Pages that link to "Item:Q2451063"

The following pages link to The shape parameter in the Gaussian function. II (Q2451063):

Displaying 13 items.

• A meshless method based on the fundamental solution and radial basis function for solving an inverse heat conduction problem (Q277818) (← links)
• The shape parameter in the Gaussian function (Q418384) (← links)
• The mystery of the shape parameter. IV (Q1653482) (← links)
• A numerical study of Asian option with radial basis functions based finite differences method (Q1653560) (← links)
• A new approximate method for an inverse time-dependent heat source problem using fundamental solutions and RBFs (Q1654967) (← links)
• Differential quadrature method for space-fractional diffusion equations on 2D irregular domains (Q1989944) (← links)
• The sample solution approach for determination of the optimal shape parameter in the multiquadric function of the Kansa method (Q1999687) (← links)
• On variable and random shape Gaussian interpolations (Q2177866) (← links)
• The conical radial basis function for partial differential equations (Q2225558) (← links)
• The shape parameter in the shifted surface spline. III. (Q2520240) (← links)
• Summation of Gaussian shifts as Jacobi's third theta function (Q2668574) (← links)
• The crucial constants in the exponential-type error estimates for Gaussian interpolation (Q3611260) (← 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)