Pages that link to "Item:Q1958349"
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The following pages link to Particular solutions of the multi-Helmholtz-type equation (Q1958349):
Displaying 18 items.
- The method of particular solutions for solving axisymmetric polyharmonic and poly-Helmholtz equations (Q441493) (← links)
- Particular solutions of splines and monomials for polyharmonic and products of Helmholtz operators (Q443453) (← links)
- Bending analysis of magnetoelectroelastic nanoplates resting on Pasternak elastic foundation based on nonlocal theory (Q824034) (← links)
- Particular solutions of Laplacian, Helmholtz-type, and polyharmonic operators involving higher order radial basis functions (Q1595058) (← links)
- Particular solutions of 3D Helmholtz-type equations using compactly supported radial basis functions (Q1595059) (← links)
- Particular solutions of products of Helmholtz-type equations using the Matern function (Q1732528) (← links)
- Particular solutions of Helmholtz-type operators using higher order polyharmonic splines (Q1807015) (← links)
- Fourier differential quadrature method for irregular thin plate bending problems on Winkler foundation (Q1944478) (← links)
- Automatic particular solutions of arbitrary high-order splines associated with polyharmonic and poly-Helmholtz equations (Q1944556) (← links)
- Polynomial particular solutions for solving elliptic partial differential equations (Q2013704) (← links)
- Method of particular solutions using polynomial basis functions for the simulation of plate bending vibration problems (Q2293994) (← 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)
- The particular solutions for thin plates resting on Pasternak foundations under arbitrary loadings (Q3404545) (← links)
- (Q3794580) (← links)
- Radial multipliers in solutions of the Helmholtz equations (Q4622840) (← links)
- Method of particular solutions for second-order differential equation with variable coefficients via orthogonal polynomials (Q6099107) (← links)
- Lagrangian radial basis function-based particle hydrodynamics method and its application for viscous flows (Q6553335) (← links)