Pages that link to "Item:Q2520217"
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The following pages link to A numerical scheme for nonlinear Schrödinger equation by MQ quasi-interpolation (Q2520217):
Displaying 18 items.
- Solving time-dependent differential equations by multiquadric trigonometric quasi-interpolation (Q298860) (← links)
- Jacobi-Gauss-Lobatto collocation method for the numerical solution of \(1+1\) nonlinear Schrödinger equations (Q348817) (← links)
- Stability estimate on meshless unsymmetric collocation method for solving boundary value problems (Q463669) (← links)
- Multi-quadric quasi-interpolation method coupled with FDM for the Degasperis-Procesi equation (Q668796) (← links)
- Solving partial differential equation by using multiquadric quasi-interpolation (Q884616) (← links)
- Simulation of semiconductor devices with a local numerical approach (Q1653574) (← links)
- Numerical simulation of 3D nonlinear Schrödinger equations by using the localized method of approximate particular solutions (Q1655322) (← links)
- Adaptive moving knots meshless method for simulating time dependent partial differential equations (Q1799849) (← links)
- A numerical Haar wavelet-finite difference hybrid method for linear and non-linear Schrödinger equation (Q1997639) (← links)
- Multiquadric quasi-interpolation for integral functionals (Q1998109) (← links)
- A local collocation method with radial basis functions for an electrospinning problem (Q2058137) (← links)
- On the meshless quasi-interpolation methods for solving 2D sine-Gordon equations (Q2091364) (← links)
- A conservative scheme for two-dimensional Schrödinger equation based on multiquadric trigonometric quasi-interpolation approach (Q2113718) (← links)
- A meshfree method for the solution of two-dimensional cubic nonlinear Schrödinger equation (Q2451051) (← links)
- Applying multiquadric quasi-interpolation to solve KdV equation (Q3109258) (← links)
- High order multiquadric trigonometric quasi-interpolation method for solving time-dependent partial differential equations (Q6109897) (← links)
- Numerical approximation of one- and two-dimensional coupled nonlinear Schrödinger equation by implementing barycentric Lagrange interpolation polynomial DQM (Q6484130) (← links)
- Shape preserving fractal multiquadric quasi-interpolation (Q6569078) (← links)
