Differential Equations, Dynamical Systems, and Linear Algebra
Detalles de publicación: New York : Academic Press, 1974Edición: 1raDescripción: 358 páginasISBN:- fcnm520
- 512.5I/M86
Contenidos:
1.First examples. 2.Newton´s equations and Kepler’s Law. 3.Linear systems with constants coefficients and real eigenvalues. 4.Linear systems with constants coefficients and complex eigenvalues. 5.Linear systems and exponential of operators. 6.Linear systems and canonical forms of operators. 7.Contractions and generic properties of operators. 8.Fundamental theory. 9.Stability of equilibria. 10.Differential equations for electoral circuits. 11.The Poincare-Bendixson theorem. 12.Ecology. 13.Periodic attractors. 14.Classical mechanics. 15.Nonautonomous equations and differentiability of flows. 16.Perturbation theory and structural stability.
| Tipo de ítem | Biblioteca actual | Signatura topográfica | Estado | Notas | Código de barras | |
|---|---|---|---|---|---|---|
| Libro | Biblioteca Especializada FCNM Tercer Piso | 512.5I/M86 (Navegar estantería(Abre debajo)) | Disponible | Interno | FCNM822 |
Navegando Biblioteca Especializada FCNM estanterías, Ubicación en estantería: Tercer Piso Cerrar el navegador de estanterías (Oculta el navegador de estanterías)
| 512.5I/B82 Linear Algebra With Applications | 512.5I/K73 Introductory Linear Algebra An Applied First Course | 512.5I/M69 Vectors | 512.5I/M86 Differential Equations, Dynamical Systems, and Linear Algebra | 512.5I/N78 Fundamentals of Linear Algebra | 512.5I/N78 Fundamentals of Linear Algebra | 512.5I/P19 Foundations of Global Non-Linear Analysis |
1.First examples. 2.Newton´s equations and Kepler’s Law. 3.Linear systems with constants coefficients and real eigenvalues. 4.Linear systems with constants coefficients and complex eigenvalues. 5.Linear systems and exponential of operators. 6.Linear systems and canonical forms of operators. 7.Contractions and generic properties of operators. 8.Fundamental theory. 9.Stability of equilibria. 10.Differential equations for electoral circuits. 11.The Poincare-Bendixson theorem. 12.Ecology. 13.Periodic attractors. 14.Classical mechanics. 15.Nonautonomous equations and differentiability of flows. 16.Perturbation theory and structural stability.
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