On the structure of the solution set of a functional-differential system on an unbounded interval

Zbyněk Kubáček

$L^{p}$ solutions of non-linear integral equations

Arancibia, Alejandro Omón, Jimenez, Manuel Pinto

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A note on the Cauchy problem for first order linear differential equations with a deviating argument

Robert Hakl, Alexander Lomtatidze (2002)

Archivum Mathematicum

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Conditions for the existence and uniqueness of a solution of the Cauchy problem $u^{'} (t) = p (t) u (τ (t)) + q (t), u (a) = c,$ established in [2], are formulated more precisely and refined for the special case, where the function $τ$ maps the interval $] a, b [$ into some subinterval $[τ_{0}, τ_{1}] \subseteq [a, b]$ , which can be degenerated to a point.

Displaying similar documents to “On the structure of the solution set of a functional-differential system on an unbounded interval”

L p solutions of non-linear integral equations

A note on the Cauchy problem for first order linear differential equations with a deviating argument

$L^{p}$ solutions of non-linear integral equations