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Existence of Positive Periodic Solutions for Non-Autonomous Functional Differential Equations
We establish the existence of positive periodic solutions for a rstorder dierential equation with periodic delay. For this purpose, we use the xed point theorem proved by Krasnoselskii.
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A PRIORI BOUNDS FOR PERIODIC SOLUTIONS OF A DELAY RAYLEIGH EQUATION
Abstract A priori bounds are established for periodic solutions of a Rayleigh equation with delay. By means of these bounds, an existence theorem for periodic solutions can be obtained by means of… Expand
EXPLICIT EIGENVALUES AND INVERSES OF TRIDIAGONAL TOEPLITZ MATRICES WITH FOUR PERTURBED CORNERS
- Wen-Chyuan Yueh, S. Cheng
- Mathematics
- The ANZIAM Journal
- 1 January 2008
Abstract By means of a symbolic calculus for finding solutions of difference equations, we derive explicit eigenvalues, eigenvectors and inverses for tridiagonal Toeplitz matrices with four perturbed… Expand
Existence of solutions for a nonlinear system with a parameter
Abstract In this paper, the existence of solutions for a system of nonlinear equations is considered. 2 n nonzero real solutions are obtained by using the critical point theory. Additionally, the… Expand
An oscillation criterion for nonhomogeneous half-linear differential equations
TLDR
An existence theorem for a nonlinear difference equation
- S. Cheng, W. T. Patula
- Mathematics
- 1 February 1993
where p > 1 and {s,)‘p is a real sequence. We establish conditions under which (1.1) has a positive nondecreasing solution. Here a solution of (1.1) is a real sequence y = (_Y~); which satisfies… Expand
Three positive solutions for second-order Neumann boundary value problems
Abstract In this paper, existence criteria for three positive solutions to the second-order Neumann boundary value problems − u ″ + M u = f ( t , u ) , u ′ ( 0 ) = u ′ ( 1 ) = 0 , , and u ″ + M u = f… Expand
"Virus" in several discrete oscillation theorems
TLDR
Global exponential stability of delayed cellular neural networks with impulses
- Yonghui Xia, J. Cao, S. Cheng
- Mathematics, Computer Science
- Neurocomputing
- 1 August 2007
TLDR
A stability criterion for a neutral difference equation with delay
Abstract A stability criterion for a neutral difference equation with delay is established which extends and improves a result of Ladas et al. [1]. Our derivation is based on Lyapunov's direct method… Expand