scientific article
From MaRDI portal
Publication:3328889
zbMath0541.73098MaRDI QIDQ3328889
No author found.
Publication date: 1983
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
charge simulation methodtwo-dimensional elasticitybi-harmonic equationLaplace's equationslinear combination of several Green's functions
Lua error in Module:PublicationMSCList at line 37: attempt to index local 'msc_result' (a nil value).
Related Items (20)
A fundamental solution method for three-dimensional Stokes flow problems with obstacles in a planar periodic array ⋮ A fundamental solution method for viscous flow problems with obstacles in a periodic array. ⋮ Edge waves by boundary collocation ⋮ A charge simulation method for the numerical conformal mapping of interior, exterior and doubly-connected domains ⋮ Comparison of conventional and ``invariant schemes of fundamental solutions method for annular domains ⋮ The algebraic kernel method for the numerical solution of partial differential equations ⋮ Condition of boundary integral equations in which the sought-for function and the given right-hand side are defined on different domains; round-off errors in the numerical solutions ⋮ Unique solvability of the linear system appearing in the invariant scheme of the charge simulation method ⋮ Regularized solutions with a singular point for the inverse biharmonic boundary value problem by the method of fundamental solutions ⋮ On the numerical stability of the method of fundamental solution applied to the Dirichlet problem ⋮ The method of fundamental solutions applied to 3D elasticity problems using a continuous collocation scheme ⋮ A computational theory for spiral point vortices in multiply connected domains with slit boundaries ⋮ A remark on the regularity of the coefficient matrix appearing in the charge simulation method ⋮ Asymptotic stability of the fundamental solution method ⋮ Uniqueness and convergence of numerical solution of the Cauchy problem for the Laplace equation by a charge simulation method ⋮ A fundamental solution method for three-dimensional viscous flow problems with obstacles in a periodic array ⋮ Charge simulation method for two-dimensional compressible fluid flow ⋮ The method of fundamental solutions applied to 3D structures with body forces using particular solutions ⋮ The method of fundamental solutions for the numerical solution of the biharmonic equation ⋮ Numerical construction of potential flows in multiply connected channel domains
This page was built for publication: