activity
19962018
most citedBinary Nonlinearization of Lax pairs of Kaup-Newell Soliton Hierarchy

46 citations · 50 across the 6 of their papers we have counts for

collaborators

6 papers

math.DG2018★ 1 cited

The Almost Complex Structure on and Related Schrodinger Flows

Qing Ding, Shiping Zhong

In this paper, by using the -structure on Im from the octonions , the -binormal motion of curves in associa…

math.DG2014★ 1 cited

Generalized Bi-Schrödinger Flows and Vortex Filament on Symmetric Lie Algebras

Qing Ding, Youde Wang

The theory of the vortex filament in three-dimensional fluid dynamics, consisting mainly of the models up to the third-order approximation, is an attractive subject in both physics…

nlin.CD2008★ 1 cited

The Transmission Property of the Discrete Heisenberg Ferromagnetic Spin Chain

Qing Ding, Wei Lin

We present a mechanism for displaying the transmission property of the discrete Heisenberg ferromagnetic spin chain (DHF) via a geometric approach. By the aid of a discrete nonline…

math.DG2005★ 1 cited

On The 1+2 Dimensional Landau-Lifshitz Equation

Qing Ding

By using the geometric concept of PDEs with prescribed curvature representations, we show that the 1+2 dimensional Landau-Lifshitz equation is gauge equivalent to a 1+2 dimensional…

math.DG2003

Explicit Blowing-up Solutions to the Schrödinger Maps from to the Hyperbolic 2-Space

Qing Ding

In this article, we prove that the equation of the Schrödinger maps from to the hyperbolic 2-space is SU(1,1)-gauge equivalent to the following 1+2 dimensio…

solv-int1996★ 46 cited

Binary Nonlinearization of Lax pairs of Kaup-Newell Soliton Hierarchy

Wen-Xiu Ma, Qing Ding, Wei-Guo Zhang +1

Kaup-Newell soliton hierarchy is derived from a kind of Lax pairs different from the original ones. Binary nonlinearization procedure corresponding to the Bargmann symmetry constra…