Mathematical Objects in C++
eBook - PDF

Mathematical Objects in C++

Computational Tools in A Unified Object-Oriented Approach

  1. 609 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Mathematical Objects in C++

Computational Tools in A Unified Object-Oriented Approach

About this book

Emphasizing the connection between mathematical objects and their practical C++ implementation, this book provides a comprehensive introduction to both the theory behind the objects and the C and C++ programming. Object-oriented implementation of three-dimensional meshes facilitates understanding of their mathematical nature. Requiring no prerequis

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Yes, you can access Mathematical Objects in C++ by Yair Shapira in PDF and/or ePUB format, as well as other popular books in Computer Science & Programming Languages. We have over one million books available in our catalogue for you to explore.

Information

Table of contents

  1. Cover
  2. Title
  3. Copyright
  4. Contents
  5. List of Figures
  6. Preface
  7. Part I: Numbers
  8. Chapter 1: Natural Numbers
  9. Chapter 2: Integer Numbers
  10. Chapter 3: Rational Numbers
  11. Chapter 5: Complex Numbers
  12. Part II: Geometrical Objects
  13. Chapter 6: Euclidean Geometry
  14. Chapter 7: Analytic Geometry
  15. Part III: Introduction to Composite Mathematical Objects
  16. Chapter 8: Sets
  17. Chapter 9: Vectors and Matrices
  18. Chapter 10: Multilevel Objects
  19. Chapter 11: Graphs
  20. Chapter 12: Polynomials
  21. Part IV: Introduction to C
  22. Chapter 13: Basics of Programming
  23. Chapter 14: Recursion
  24. Part V: Introduction to C++
  25. Chapter 15: Objects
  26. Chapter 16: Vectors and Matrices
  27. Chapter 17: Dynamic Vectors and Lists
  28. Part VI: Implementation of Computational Objects
  29. Chapter 18: Trees
  30. Chapter 19: Graphs
  31. Chapter 20: Sparse Matrices
  32. Chapter 21: Meshes
  33. Chapter 22: Triangulation
  34. Part VII: Three-Dimensional Applications
  35. Chapter 23: Mesh of Tetrahedra
  36. Chapter 24: Polynomials
  37. Chapter 25: Sparse Polynomials
  38. Chapter 26: Stiffness and Mass Matrices
  39. Chapter 27: Splines
  40. Chapter 28: Appendix: Solutions of Exercises
  41. References
  42. Index