Pages that link to "Item:Q2520381"
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The following pages link to An equilibrated method of fundamental solutions to choose the best source points for the Laplace equation (Q2520381):
Displaying 9 items.
- A homogenization function technique to solve the 3D inverse Cauchy problem of elliptic type equations in a closed walled shell (Q5152258) (← links)
- Analysis of Two-Dimensional Thin Structures (From Micro- to Nano-Scales) Using the Singular Boundary Method (Q5153219) (← links)
- Numerical Comparison of the LOOCV-MFS and the MS-CTM for 2D Equations (Q5156551) (← links)
- A Two-Constraint Method for Appropriate Determination of the Configuration of Source and Collocation Points in the Method of Fundamental Solutions for 2D Laplace Equation (Q5156578) (← links)
- Solving nonlinear boundary value problems by a boundary shape function method and a splitting and linearizing method (Q6082951) (← links)
- The meshless solutions of Laplacian non-harmonic and Cauchy problems by developing novel hybrid methods (Q6540099) (← links)
- Formulation of the method of fundamental solutions for two-phase Stokes flow (Q6566849) (← 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)
