Description

Book Synopsis

This user-friendly 1995 text on applied mathematics is for beginning graduate students in engineering. Rather than follow the traditional approach of stating mathematical principles and then citing physical examples, the book puts applications at centre stage; that is, it starts with the problem, finds the mathematics that suits it and ends with a mathematical analysis of the physics.

Trade Review

'The strength of the book lies in its wealth of applications. All too often books on this topic focus on mathematical techniques while paying only a lip service to applications. Professor Mei set out to give engineering applications a larger 'share of the spotlight'. Numerous examples are worked in the text, and additional applications can be found in the exercises. The problems are drawn from mechanics; they include problems such as vibrating strings, the bending of beams, problems in diffusion, and heat conduction. The author has also included many problems from the geosciences.' Jurgen Gerlach, SIAM Review
'All-in-all, this is an excellent book with a readable style. The mathematical analysis is clear … The examples and illustrations are well-chosen and as simple as can be without being trivial. They are also practical and very diverse.' J. A. Hudson, Journal of Fluid Mechanics

Table of Contents

Preface; Achnowledgments; 1. Formulation of physical problems; 2. Classification of equations; 3. One-dimensional waves; 4. Finite domains and separation of variables; 5. Elements of Fourier series; 6. Introduction to Green's functions; 7. Unbounded domains and Fourier transforms; 8. Bessel functions and circular domains; 9. Complex variables; 10. Laplace transform and initial value problems; 11. Conformal mapping and hydrodynamics; 12. Riemann–Hilbert problems in hydrodynamics and elasticity; 13. Perturbation methods - the art of approximation; 14. Computer algebra for perturbation analysis; Appendices; Bibliography; Index.

Mathematical Analysis in Engineering

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    A Paperback by Chiang C. Mei

    £69.99

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    Order before 4pm on Monday for delivery by Fri 27 Nov 2026.

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      Book details

      Published 13 January 1997
      ISBN-13 9780521587983
      978-0521587983
      ISBN-10 0521587980

      Description

      Book Synopsis

      This user-friendly 1995 text on applied mathematics is for beginning graduate students in engineering. Rather than follow the traditional approach of stating mathematical principles and then citing physical examples, the book puts applications at centre stage; that is, it starts with the problem, finds the mathematics that suits it and ends with a mathematical analysis of the physics.

      Trade Review

      'The strength of the book lies in its wealth of applications. All too often books on this topic focus on mathematical techniques while paying only a lip service to applications. Professor Mei set out to give engineering applications a larger 'share of the spotlight'. Numerous examples are worked in the text, and additional applications can be found in the exercises. The problems are drawn from mechanics; they include problems such as vibrating strings, the bending of beams, problems in diffusion, and heat conduction. The author has also included many problems from the geosciences.' Jurgen Gerlach, SIAM Review
      'All-in-all, this is an excellent book with a readable style. The mathematical analysis is clear … The examples and illustrations are well-chosen and as simple as can be without being trivial. They are also practical and very diverse.' J. A. Hudson, Journal of Fluid Mechanics

      Table of Contents

      Preface; Achnowledgments; 1. Formulation of physical problems; 2. Classification of equations; 3. One-dimensional waves; 4. Finite domains and separation of variables; 5. Elements of Fourier series; 6. Introduction to Green's functions; 7. Unbounded domains and Fourier transforms; 8. Bessel functions and circular domains; 9. Complex variables; 10. Laplace transform and initial value problems; 11. Conformal mapping and hydrodynamics; 12. Riemann–Hilbert problems in hydrodynamics and elasticity; 13. Perturbation methods - the art of approximation; 14. Computer algebra for perturbation analysis; Appendices; Bibliography; Index.

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