|
| Titre : |
Mathematical Modeling |
| Type de document : |
document électronique |
| Auteurs : |
J. N. Kapur |
| Année de publication : |
2023 |
| Importance : |
1 vol (272 p.) |
| ISBN/ISSN/EAN : |
978-1-68392-872-0 |
| Langues : |
Français (fre) |
| Catégories : |
Bibliothèque numérique:Mathématique
|
| Mots-clés : |
Mathematical models |
| Index. décimale : |
511.8 Modèles mathématiques |
| Résumé : |
This book can be used in courses on mathematical modeling at the senior undergraduate or graduate level, or used as a reference for in-service scientists and engineers. The book aims to provide an overview of mathematical modeling through a panoramic view of applications of mathematics in science and technology. In each chapter, mathematical models are chosen from the physical, biological, social, economic, management, and engineering sciences. The models deal with different concepts, but have a common mathematical structure and bring out the unifying influence of mathematical modeling in different disciplines. FEATURES:Provides a balance between theory and applicationsFeatures models from the physical, biological, social, economic, management, and engineering sciences |
| Note de contenu : |
Contents
Preface
Chapter 1: Mathematical Modeling: Need, Techniques, Classifications, and Simple Illustrations
Chapter 2: Mathematical Modeling through Ordinary Differential Equations of the First Order
Chapter 3: Mathematical Modeling through Systems of Ordinary Differential Equations of the First Order
Chapter 4: Mathematical Modeling through Ordinary Differential Equations of the Second Order
Chapter 5: Mathematical Modeling through Difference Equations
Chapter 6: Mathematical Modeling through Partial Differential Equations
Chapter 7: Mathematical Modeling through Graphs
Chapter 8: Mathematical Modeling through Functional, Integral, Delay-Differential, and Differential-Difference Equations
Chapter 9: Mathematical Modeling through Calculus of Variations and Dynamic Programming
Chapter 10: Mathematical Modeling through Mathematical Programming, Maximum Principle, and Maximum-Entropy Principle
Appendix A: Mathematical Models Discussed in the Book
Appendix B: Supplementary Bibliography
Index |
| Côte titre : |
E-Fs/0068 |
| En ligne : |
https://sciences-courses.univ-setif.dz/login/index.php |
Mathematical Modeling [document électronique] / J. N. Kapur . - 2023 . - 1 vol (272 p.). ISBN : 978-1-68392-872-0 Langues : Français ( fre)
| Catégories : |
Bibliothèque numérique:Mathématique
|
| Mots-clés : |
Mathematical models |
| Index. décimale : |
511.8 Modèles mathématiques |
| Résumé : |
This book can be used in courses on mathematical modeling at the senior undergraduate or graduate level, or used as a reference for in-service scientists and engineers. The book aims to provide an overview of mathematical modeling through a panoramic view of applications of mathematics in science and technology. In each chapter, mathematical models are chosen from the physical, biological, social, economic, management, and engineering sciences. The models deal with different concepts, but have a common mathematical structure and bring out the unifying influence of mathematical modeling in different disciplines. FEATURES:Provides a balance between theory and applicationsFeatures models from the physical, biological, social, economic, management, and engineering sciences |
| Note de contenu : |
Contents
Preface
Chapter 1: Mathematical Modeling: Need, Techniques, Classifications, and Simple Illustrations
Chapter 2: Mathematical Modeling through Ordinary Differential Equations of the First Order
Chapter 3: Mathematical Modeling through Systems of Ordinary Differential Equations of the First Order
Chapter 4: Mathematical Modeling through Ordinary Differential Equations of the Second Order
Chapter 5: Mathematical Modeling through Difference Equations
Chapter 6: Mathematical Modeling through Partial Differential Equations
Chapter 7: Mathematical Modeling through Graphs
Chapter 8: Mathematical Modeling through Functional, Integral, Delay-Differential, and Differential-Difference Equations
Chapter 9: Mathematical Modeling through Calculus of Variations and Dynamic Programming
Chapter 10: Mathematical Modeling through Mathematical Programming, Maximum Principle, and Maximum-Entropy Principle
Appendix A: Mathematical Models Discussed in the Book
Appendix B: Supplementary Bibliography
Index |
| Côte titre : |
E-Fs/0068 |
| En ligne : |
https://sciences-courses.univ-setif.dz/login/index.php |
|  |
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