustible source of intriguing puzzle problems - interesting to beginning and advanced readers. Divisors, perfect numbers, the congruences of ...
No calculus needed, but this is not an elementary book. Introduces vectors, algebraic notation and basic ideas, vector algebra and scalars. Includes 386 exercises.
Master Laplace transforms with "Schaum's" - the high-performance study guide. It will help you cut study time, hone problem-solving skills, and achieve your personal best ...
This book includes 275 solved problems.
Critically acclaimed text presents detailed theory of Frechet (V) spaces and a comprehensive examination of their relevance to topological spaces, plus in-depth discussions of metric ...
This first-rate text concerns the theory and methodology of systems engineering as they relate to the evaluation of alternative courses of action and associated decision ...
The market-leading textbook for the course, Winston's OPERATIONS RESEARCH owes much of its success to its practical orientation and consistent emphasis on model formulation ...
A broad introductory treatment, this volume examines general Cartesian coordinates, the cross product, Einstein's special theory of relativity, bases in general coordinate systems, maxima ...