A superconvergent finite node method for semilinear elliptic problems
DOI10.1016/J.ENGANABOUND.2023.09.014zbMATH Open1537.65175MaRDI QIDQ6540131
Publication date: 15 May 2024
Published in: Engineering Analysis with Boundary Elements (Search for Journal in Brave)
error analysissuperconvergencesemilinear elliptic problemmeshless collocation methodsfinite node method
Spectral, collocation and related methods for boundary value problems involving PDEs (65N35) Error bounds for boundary value problems involving PDEs (65N15) Stability and convergence of numerical methods for boundary value problems involving PDEs (65N12)
Cites Work
- Error estimates for the moving least-square approximation and the element-free Galerkin method in \(n\)-dimensional spaces
- Error estimates for the finite point method
- Moving least-square reproducing kernel methods. I: Methodology and convergence
- A-posteriori error estimation for the finite point method with applications to compressible flow
- A stabilized collocation method based on the efficient gradient reproducing kernel approximations for the boundary value problems
- Superconvergent gradient smoothing meshfree collocation method
- A meshfree stabilized collocation method (SCM) based on reproducing kernel approximation
- An efficient meshfree gradient smoothing collocation method (GSCM) using reproducing kernel approximation
- A finite point method for the fractional cable equation using meshless smoothed gradients
- Theoretical analysis of the generalized finite difference method
- Analysis of a superconvergent recursive moving least squares approximation
- Analysis of the moving least squares approximation with smoothed gradients
- Error analysis of the meshless finite point method
- Arbitrary order recursive formulation of meshfree gradients with application to superconvergent collocation analysis of Kirchhoff plates
- A gradient reproducing kernel based stabilized collocation method for the static and dynamic problems of thin elastic beams and plates
- A least squares recursive gradient meshfree collocation method for superconvergent structural vibration analysis
- Stabilized Lagrange interpolation collocation method: a meshfree method incorporating the advantages of finite element method
- An accuracy analysis framework for meshfree collocation methods with particular emphasis on boundary effects
- Least-squares collocation meshless method
- Surfaces Generated by Moving Least Squares Methods
- A FINITE POINT METHOD IN COMPUTATIONAL MECHANICS. APPLICATIONS TO CONVECTIVE TRANSPORT AND FLUID FLOW
- Gradient reproducing kernel based Hermite collocation method (GHCM) for eigenvalue analysis of functionally graded thin plates with in-plane material
- Effect of an efficient numerical integration technique on the element-free Galerkin method
- A stabilized element-free Galerkin method for the advection-diffusion-reaction problem
- Optimal uniform error estimates for moving <scp>least‐squares</scp> collocation with application to option pricing under jump‐diffusion processes
- Element-free Galerkin analysis of Stokes problems using the reproducing kernel gradient smoothing integration
- Meshless Galerkin analysis of the generalized Stokes problem
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