Description
Book description:
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Author's name: Murray R. Spiegel
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Translation: Saad Kamel Ahmed Masoud
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Number of pages: 533 pages
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The subject of the book: Advanced Math for Engineers and Scientists
The contents of the book:
The purpose of the book is to provide engineers and scientists, as well as mathematicians who are interested in applications in their fields, with the important advanced mathematical methods and concepts they need. The book is designed to be an addition to the scientific references in circulation or references for a required course in mathematical methods for engineering and science, each chapter begins with a clear statement of definitions, principles and theories with illustrative and descriptive material, followed by a graded set of solved problems and additional problems, and solved problems serve to clearly clarify and simplify the theoretical part.
The author has incorporated a large number of proofs of theorems and methods for deriving basic results into the problems solved, and the large number of additional problems provide a complete review and possible extension of the material in each chapter. Topics covered include ordinary differential equations, Laplace transforms, vector analysis, instantaneous series, instantaneous integrals, gamma and beta functions, gamma, beta, and other special functions, Bessel, Legendre, and other continuous functions, partial differential equations, complex variables and schematic variation, matrices and calculus of variations. Gamma, beta, and other special functions, Bessel, Legendre, and other continuous functions, partial differential equations, complex variables and diagramming, matrices and calculus of variations. This book contains more material of great importance than can be covered in most courses, and this was done to make the book more flexible and to give us a more useful reference and stimulate greater interest in these topics.
Also browse:
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A special collection of books Murray R. Spiegel
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General mechanics and its applications with an introduction to Lagrange's equations
