A N = 2 extension of the Hirota bilinear formalism and the supersymmetric KdV equation
DOI10.1063/1.4974773zbMath1362.37127arXiv1509.03137OpenAlexW2963056809MaRDI QIDQ2963305
Publication date: 13 February 2017
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1509.03137
Completely integrable infinite-dimensional Hamiltonian and Lagrangian systems, integration methods, integrability tests, integrable hierarchies (KdV, KP, Toda, etc.) (37K10) KdV equations (Korteweg-de Vries equations) (35Q53) Supersymmetry and quantum mechanics (81Q60) Soliton solutions (35C08) Special quantum systems, such as solvable systems (81Q80)
Related Items (2)
Cites Work
- Soliton and similarity solutions of \({\mathcal N=2,4}\) supersymmetric equations
- Supersymmetric two-boson equation: bilinearization and solutions
- Hirota's virtual multisoliton solutions of \(N=2\) supersymmetric Korteweg-de Vries equations
- Bilinear approach to \(N = 2\) supersymmetric KdV equations
- On the integrable hierarchies associated with the \(N=2\) super \(W_ n\) algebra.
- HIROTA BILINEAR FORM FOR THE SUPER-KdV HIERARCHY
- Super extension of Bell polynomials with applications to supersymmetric equations
- The transformations between N = 2 supersymmetric Korteweg-de Vries and Harry Dym equations
- A new N=2 supersymmetric Korteweg–de Vries equation
- Extension of the bilinear formalism to supersymmetric KdV-type equations
- Group invariant solutions for the N=2 super Korteweg–de Vries equation
- N = 2 supersymmetric a=4-Korteweg–de Vries hierarchy derived via Gardner’s deformation of Kaup–Boussinesq equation
- Soliton solutions for the \(N=2\) supersymmetric KdV equation
- Unnamed Item
- Unnamed Item
This page was built for publication: A N = 2 extension of the Hirota bilinear formalism and the supersymmetric KdV equation
