FITTED MESH METHOD FOR SINGULARLY PERTURBED DELAY DIFFERENTIAL TURNING POINT PROBLEMS EXHIBITING TWIN BOUNDARY LAYERS
DOI10.14317/jami.2020.113zbMath1474.65194OpenAlexW3121230976MaRDI QIDQ5118969
Awoke Andargie Tiruneh, Wondwosen Gebeyaw Melesse, Getachew Adamu Derese
Publication date: 2 September 2020
Full work available at URL: http://www.koreascience.or.kr/article/JAKO202011951162402.page
boundary layersdelay differential equationssingularly perturbed problemsturning point problemshybrid difference schemes
Stability and convergence of numerical methods for ordinary differential equations (65L20) Finite difference and finite volume methods for ordinary differential equations (65L12) Mesh generation, refinement, and adaptive methods for ordinary differential equations (65L50) Singular perturbations of functional-differential equations (34K26) Numerical methods for functional-differential equations (65L03)
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Cites Work
- Numerical study of singularly perturbed differential-difference equation arising in the modeling of neuronal variability
- Numerical analysis of singularly perturbed delay differential turning point problem
- Richardson extrapolation for a singularly perturbed turning point problem with exponential boundary layers
- Collocation method using artificial viscosity for solving stiff singularly perturbed turning point problem having twin boundary layers
- Numerical treatment of a mathematical model arising from a model of neuronal variability
- Differential-difference equations
- \(\epsilon\) -uniformly convergent fitted methods for the numerical solution of the problems arising from singularly perturbed general ddes
- Numerical method for a singularly perturbed convection-diffusion problem with delay
- Ordinary and delay differential equations
- Asymptotic analysis and solution of a finite-horizon \(H_{\infty}\) control problem for singularly-perturbed linear systems with small state delay
- Hopf and resonant codimension two bifurcation in van der Pol equation with two time delays
- Numerical analysis of boundary-value problems for singularly-perturbed differential-difference equations with small shifts of mixed type
- \(\epsilon\)-uniformly convergent nonstandard finite difference methods for singularly perturbed differential difference equations with small delay
- Parameter uniform numerical method for singularly perturbed differential–difference equations with interior layers
- A Priori Estimates and Analysis of a Numerical Method for a Turning Point Problem
- Robust Numerical Methods for Singularly Perturbed Differential Equations
- Singular Perturbation Analysis of Boundary-Value Problems for Differential-Difference Quations II. Rapid Oscillations and Resonances
- Singular Perturbation Analysis of Boundary Value Problems for Differential-Difference Equations III. Turning Point Problems
- Analysis of Some Difference Approximations for a Singular Perturbation Problem Without Turning Points
- Singular Perturbation Analysis of Boundary Value Problems for Differential-Difference Equations. V. Small Shifts with Layer Behavior
- Oscillation and Chaos in Physiological Control Systems
- Fitted mesh numerical method for singularly perturbed delay differential turning point problems exhibiting boundary layers
- Heat waves
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