Method for constructing meshes adapting to the solution of boundary value problems for ordinary differential equations of the second and fourth orders

DOI10.1134/S0012266109080102zbMath1188.65106MaRDI QIDQ843691

N. D. Zolotareva, E. S. Nikolaev

Publication date: 15 January 2010

Published in: Differential Equations (Search for Journal in Brave)

zbMATH Keywords

boundary value problemsfinite element methodsadaptive meshes

Mathematics Subject Classification ID

Mesh generation, refinement, and adaptive methods for ordinary differential equations (65L50)

Related Items (4)

A comparative analysis of adaptive algorithms in the finite element method for solving the boundary value problem for a stationary reaction-diffusion equation ⋮ Adaptive \(hp\)-finite element method for solving boundary value problems for the stationary reaction-diffusion equation ⋮ Adaptive \(p\)-version of the finite element method for solving boundary value problems for ordinary second-order differential equations ⋮ Stagnation in the \(p\)-version of the finite element method

Cites Work

• Unnamed Item
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• An optimal triangulation for second-order elliptic problems
• A posteriori error estimation -- the relationship between different procedures
• A posteriori error estimation and adaptive mesh-refinement techniques
• A posteriori error estimation in finite element analysis
• Adaptive refinement of unstructured finite-element meshes
• A Posteriori Error Estimates Based on Hierarchical Bases
• On Selection of Equidistributing Meshes for Two-Point Boundary-Value Problems
• A New Moving Mesh Algorithm for the Finite Element Solution of Variational Problems
• Moving Mesh Partial Differential Equations (MMPDES) Based on the Equidistribution Principle

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