Pages that link to "Item:Q1655322"
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The following pages link to Numerical simulation of 3D nonlinear Schrödinger equations by using the localized method of approximate particular solutions (Q1655322):
Displaying 11 items.
- Jacobi-Gauss-Lobatto collocation method for the numerical solution of \(1+1\) nonlinear Schrödinger equations (Q348817) (← links)
- A numerical scheme based on radial basis function finite difference (RBF-FD) technique for solving the high-dimensional nonlinear Schrödinger equations using an explicit time discretization: Runge-Kutta method (Q1738885) (← links)
- An efficient approach for solving nonlinear multidimensional Schrödinger equations (Q1980216) (← links)
- A wavelet method for nonlinear variable-order time fractional 2D Schrödinger equation (Q2056504) (← links)
- A fast singular boundary method for 3D Helmholtz equation (Q2203750) (← links)
- Numerical Simulation of Non-Linear Schrodinger Equations in Arbitrary Domain by the Localized Method of Approximate Particular Solution (Q5156641) (← links)
- The Modified Localized Method of Approximated Particular Solutions for Linear and Nonlinear Convection-Diffusion-Reaction PDEs (Q5156988) (← links)
- Mass- and Energy-Conserved Numerical Schemes for Nonlinear Schr ¨odinger Equations (Q5161702) (← links)
- Sinc Collocation Numerical Methods for Solving Two-Dimensional Gross-Pitaevskii Equations with Non-Homogeneous Dirichlet Boundary Conditions (Q5868579) (← links)
- Solving Nonlinear Elliptic PDEs in 2D and 3D Using Polyharmonic Splines and Low-Degree of Polynomials (Q6048314) (← links)
- A fast and accurate coupled meshless algorithm for the 2D/3D Gross-Pitaevskii equations on two GPUs (Q6535103) (← links)
