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A class of difference systems of artificial neural network with two neurons is considered.
This paper discusses the global exponential stability of a class of difference equations.
By using variational methods and Morse theory, we study the multiplicity of the periodic solutions for a class of difference equations with double resonance at infinity.
The existence of solutions for a class of difference equations with double resonance is studied via variational methods, and multiplicity results are derived.
In this paper, we consider the multiplicity of periodic solutions for a class of difference systems involving the ( ϕ 1, ϕ 2 ) -Laplacian in the cases when the gradient of the nonlinearity has a sublinear growth.
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This paper investigates a class of singular difference equations.
A class of finite difference methods for solving fractional diffusion equations is considered.
In this paper, we consider a class of impulsive difference equations with distributed delays.
In 1988, Gray and Zhang [2] presented a class of fractional difference operators and introduced the Leibniz formula.
In this paper we propose a class of central difference schemes for resolving the Caputo fractional derivative.
We have dealt with the problem of global asymptotic stability analysis for a class of nonlinear difference equation.
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