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Global asymptotic stability for a class of difference equations (Theory of Biomathematics and its Applications IV)

open access: yesGlobal asymptotic stability for a class of difference equations (Theory of Biomathematics and its Applications IV)
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VISUALISATION OF STABILITY REGIONS FOR LOGISTIC DIFFERENCE EQUATIONS WITH MULTIPLE DELAYS (Theory of Biomathematics and Its Applications XI)

open access: yesVISUALISATION OF STABILITY REGIONS FOR LOGISTIC DIFFERENCE EQUATIONS WITH MULTIPLE DELAYS (Theory of Biomathematics and Its Applications XI)
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Heuristic stability theory for finite-difference equations

Journal of Computational Physics, 1968
Abstract A simple method is proposed for investigating the computational stability of finite-difference equations. The technique is especially powerful because of its applicability to nonlinear equations with variable coefficients. The method, which is based on an examination of certain kinds of truncation errors, is illustrated by applying it to a ...
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Stability by Fixed Point Theory for Nonlinear Delay Difference Equations

gmj, 2009
Abstract We study the stability of the zero solution of nonlinear delay difference equations by fixed point theory. An example is given to illustrate our theory.
Jin, Chuhua, Luo, Jiaowan
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A Stability Theory for Perturbed Difference Equations

SIAM Journal on Control, 1972
The problem of preserving stability properties under small perturbations for the solutions of difference equations is considered. The approach used is to study the behavior of the solutions of the perturbed difference equation with respect to the solutions of the original unperturbed difference equations. This leads to the introduction of notions which
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Uniqueness and Ulam stability for implicit fractional q-difference equations via Picard operators theory

International Journal of Dynamical Systems and Differential Equations, 2023
John R. Graef   +3 more
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