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A note on the existence of three positive periodic solutions of functional difference equation
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Shengping Chen
Published/Copyright:
April 6, 2011
Abstract
It is shown that, under certain assumptions, the functional difference equations have at least three positive periodic solutions. Applications are given to illustrate the main results.
Keywords.: Functional difference equation; three positive periodic solution; Leggett–Williams fixed point theorem
Received: 2008-09-02
Published Online: 2011-04-06
Published in Print: 2011-March
© de Gruyter 2011
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Keywords for this article
Functional difference equation;
three positive periodic solution;
Leggett–Williams fixed point theorem
Articles in the same Issue
- Attractivity results for a nonlinear functional integral equation
- A biregular extension theorem from a fractal surface in
- Exceptional functions and normal families of holomorphic functions with multiple zeros
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- Necessary and sufficient optimality conditions for set-valued optimization problems
- A weak type inequality for the two-dimensional diagonal Sunouchi operator on the Hardy space
- Screen slant lightlike submanifolds of indefinite cosymplectic manifolds
- Electromagnetic scattering by cylindrical orthotropic waveguide irises
- On fusion frames in Banach spaces
- A note on Muckenhoupt type weight classes on nondoubling measure spaces
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- A priori estimates of solutions of boundary value problems for two-dimensional systems of singular differential inequalities
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