Dynamical Systems: An International Symposium : [proceedings], Volume 1Lamberto Cesari, Jack K. Hale, Joseph P. LaSalle |
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41 pages matching boundary value problems in this book
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and Stability | 13 |
Methods | 29 |
JEAN MAWHIN 51 Université de Louvain Institut Mathématique | 51 |
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Dynamical Systems: An International Symposium Lamberto Cesari,Jack K. Hale,Joseph P. LaSalle Limited preview - 2014 |
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A₁ accretive Amer Anal Appl applications assume asymptotic behavior asymptotic stability Banach space bdry B(1 boundary conditions boundary value problems bounded set Cesari compact constant converges Corollary corresponding defined denote diffeomorphisms du/dt dynamical systems eigenvalue elliptic example exists finite fixed point flow Fredholm functional differential equations given Hilbert space hyperbolic implies integral equations invariance principle J. K. Hale LaSalle Lefschetz Lemma Liapunov function linear operator Lipschitz m-accretive manifold mapping Math Mathematics matrix Mawhin method NFDE nonautonomous nonlinear nonwandering set norm orbit ordinary differential equations partial differential equations periodic points periodic solutions perturbation positive Proc proof proved RFDE satisfies Section semigroups sequence Smale solution operator stability structurally stable subset t₁ theory u₁ uniformly unique Univ vector Volterra integral equations X₁ Y₁ zero