An Introduction to Continuum Physics
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Title: An Introduction to Continuum Physics Author: Pride, Steven R. (University of California, Berkeley) Publisher: Cambridge University Press ISBN: 9781108844611 Cover: HARDCOVER Date: 2025年02月 DESCRIPTION この教科書は連続体物理学を包括的に説明しながら、物理科学と工学の多くの研究分野に考え方を適用するための理論的手段を読者に提供します。範例と演習が数多く用意されており、物理学、化学、機械工学、地球科学の学生にとって有益です。 Adopting a unified mathematical framework, this textbook gives a comprehensive derivation of the rules of continuum physics, describing how the macroscopic response of matter emerges from the underlying discrete molecular dynamics. Covered topics include elasticity and elastodynamics, electromagnetics, fluid dynamics, diffusive transport in fluids, capillary physics and thermodynamics. By also presenting mathematical methods for solving boundary-value problems across this breadth of topics, readers develop understanding and intuition that can be applied to many important real-world problems within the physical sciences and engineering. A wide range of guided exercises are included, with accompanying answers, allowing readers to develop confidence in using the tools they have learned. This book requires an understanding of linear algebra and vector calculus and will be a valuable resource for undergraduate and graduate students in physics, chemistry, engineering and geoscience. * Equips the reader with a fluent understanding of tensor notation, an extremely powerful mathematical technique in science and engineering * Provides numerous real-world examples and applications of continuum physics in geoscience and physics * Provides separate and detailed sections on the mathematical methods required to understand and solve the governing equations of continuum physics TABLE OF CONTENTS Preface Part I. Continuum Physics: 1. An Introduction to Tensor Calculus 2. Continuum Mechanics 3. Continuum Theory of Electromagnetism and Gravity 4. Elasticity and Elastodynamics 5. Fluid Mechanics 6. Equilibrium Thermodynamics 7. Non-equilibrium Diffusive Transport Part II. Mathematical Methods: 8. Partial Differential Equations 9. The Fourier Series 10. Fourier Analysis 11. Contour Integration Methods and Applications 12. Green's Functions References Index. 最近チェックした商品
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