Pages that link to "Item:Q285031"
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The following pages link to Adaptive splitting methods for nonlinear Schrödinger equations in the semiclassical regime (Q285031):
Displaying 18 items.
- Defect-based local error estimators for splitting methods, with application to Schrödinger equations. I: The linear case (Q408198) (← links)
- An exact local error representation of exponential operator splitting methods for evolutionary problems and applications to linear Schrödinger equations in the semi-classical regime (Q616163) (← links)
- Semi-implicit operator splitting Padé method for higher-order nonlinear Schrödinger equations (Q849769) (← links)
- Adaptive high-order splitting schemes for large-scale differential Riccati equations (Q1656663) (← links)
- Adiabatic midpoint rule for the dispersion-managed nonlinear Schrödinger equation (Q1742494) (← links)
- Embedded exponential operator splitting methods for the time integration of nonlinear evolution equations (Q1932639) (← links)
- Efficient exponential splitting spectral methods for linear Schrödinger equation in the semiclassical regime (Q1986145) (← links)
- Nekrasov tensors and nonsingular \({\mathcal {H}}\)-tensors (Q1993480) (← links)
- Spectral splitting method for nonlinear Schrödinger equations with quadratic potential (Q2137958) (← links)
- Rogue quantum harmonic oscillations (Q2140436) (← links)
- Splitting and composition methods with embedded error estimators (Q2273090) (← links)
- Time adaptive Zassenhaus splittings for the Schrödinger equation in the semiclassical regime (Q2286065) (← links)
- Defect-based local error estimators for splitting methods, with application to Schrödinger equations. III: The nonlinear case (Q2510008) (← links)
- Error control for time-splitting spectral approximations of the semiclassical Schrodinger equation (Q3005387) (← links)
- Compact Exponential Conservative Approaches for the Schrödinger Equation in the Semiclassical Regimes (Q5864080) (← links)
- Computing quantum dynamics in the semiclassical regime (Q5887822) (← links)
- Exponential collocation methods based on continuous finite element approximations for efficiently solving the cubic Schrödinger equation (Q6088422) (← links)
- High-order conservative schemes for the nonlinear Schrödinger equation in the semiclassical limit (Q6112140) (← links)
