Modelling with differential and difference equations / Glenn Fulford, Peter Forrester, Arthur Jones.
Series Australian Mathematical Society lecture series ; 10Editor: Cambridge : Cambridge University Press, 1997Descripción: x, 405 p. : il. ; 24 cmISBN: 0521440696 (hardback); 052144618X (paperback)Tema(s): Mathematical models | Differential equations | Difference equationsOtra clasificación: 00A71 (00A69 34-01 39-01) Recursos en línea: Google Book Search | Publisher descriptionPart 1. 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 oscillationsPart 2. 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 geneticsPart 3. Models with differential equations: 11. Continuous growth and decay models; 12. Modelling heat flow; 13. Compartment models of mixingPart 4. Further mechanics: 14. Motion in a fluid medium; 15. Damped and forced oscillations; 16. Motion in a plane; 17. Motion on a circlePart 5. Coupled models: 18. Models with linear interactions; 19. Non-linear coupled models.
| Item type | Home library | Shelving location | Call number | Materials specified | Status | Date due | Barcode |
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Instituto de Matemática, CONICET-UNS | Libros ordenados por tema | 00A71 F962 (Browse shelf) | Available | A-7374 |
Browsing Instituto de Matemática, CONICET-UNS shelves, Shelving location: Libros ordenados por tema Close shelf browser
| 00A71 B458 An introduction to mathematical modeling / | 00A71 D997 Principles of mathematical modeling / | 00A71 F911 Industrial mathematics : | 00A71 F962 Modelling with differential and difference equations / | 00A71 G381 The nature of mathematical modeling / | 00A71 M235 Mathematical modeling and computer simulation / | 00A71 M426 Mathematical modelling : |
Incluye referencias bibliográficas (p. 399-402) e índice.
Part 1. 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 2. 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 3. Models with differential equations: 11. Continuous growth and decay models; 12. Modelling heat flow; 13. Compartment models of mixing -- Part 4. Further mechanics: 14. Motion in a fluid medium; 15. Damped and forced oscillations; 16. Motion in a plane; 17. Motion on a circle -- Part 5. Coupled models: 18. Models with linear interactions; 19. Non-linear coupled models.
MR, 99f:00009
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