On periodic solutions of first order nonlinear functional differential equations of non-Volterra's type

0175096 - MU-W 20025147 RIV GE eng J - Journal Article
Hakl, Robert - Lomtatidze, Alexander - Půža, B.
On periodic solutions of first order nonlinear functional differential equations of non-Volterra's type.
Memoirs on Differential Equations and Mathematical Physics. Roč. 24, č. 1 (2001), s. 83-105. ISSN 1512-0015
R&D Projects: GA ČR GA201/99/0295
Keywords : nonlinear functional differential equations%periodic solutions%existence and uniqueness
Subject RIV: BA - General Mathematics

Nonimprovable effective sufficient conditions for the existence and uniqueness of an omega-periodic solution of the equation uď(t)=f(u)(t),where f is a continuous omega-periodic functions into the Banach space of omega-periodic Lebesque integrable functions and satisfying the Caratheodory conditions, are established.
Permanent Link: http://hdl.handle.net/11104/0072085