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O. Perron
Über Stabilität und asymptotisches Verhalten der Lösungen eines Systems endlicher Differenzengleichungen.Journal für die reine und angewandte Mathematik (Crelles Journal), 1929
J. Hale, S. Lunel (1993)
Introduction to Functional Differential Equations, 99
O. Perron (1929)
Über Stabilität und asymptotisches Verhalten der Integrale von DifferentialgleichungssystemenMathematische Zeitschrift, 29
L. Barreira, C. Valls (2007)
Stability Of Nonautonomous Differential Equations
F. Vleck, W. Coppel (1965)
Stability and Asymptotic Behavior of Differential Equations
F. Lettenmeyer
Über das asymptotische Verhalten der Lösungen von Differentialgleichungen und Differentialgleichungssystemen
C. Coffman (1964)
ASYMPTOTIC BEHAVIOR OF SOLUTIONS OF ORDINARY DIFFERENCE EQUATIONSTransactions of the American Mathematical Society, 110
M. Pituk (2006)
A Perron type theorem for functional differential equationsJournal of Mathematical Analysis and Applications, 316
Barreira (1926)
Stability of Nonautonomous Differential Equations Lecture Notes inMath
Y. Pesin, B. Hasselblatt (2008)
Nonuniform hyperbolicityScholarpedia, 3
Hale (1993)
Introduction to Functional - Differential Equations New YorkAppl Math Sci
Barreira (2007)
Nonuniform Hyperbolicity Encyclopedia Cambridge University PressMath Appl
P. Hartman, A. Wintner (1955)
Asymptotic Integrations of Linear Differential EquationsAmerican Journal of Mathematics, 77
M. Pituk (2006)
Asymptotic behavior and oscillation of functional differential equationsJournal of Mathematical Analysis and Applications, 322
Kazuyuki Matsui, H. Matsunaga, S. Murakami (2008)
Perron type theorems for functional differential equations with infinite delay in a Banach spaceNonlinear Analysis-theory Methods & Applications, 69
Abstract We show that if the Lyapunov exponents of a linear delay equation x′ = L(t)x t are limits, then the same happens with the exponential growth rates of the solutions to the equation x′ = L(t)x t + f(t, x t) for any sufficiently small perturbation f.
Open Mathematics – de Gruyter
Published: Jul 1, 2013
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