The real world can be modelled using mathematics, and the construction of such models is the theme of this book. The authors concentrate on the techniques used to set up mathematical models and describe many systems in full detail, covering both differential and difference equations in depth. Amongst the broad spectrum of topics studied in this book are: mechanics, genetics, thermal physics, economics and population studies. Any student wishing to solve problems via mathematical modelling will find that this book provides an excellent introduction to the subject.
The real world can be modelled using mathematics, and the construction of such models is the theme of this book. The authors concentrate on the techniques used to set up mathematical models and describe many systems in full detail, covering both differential and difference equations in depth. Amongst the broad spectrum of topics studied in this book are: mechanics, genetics, thermal physics, economics and population studies. Any student wishing to solve problems via mathematical modelling will find that this book provides an excellent introduction to the subject.
Preface Introduction to the student Part I. Simple Models In Mechanics: 1. Newtonian mechanics 2. Kinematics on a line 3. Ropes and pulleys 4. Friction 5. Differential equations: linearity and SHM 6. Springs and oscillations Part II. Models with Difference Equations: 7. Difference equations 8. Linear difference equations in finance and economics 9. Non-linear difference equations and population growth 10. Models for population genetics Part III. Models with Differential Equations: 11. Continuous growth and decay models 12. Modelling heat flow 13. Compartment models of mixing Part IV. Further Mechanics: 14. Motion in a fluid medium 15. Damped and forced oscillations 16. Motion in a plane 17. Motion in a circle Part V. Coupled Models: 18. Models with linear interactions 19. Non-linear coupled models References Index.
Preface Introduction to the student Part I. Simple Models In Mechanics: 1. Newtonian mechanics 2. Kinematics on a line 3. Ropes and pulleys 4. Friction 5. Differential equations: linearity and SHM 6. Springs and oscillations Part II. Models with Difference Equations: 7. Difference equations 8. Linear difference equations in finance and economics 9. Non-linear difference equations and population growth 10. Models for population genetics Part III. Models with Differential Equations: 11. Continuous growth and decay models 12. Modelling heat flow 13. Compartment models of mixing Part IV. Further Mechanics: 14. Motion in a fluid medium 15. Damped and forced oscillations 16. Motion in a plane 17. Motion in a circle Part V. Coupled Models: 18. Models with linear interactions 19. Non-linear coupled models References Index.
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