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Stability of delay difference equations and its applications(Recent Developments in Theory of Operators and Its Applications)

Stability of delay difference equations and its applications(Recent Developments in Theory of Operators and Its Applications)
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VISUALISATION OF STABILITY REGIONS FOR LOGISTIC DIFFERENCE EQUATIONS WITH MULTIPLE DELAYS (Theory of Biomathematics and Its Applications XI)

VISUALISATION OF STABILITY REGIONS FOR LOGISTIC DIFFERENCE EQUATIONS WITH MULTIPLE DELAYS (Theory of Biomathematics and Its Applications XI)
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Maximum entropy networks predict fluctuations and stability of food web energetics

Clemente GV, Caruso T, Chomel M, Lavallee JM, de Vries FT, Bustamante MD, Emmerson M, Johnson D, Bardgett RD, Garlaschelli D.   +9 more
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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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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 ...
C W Hirt
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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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Lyapunov Functions in Stability Theory of Nonlinear Difference Delay Equations

Differential Equations, 2002
Using the direct Lyapunov method, the author obtains sufficient conditions for uniform asymptotic stability and for instability of the zero solution to the following nonlinear difference equation \[ x(k+1)-x(k)=f(k,x[k]), \quad k= \sigma ,\sigma +1,\dots, \] where \(x=(x_1,x_2,\dots,x_n),\) the function \(f:{\mathbb Z}\times {\mathfrak M}_p\rightarrow {
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Stability, periodicity, and symmetries of certain second‐order fractional difference equation with quadratic terms via KAM theory

Mathematical Methods in the Applied Sciences, 2016
By using the Kolmogorov–Arnold–Moser theory, we investigate the stability of the equilibrium solution of the difference equation urn:x-wiley:mma:media:mma4000:mma4000-math-0001 where A,B,D > 0,u−1,u0>0. We also use the symmetries to find effectively the periodic solutions with feasible periods. Copyright © 2016 John Wiley & Sons, Ltd.
Garić-Demirović, Mirela, Nurkanović, M., Nurkanović, Z.   +2 more
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Finite-time stability of nonlinear Caputo difference equations via uncertainty theory

Journal of Vibration and Control
Based on uncertainty theory, the finite-time stability of nonlinear Caputo difference equations is primarily investigated in the mean sense. By employing the Gronwall inequality technique, sufficient conditions are derived to guarantee the finite-time stability in mean of nabla Caputo fractional-order uncertain difference equations.
Qinyun Lu, Haitao Zhang
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The stability theory of difference equations using Liapunov's direct method /

1969
This item was digitized as part of a project to share McGill's intellectual legacy with the public. If you are the copyright holder or a relative of the copyright holder who is deceased, you may request withdrawal by emailing escholarship.library@mcgill.ca.
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