Pages that link to "Item:Q5297206"
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The following pages link to FULLY DISCRETE SCHEMES FOR THE SCHRÖDINGER EQUATION: DISPERSIVE PROPERTIES (Q5297206):
Displaying 20 items.
- High frequency wave packets for the Schrödinger equation and its numerical approximations (Q626075) (← links)
- A splitting method for the nonlinear Schrödinger equation (Q630582) (← links)
- Dispersive properties for discrete Schrödinger equations (Q650080) (← links)
- Convergence rates for dispersive approximation schemes to nonlinear Schrödinger equations (Q715667) (← links)
- Dispersion and asymptotic properties of finite-difference approximations to Schrödinger equations (Q1603144) (← links)
- Dispersive properties of a viscous numerical scheme for the Schrödinger equation (Q1773347) (← links)
- Finite difference scheme for two-dimensional periodic nonlinear Schrödinger equations (Q2021710) (← links)
- On the splitting method for the nonlinear Schrödinger equation with initial data in \(H^1\) (Q2030801) (← links)
- On the continuum limit for the discrete nonlinear Schrödinger equation on a large finite cubic lattice (Q2105534) (← links)
- A fully discrete low-regularity integrator for the nonlinear Schrödinger equation (Q2113651) (← links)
- An inhomogeneous space-time patching model based on a nonlocal and nonlinear Schrödinger equation (Q2360331) (← links)
- A discrete Liouville identity for numerical reconstruction of Schrödinger potentials (Q2360779) (← links)
- Uniform Strichartz estimates on the lattice (Q2423622) (← links)
- Dispersive schemes for the critical Korteweg-de Vries equation (Q2868745) (← links)
- Fully discrete Galerkin schemes for the nonlinear and nonlocal Hartree equation (Q3630750) (← links)
- Strong Convergence for Discrete Nonlinear Schrödinger equations in the Continuum Limit (Q4631735) (← links)
- Two-point correlation function and its applications to the Schrödinger-Lohe type models (Q5099120) (← links)
- Propagation of Gevrey regularity over long times for the fully discrete Lie Trotter splitting scheme applied to the linear Schrödinger equation (Q5192615) (← links)
- Convergence analysis of the splitting method to the nonlinear heat equation (Q6088152) (← links)
- Time splitting method for nonlinear Schrödinger equation with rough initial data in \(L^2\) (Q6667457) (← links)
