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- W2034151007 abstract "This paper gives sufficient conditions for the nonautonomous equation $u'( t ) = f( {t,u( t )} )$, $tgeqq 0$, to be exponentially stable. It is assumed that f is Lipschitz continuous in t and that the autonomous equations $phi '( s ) = f( {t,phi ( s )} )$, $sgeqq 0$ (t fixed), are exponentially stable, uniformly for $tgeqq 0$. These results are extensions of those of Hale and Stokes which are done in the linear case." @default.
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- W2034151007 title "Exponential Stability Criteria for Nonlinear, Nonautonomous Differential Equations" @default.
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