Pages that link to "Item:Q521032"

The following pages link to Optimal shape parameter for the solution of elastostatic problems with the RBF method (Q521032):

Displaying 22 items.

• Optimal variable shape parameter for multiquadric based RBF-FD method (Q419601) (← links)
• RBF-FD formulas and convergence properties (Q602923) (← links)
• Optimal constant shape parameter for multiquadric based RBF-FD method (Q655060) (← links)
• On the optimal shape parameter for Gaussian radial basis function finite difference approximation of the Poisson equation (Q660852) (← links)
• On the optimal shape parameters of radial basis functions used for 2-D meshless methods (Q1605115) (← links)
• Searching for an optimal shape parameter for solving a partial differential equation with the radial basis functions method (Q1658815) (← links)
• An efficient hybrid algorithm for multiobjective optimization problems with upper and lower bounds in engineering (Q1666979) (← links)
• Optimal shape parameter in the MQ-RBF by minimizing an energy gap functional (Q1726449) (← links)
• The sample solution approach for determination of the optimal shape parameter in the multiquadric function of the Kansa method (Q1999687) (← links)
• Effective condition number for the selection of the RBF shape parameter with the fictitious point method (Q2143088) (← links)
• A meshfree generalized finite difference method for surface PDEs (Q2203530) (← links)
• An accurate and stable RBF method for solving partial differential equations (Q2274907) (← links)
• On choosing ``optimal'' shape parameters for RBF approximation (Q2458313) (← links)
• RBF-based meshless methods for 2D elastostatic problems (Q2567025) (← links)
• Local radial basis function collocation method for linear thermoelasticity in two dimensions (Q2967347) (← links)
• Numerical experiments on optimal shape parameters for radial basis functions (Q3560238) (← links)
• The use of CESTAC method to find optimal shape parameter and optimal number of points in RBF-meshless methods to solve differential equations (Q4993650) (← links)
• On the Selection of a Good Shape Parameter of the Localized Method of Approximated Particular Solutions (Q5156595) (← links)
• Educating local radial basis functions using the highest gradient of interest in three dimensional geometries (Q5273345) (← links)
• An improved local radial basis function method for solving small-strain elasto-plasticity (Q6118563) (← links)
• A coupled RBF method for the solution of elastostatic problems (Q6483778) (← links)
• Fully adaptive kernel-based methods (Q6569243) (← links)