Pages that link to "Item:Q5372351"
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The following pages link to Fast Solution for Solving the Modified Helmholtz Equation withthe Method of Fundamental Solutions (Q5372351):
Displaying 16 items.
- Fast simulation of multi-dimensional wave problems by the sparse scheme of the method of fundamental solutions (Q520846) (← links)
- Fast integral equation methods for the modified Helmholtz equation (Q621912) (← links)
- Doubly stochastic radial basis function methods (Q1656612) (← links)
- Many names of the Trefftz method (Q1799857) (← links)
- An adaptive kernel-split quadrature method for parameter-dependent layer potentials (Q2124747) (← links)
- An integral equation-based numerical method for the forced heat equation on complex domains (Q2200076) (← links)
- A non-uniform Haar wavelet method for numerically solving two-dimensional convection-dominated equations and two-dimensional near singular elliptic equations (Q2203888) (← links)
- Localized method of fundamental solutions for three-dimensional inhomogeneous elliptic problems: theory and MATLAB code (Q2281499) (← links)
- Asymptotic analysis of the conventional and invariant schemes for the method of fundamental solutions applied to potential problems in doubly-connected regions (Q2364356) (← links)
- Singular matrices arising in the MFS from certain boundary and pseudo-boundary symmetries (Q2662386) (← links)
- The method of fundamental solutions for pointwise source reconstruction (Q2671785) (← links)
- A novel Trefftz method of the inverse Cauchy problem for 3D modified Helmholtz equation (Q4637990) (← links)
- Domain-Decomposition Localized Method of Fundamental Solutions for Large-Scale Heat Conduction in Anisotropic Layered Materials (Q5077121) (← links)
- Acoustic Scattering Problems with Convolution Quadrature and the Method of Fundamental Solutions (Q5163874) (← links)
- Pseudo and anisotropic MFS for Laplace equation and optimal sources using maximal projection method with a substitution function (Q6566866) (← links)
- Maximizing the projection/minimizing the mass gap to choose optimal source points in the MFS for 2D and 3D Laplace equations (Q6577959) (← links)
