Mathematical Methods in the Physical Sciences (3rd Ed.)
Auteur : Boas Mary L.
Now in its third edition, Mathematical Concepts in the Physical Sciences, 3rd Edition provides a comprehensive introduction to the areas of mathematical physics. It combines all the essential math concepts into one compact, clearly written reference.
This book is intended for students who have had a two-semester or three-semester introductory calculus course. Its purpose is to help students develop, in a short time, a basic competence in each of the many areas of mathematics needed in advanced courses in physics, chemistry, and engineering. Students are given sufficient depth to gain a solid foundation (this is not a recipe book). At the same time, they are not overwhelmed with detailed proofs that are more appropriate for students of mathematics. The emphasis is on mathematical methods rather than applications, but students are given some idea of how the methods will be used along with some simple applications.Chapter 2 Complex Numbers
Chapter 3 Linear Algebra
Chapter 4 Partial Differentiation
Chapter 5 Multiple Integrals
Chapter 6 Vector Analysis
Chapter 7 Fourier Series and Transforms
Chapter 8 Ordinary Differential Equations
Chapter 9 Calculus of Variations
Chapter 10 Tensor Analysis
Chapter 11 Special Functions
Chapter 12 Legendre, Bessel, Hermite, and Laguerre functions
Chapter 13 Partial Differential Equations
Chapter 14 Functions of a Complex Variable
Chapter 15 Probability and Statistics
Date de parution : 07-2005
Ouvrage de 864 p.
18.3x25.7 cm
Thème de Mathematical Methods in the Physical Sciences :
Mots-clés :
introduction to mathematical physics; math textbook for the physical sciences; math concepts; for physics students; engineering students math reference; chemistry student math methods; post-calculus physical science math; using math in advanced physics; math in advanced chemistry courses; math in advanced engineering; math applications for physical science students; computer algebra systems; exponential and trigonometric functions; applications of Fourier Series; statistics in physical sciences