Pages that link to "Item:Q909541"
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The following pages link to A nonlinear superposition principle and Lie group invariance: Application in rotating shallow water theory (Q909541):
Displaying 11 items.
- Ermakov-Painlevé II symmetry reduction of a Korteweg capillarity system (Q517714) (← links)
- Multi-component Ermakov and non-autonomous many-body system connections (Q1623066) (← links)
- On modulated coupled systems. Canonical reduction via reciprocal transformations (Q2207764) (← links)
- On modulated multi-component NLS systems: Ermakov invariants and integrable symmetry reduction (Q2281539) (← links)
- A novel Ermakov-Painlevé II system: \(N+1\)-dimensional coupled NLS and elastodynamic reductions (Q2925246) (← links)
- Ermakov-Ray-Reid Systems in (2+1)-Dimensional Rotating Shallow Water Theory (Q3056495) (← links)
- Group theoretical analysis of a rotating shallow liquid in a rigid container (Q3202578) (← links)
- Ermakov-Modulated Nonlinear Schrödinger Models. Integrable Reduction (Q5231016) (← links)
- On Hybrid Ermakov-Painlevé Systems. Integrable Reduction (Q5231069) (← links)
- On Modulated NLS-Ermakov Systems (Q5231099) (← links)
- On a Coupled Nonlinear Schrödinger System: A Ermakov Connection (Q5418921) (← links)