Pages that link to "Item:Q443453"

The following pages link to Particular solutions of splines and monomials for polyharmonic and products of Helmholtz operators (Q443453):

Displaying 32 items.

• The comparison of three meshless methods using radial basis functions for solving fourth-order partial differential equations (Q351604) (← links)
• The method of particular solutions for solving axisymmetric polyharmonic and poly-Helmholtz equations (Q441493) (← links)
• The closed-form particular solutions for Laplace and biharmonic operators using a Gaussian function (Q494240) (← links)
• Particular solutions of Laplacian, Helmholtz-type, and polyharmonic operators involving higher order radial basis functions (Q1595058) (← links)
• Compactly supported radial basis functions for solving certain high order partial differential equations in 3D (Q1654658) (← links)
• The MFS as a basis for the PIM or the HAM -- comparison of numerical methods (Q1654722) (← links)
• Fast method of approximate particular solutions using Chebyshev interpolation (Q1654968) (← links)
• A meshless radial basis function method for 2D steady-state heat conduction problems in anisotropic and inhomogeneous media (Q1655005) (← links)
• The plane waves method for axisymmetric Helmholtz problems (Q1655101) (← links)
• A meshless radial basis function method for steady-state advection-diffusion-reaction equation in arbitrary 2D domains (Q1655340) (← links)
• Particular solutions of products of Helmholtz-type equations using the Matern function (Q1732528) (← links)
• On elastoplastic analysis of some plane stress problems with meshless methods and successive approximations method (Q1799700) (← links)
• The closed-form particular solutions for the Laplace operator using oscillatory radial basis functions in 2D (Q1799865) (← links)
• Particular solutions of Helmholtz-type operators using higher order polyharmonic splines (Q1807015) (← links)
• Automatic particular solutions of arbitrary high-order splines associated with polyharmonic and poly-Helmholtz equations (Q1944556) (← links)
• Particular solutions of the multi-Helmholtz-type equation (Q1958349) (← links)
• The annihilator method for computing particular solutions to partial differential equations (Q1961562) (← links)
• The LMAPS for solving fourth-order PDEs with polynomial basis functions (Q1998129) (← links)
• An efficient method of approximate particular solutions using polynomial basis functions (Q2288552) (← links)
• A multiple-scale higher order polynomial collocation method for 2D and 3D elliptic partial differential equations with variable coefficients (Q2333198) (← links)
• Method of particular solutions for solving PDEs of the second and fourth orders with variable coefficients (Q2451021) (← links)
• The method of approximate fundamental solutions (MAFS) for elliptic equations of general type with variable coefficients (Q2520287) (← links)
• Homotopy method of fundamental solutions for solving certain nonlinear partial differential equations (Q2520380) (← links)
• The method of approximate particular solutions for solving certain partial differential equations (Q2885157) (← links)
• Particular Solutions of Chebyshev Polynomials for Polyharmonic and Poly-Helmholtz Equations (Q3117391) (← links)
• Analytical particular solutions of augmented polyharmonic spline associated with Mindlin plate model (Q3167060) (← links)
• Solving Fourth-Order PDEs using the LMAPS (Q5156977) (← links)
• Particular solutions of Laplace and bi-harmonic operators using Matérn radial basis functions (Q5737891) (← links)
• Degenerate kernels of polyharmonic and poly-Helmholtz operators in polar and spherical coordinates (Q6046372) (← links)
• The meshless method of fundamental solutions applied to couple stress problems (Q6540145) (← links)
• Lagrangian radial basis function-based particle hydrodynamics method and its application for viscous flows (Q6553335) (← links)
• A semi-analytic collocation technique for steady-state strongly nonlinear advection-diffusion-reaction equations with variable coefficients (Q6557523) (← links)