One parameter family of linear difference equations and the stability problem for the numerical solution of ODEs.
Aceto, L., Pandolfi, R., Trigiante, D. (2006)
Advances in Difference Equations [electronic only]
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Displaying similar documents to “The stability analysis of a discretized pantograph equation”
One parameter family of linear difference equations and the stability problem for the numerical solution of ODEs.
Stability in linear neutral difference equations with variable delays
Abdelouaheb Ardjouni, Ahcene Djoudi (2013)
Mathematica Bohemica
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In this paper we use the fixed point method to prove asymptotic stability results of the zero solution of a generalized linear neutral difference equation with variable delays. An asymptotic stability theorem with a sufficient condition is proved, which improves and generalizes some results due to Y. N. Raffoul (2006), E. Yankson (2009), M. Islam and E. Yankson (2005).
Difference scheme for the Vlasov-Manev system.
Illner, R., Rjasanow, S. (1999)
Documenta Mathematica
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Numerical stability in solution of ordinary differential equations
Emil Vitásek (1968)
Aplikace matematiky
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Estimates for the norms of solutions of difference systems with several delays.
Medina, Rigoberto (2004)
International Journal of Mathematics and Mathematical Sciences
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Stability of finite difference schemes for certain problems in biology
Henryk Leszczyński, Piotr Zwierkowski (2004)
Applicationes Mathematicae
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We consider a generalized 1-D von Foerster equation. We present two discretization methods for the initial value problem and study stability of finite difference schemes on regular meshes.
Asymptotic bounds for linear difference systems.
Čermák, Jan (2010)
Advances in Difference Equations [electronic only]
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