Pages that link to "Item:Q2263985"
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The following pages link to A three-wave interaction model with self-consistent sources: the \(\overline{\partial}\)-dressing method and solutions (Q2263985):
Displaying 16 items.
- \( \overline{\partial} \)-dressing method for the coupled Gerdjikov-Ivanov equation (Q2006299) (← links)
- The \(\overline{\partial} \)-dressing method and Cauchy matrix for the defocusing matrix NLS system (Q2022287) (← links)
- A \(\overline{\partial}\)-dressing approach to the Kundu-Eckhaus equation (Q2040487) (← links)
- On the \(\bar\partial \)-problem and dressing method for the complex vector modified KdV equation (Q2056849) (← links)
- The application of the \(\bar\partial\)-dressing method to the \((2+1)\)-dimensional Date-Jimbo-Kashiwara-Miwa equation (Q2136014) (← links)
- \( \overline{\partial} \)-dressing method for the nonlocal mKdV equation (Q2139711) (← links)
- The \(\bar{\partial}\)-dressing method for the (2+1)-dimensional Konopelchenko-Dubrovsky equation (Q2171179) (← links)
- On the three-dimensional three-wave equation with self-consistent sources (Q2376261) (← links)
- Novel soliton solutions for the fractional three-wave resonant interaction equations (Q2676696) (← links)
- The ∂̄-dressing method and soliton solutions for the three-component coupled Hirota equations (Q5154289) (← links)
- A \(2+1\) dimensional Volterra type system with nonzero boundary conditions via Dbar dressing method (Q6059937) (← links)
- The \(\bar{\partial}\)-dressing method applied to nonlinear defocusing Hirota equation with nonzero boundary conditions (Q6060053) (← links)
- Nonlinear Schrödinger equation with nonzero boundary conditions revisited: Dbar approach (Q6156406) (← links)
- Relative voltage and current for the self-dual network equation characterized by Dbar data (Q6489859) (← links)
- \(\bar{\partial}\)-dressing method for the complex modified KdV equation (Q6497882) (← links)
- \( \bar \partial \)-dressing method for three-component coupled nonlinear Schrödinger equations (Q6616889) (← links)