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Finite Element and Finite Volume Methods for Heat Transfer and Fluid Dynamics

By J. N. Reddy; N. K. Anand; P. Roy , Introduces the two most common numerical methods for heat transfer and fluid dynamics equations, using clear and accessible language. This unique approach covers all necessary mathematical preliminaries at the beginning of the book for the reader to sail smoothly through the chapters. Students will work step-by-step through the most common benchmark heat transfer and fluid dynamics problems, firmly grounding themselves in how the governing equations are discretized, how boundary conditions are imposed

, and how the resulting algebraic equations are solved. Providing a detailed discussion of the discretization steps and time approximations, and clearly presenting concepts of explicit and implicit formulations, this graduate textbook has everything an instructor needs to prepare students for their exams and future careers. Each illustrative example shows students how to draw comparisons between the results obtained using the two numerical methods, and at the end of each chapter they can test and extend their understanding by working through the problems provided. A solutions manual is also available for instructors.

Published by Cambridge University Press  Print ISBN: 9781009275484

  1. Half-title
  2. Endorsement
  3. Title page
  4. Copyright information
  5. Contents
  6. Preface
  7. Dedication
  8. Symbols
  9. Part I Preliminaries
  10. 1 Mathematical Preliminaries
  11. 1.1 Introduction
  12. 1.2 Mathematical Models
  13. 1.2.1 Preliminary Comments
  14. 1.2.2 Types of Differential Equations
  15. 1.2.3 Examples of Mathematical Models
  16. 1.2.4 Numerical Solution of First-Order Ordinary Differential Equations
  17. 1.2.5 Partial Differential Equations and their Classification
  18. 1.3 Numerical Methods
  19. 1.3.1 Introduction
  20. 1.3.2 The Finite Difference Method
  21. 1.3.3 The Finite Volume Method
  22. 1.3.4 The Finite Element Method
  23. 1.4 Errors and Convergence
  24. 1.4.1 Types of Errors
Updated: 20 February 2026 — 09:21

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