Article
Open Access
On the Stability of Differential-operator Equations and Operator-difference Schemes as t → ∞
-
Boško Jovanović
,
Sergey Lemeshevsky
Published/Copyright:
January 1, 2002
Received: 2002-05-28
Revised: 2002-07-16
Accepted: 2002-07-21
Published Online: 2002
Published in Print: 2002
© Institute of Mathematics, NAS of Belarus
Articles in the same Issue
- Numerical Solutions of Fuzzy Differential Equations by Taylor Method
- On the Saturation Assumption and Hierarchical a Posteriori Error Estimator
- Finite Difference Schemes for Poro-elastic ProblemS
- Newton Type Operator Interpolation Formulas Based on Interpolation by Means of Rational Functions
- On the Stability of Differential-operator Equations and Operator-difference Schemes as t → ∞
- Superconvergence Postprocessing for Eigenvalues
- On the Quasi-monotone Modified Method of Characteristics for Transport-diffusion Problems with Reactive Sources
Keywords for this article
global stability;
asymptotic stability;
differential-operator equation;
operator-difference schemes
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- Numerical Solutions of Fuzzy Differential Equations by Taylor Method
- On the Saturation Assumption and Hierarchical a Posteriori Error Estimator
- Finite Difference Schemes for Poro-elastic ProblemS
- Newton Type Operator Interpolation Formulas Based on Interpolation by Means of Rational Functions
- On the Stability of Differential-operator Equations and Operator-difference Schemes as t → ∞
- Superconvergence Postprocessing for Eigenvalues
- On the Quasi-monotone Modified Method of Characteristics for Transport-diffusion Problems with Reactive Sources
