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Sufficient conditions for the strong stability of the differential equation [p(D)+f(t)q(D)]y = 0
Published online by Cambridge University Press: 09 April 2009
Abstract
A number of sufficient conditions for stability or strong stability, as used in the context of Hamiltonian systems, are found for the differential equation where the continuous function f(t) is periodic ω in t, D = d/dt and p(s), q(s) are real monic polynomials having special properties which allow the differential equation to be transformed into a canonical system of k second order equations.
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- Copyright © Australian Mathematical Society 1989