000			01118nam a2200181Ia 4500
005			20241211205617.0
008			241211s1974 xx 000 0 und d
020			_afcnm520
082			_a512.5I/M86
100			_aMorris W. Hirsch
245		0	_aDifferential Equations, Dynamical Systems, and Linear Algebra
250			_a1ra
260			_aNew York : _bAcademic Press, _c1974
300			_a358 páginas
505			_a1.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.
700			_a Smale, Stephen.
942			_yLIB
999			_c49755 _d49755