scientific article; zbMATH DE number 6845246

zbMath1383.65070MaRDI QIDQ4605959

Y. N. Reddy, Lakshmi Sirisha Challa

Publication date: 28 February 2018

Full work available at URL: https://hrcak.srce.hr/185984

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

zbMATH Keywords

convergencenumerical examplenumerical integrationerror boundThomas algorithmtrapezoidal ruleexponential integrating factorsingularly perturbed differential-difference equationnegative shift: boundary layerneutral type delay differential equation

Mathematics Subject Classification ID

Stability and convergence of numerical methods for ordinary differential equations (65L20) Neutral functional-differential equations (34K40) Finite difference and finite volume methods for ordinary differential equations (65L12) Singular perturbations of functional-differential equations (34K26) Numerical solution of singularly perturbed problems involving ordinary differential equations (65L11) Numerical methods for functional-differential equations (65L03)

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Robust numerical method for singularly perturbed differential equations with large delay ⋮ Robust numerical method for singularly perturbed differential equations having both large and small delay ⋮ Parametric uniform numerical method for singularly perturbed differential equations having both small and large delay ⋮ Direct Multistep Method for Solving Retarded and Neutral Delay Differential Equation with Boundary and Initial Value Problems ⋮ Unnamed Item ⋮ Numerical solution of singularly perturbed differential difference equations with mixed parameters ⋮ Solution of singularly perturbed differential difference equations and convection delayed dominated diffusion equations using Haar wavelet

Cites Work

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• Singular Perturbation Analysis of Boundary Value Problems for Differential-Difference Equations III. Turning Point Problems
• Singular Perturbation Analysis of Boundary Value Problems for Differential-Difference Equations. V. Small Shifts with Layer Behavior
• Exponential fitting of the delayed recruitment/renewal equation

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