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Integrable Aspects and Asymptotics of Nonlinear Evolution Equations

Organizer(s):
Name:	Affiliation:	Country:
Changzheng Qu	Ningbo University	Peoples Rep of China
Xingbiao Hu	Chinese Academy of Sciences	Peoples Rep of China
Qingping Liu	China University of Mining and Technology (Beijing)	Peoples Rep of China

Introduction:

Integrable systems, which occur frequently in the modelling of various nonlinear phenomena, admit rich solutions, algebraic and geometric structures. Also, the study on interactions of solitary waves is an important part of the modern theory of nonlinear waves. A number of methods have been developed to construct solutions and investigate novel properties of integrable systems. In addition, stability of solitary wave solutions to integrable systems is an interesting topic and attracts much attentions in the past years. Several methods have been established to investigate asymptotic of solutions to integrable systems. The proposed session aims at bringing together the researchers in the fields and at offering an overview of some of the current research activities in this area.

All Abstracts

List of abstracts and speakers
Name	Affiliation	Title
Matteo Casati	Ningbo University	Hamiltonian structures for differential-difference equations: classification and cohomology
Jing Kang	Northwest University	Dispersive revival phenomena for two-dimensional dispersive evolution equations
Chunxia Li	Capital Normal University	Construction and solutions of the semi-discrete Toda and sine-Gordon equations
Ruomeng Li	Zhengzhou University	Theta-function oscillatory solitons of integrable equations
Ji Lin	Zhejiang Normal University	Variable Separation Approach and Abundant Nondegenerate Solitons
SY Lou	Ningbo University	On the progresses on some open problems related to infinitely many symmetries
Changzheng Qu	Ningbo University	The higher-order $\mu$-Camassa-Holm equations
Shoufu Tian	China University of Mining and Technology	On the long-time asymptotic of the modified Camassa-Holm equation with nonzero boundary conditions in space-time solitonic regions
Deng-Shan Wang	Beijing Normal University	Self-similar Painlev\`{e} regions in long-time asymptotics of good Boussinesq equation and Sawada-Kotera equation
Rui Wang	China University of Mining and Technology, Beijing	Superintegrability of matrix models
Zhen Wang	Beihang University	Numerical Computation for long time behavior for derivative nonlinear schrodinger eqution
Yunqing Yang	Zhejiang University of Science and Technology	Nonlinear localized excitation on the elliptic periodic wave background
Ruoxia Yao	Shaanxi Normal University	Symmetries of Supersymmetric Fermionic Partial Differential Equation with Arbitrary Function
Da-jun Zhang	Shanghai University	The self-dual Yang-Mills equation: New solutions and related integrable structure