activity
20132024
most citedIntegrable discretization of recursion operators and unified bilinear forms to soliton hierarchies

1 citations · 1 across the 5 of their papers we have counts for

collaborators

5 papers

math.CO2024

Nonexistence of generalized quadrangles admitting a point-primitive and line-primitive automorphism group with socle ,

Jianbing Lu, Yingnan Zhang, Hanlin Zou

A central problem in the study of generalized quadrangles is to classify finite generalized quadrangles satisfying certain symmetry conditions. It is known that an automorphism gro…

nlin.SI2017★ 1 cited

Integrable discretization of recursion operators and unified bilinear forms to soliton hierarchies

Xingbiao Hu, Guofu Yu, Yingnan Zhang

In this paper, we give a procedure for discretizing recursion operators by utilizing unified bilinear forms within integrable hierarchies. To illustrate this approach, we present u…

nlin.SI2015

On an integrable system related to the relativistic Toda lattice -Bäcklund transformation and integrable discretization

Luc Vinet, Guo-Fu Yu, Ying-Nan Zhang

We study an integrable system related to the relativistic Toda lattice. The bilinear representation of this lattice is given and the Bäckulund transformation obtained. A fully disc…

math-ph2014

Integrable Discretization of Soliton Equations via Bilinear Method and Bäcklund Transformation

Yingnan Zhang, Xiangke Chang, Juan Hu +2

In this paper, we present a systematic procedure to derive discrete analogues of integrable PDEs via Hirota's bilinear method. This approach is mainly based on the compatibility be…

math.CO2013

Identifying codes of Cartesian product of two cliques

Yingnan Zhang, Min Feng, Kaishun Wang

An identifying code in a graph is a dominating set such that the closed neighborhood of each vertex in has a distinct intersection with . In 2008, Gravier et al. det…