Sign in
Back
An Integrable so(3, R)-Counterpart of the Heisenberg Soliton Hierarchy
Journal article   Peer reviewed

An Integrable so(3, R)-Counterpart of the Heisenberg Soliton Hierarchy

Wen-Xiu Ma, Shou Feng Shen, Shui Meng Yu, Hui Qun Zhang and Wen Ying Zhang
Reports on mathematical physics, Vol.74(3), pp.283-299
12/2014
DOI: https://doi.org/10.1016/S0034-4877(15)60002-7

Abstract

35Q53 37K05 37K10 Hamiltonian structure Heisenberg hierarchy integrable equation trace identity zero curvature equation
An integrable counterpart of the Heisenberg soliton hierarchy is generated from a matrix spectral problem associated with so(3, R). Bi-Hamiltonian structures of the resulting counterpart soliton hierarchy are furnished by the trace identity, and all newly presented equations are shown to possess infinitely many commuting symmetries and conservation laws.

Metrics

1 Record Views

Details