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Mathematics for the Physical Sciences (Paperback, Softcover reprint of the original 1st ed. 2002)
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Mathematics for the Physical Sciences (Paperback, Softcover reprint of the original 1st ed. 2002)
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This book is intended to provide a bridge from courses in general
physics to the intermediate -level courses in classical mechanics,
electrodynamics and quantum mechanics. It begins with a short
review of some topics in physics that are then used throughout the
book to provide the physical contexts for the mathematical methods
that are developed: electrostatics, electric currents, magnetic
flux, simple harmonic motion, and the rigid rotor. The next
chapters treat vector algebra and vector calculus; the concept of
magnetic flux serves to give physical meaning to the integral
theorems. A short chapter on complex numbers provides the needed
background for the remainder of the text. Ordinary differential
equations arise in may physical contexts; the simple harmonic
oscillator serves as the illustrative example. Examples from both
classical and quantum physics illustrate the chapters on partial
differential equations and eigenvalue problems: the quantum
harmonic oscillator and a particle in a box, a conducting sphere in
a uniform field and a vibrating drum head. The eigenvalue problem
leads naturally to a discussion of orthogonal functions, which
again use the quantum harmonic oscillator to provide the physical
insight, and to matrices, where coupled oscillators and the
principal axes of a rotating rigid body provide the physical
context. The text concludes with a brief discussion of variational
methods and the Euler-Lagrange equation. Problems at the end of
each chapter give the student experience in applying mathematical
methods to the solution of physical problems. Illustrative
exercises throughout provide guidance. Many of the exercises call
for graphical representations, and some are particularly amenable
to the use of numerical methods.
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