Fifth-order generalized Heisenberg supermagnetic models
arXiv:2001.05431 · doi:10.1016/j.chaos.2020.109644
Abstract
This paper is concerned with the construction of the fifth-order generalized Heisenberg supermagnetic models. We also investigate the integrable structure and properties of the supersymmetric systems. We establish their gauge equivalent equations with the gauge transformation for two quadratic constraints, i.e., the super fifth-order nonlinear Schrödinger equation and the fermionic fifth-order nonlinear Schrödinger equation, respectively.
References in corpus (14)
- Integrable (2+1)-Dimensional Spin Models with Self-Consistent Potentials
- Handling Handles: Nonplanar Integrability in Supersymmetric Yang-Mills Theory
- On the simplest (2+1) dimensional integrable spin systems and their equivalent nonlinear Schrödinger equations
- Quantum Error Correcting Codes in Eigenstates of Translation-Invariant Spin Chains
- Matching the Hagedorn temperature in AdS/CFT
- Integrable dissipative structures in the gauge theory of gravity
- A Quantum Check of Non-Supersymmetric AdS/dCFT
- Supersymmetric many-body Euler-Calogero-Moser model
- Spin chain network construction of chiral spin liquids
- Effective Generation of Closed-form Soliton Solutions of the Continuous Classical Heisenberg Ferromagnet Equation
- Supersymmetric extension of qKZ-Ruijsenaars correspondence
- Pseudo-Hermitian Reduction of a Generalized Heisenberg Ferromagnet Equation. I. Auxiliary System and Fundamental Properties
- Aspects of Massive Gauge Theories on Three Sphere in Infinite Mass Limit
- Pseudo-Hermitian Reduction of a Generalized Heisenberg Ferromagnet Equation. II. Special Solutions