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SS49: Integrable systems and their applications

Organizer(s):
Name:	Affiliation:	Country:
Bao-Feng Feng	The University of Texas Rio Grande Valley	USA
Jyh-Hao Lee	Institute of Mathematics, Academia Sinica	Taiwan
Ken-ichi Maruno	Waseda University	Japan
Peter Miller	The University of Michigan	USA

Abstract:
The discovery of the complete integrability of the Korteweg-de Vries equation is just 50 years old and the influence of this discovery has generated a new field of research, called soliton theory, with wide-ranging and unexpected applications. By gathering a group of researchers from all over the world, this session will highlight some current contributions to this field, touching on such topics as integrable models in physics and their discrete analogues, exotic exact solutions for integrable nonlinear equations, asymptotic analysis of integrable nonlinear wave problems, and connections with the theory of special functions and statistical physics.

List of approved abstract
Name	Affiliation	Title
Deniz Bilman	University of Michigan	A Robust Inverse Scattering Transform for the Focusing Nonlinear Schrodinger Equation
Robert Buckingham	University of Cincinnati	Nonintersecting Brownian bridges on the unit circle with drift
Junchao Chen	Lishui University	High-order rogue waves of a long wave-short wave model
WU DERCHYI	Academia Sinica, Taipei, Taiwan	The inverse scattering theory of perturbed Kadomtsev-Petviashvili II line solitons
Anton Dzhamay	University of Northern Colorado	Gap Probabilities in q-Racah tiling model and discrete Painlev\\`e equations
Kenji Kajiwara	Institute of Mathematics for Industry, Kyushu University	Integrable Discretization of Log-Aesthetic Curves in Industrial Design
Christian Klein	IMB	Semiclassical limit of the Davey-Stewartson II equation
Yuji Kodama	The Ohio State University	Generalized hypergeometric functions and integrable hydrodynamic type equations
Chunxia Li	Capital Normal University	The Cauchy two-matrix model, C-Toda lattice and CKP hierarchy
Qing Ping Liu	China University of Mining and Technology	The extended equation of long waves: integrability and the related systems
Kenichi Maruno	Waseda University	DKP solitons and networks
Peter D Miller	University of Michigan	Rational Solutions of the Painlev\\`e-III Equation
Linyu Peng	Waseda University	Symmetries and Conservation Laws of Semi-Discrete Equations
Changzheng Qu	Ningbo Univeristy	Stabiity of peakons and wave breaking for the higher-order modified Camassa-Holm equations
Dave Smith	Yale-NUS College	Nonlocal problems for linear evolution equations
Nikola Stoilov	Universite te Bourgogne	From Davey-Stewatson to Electric Impedance Tomography
Daisuke Takahashi	Waseda University	Initial value problem for max equations
Kanehisa Takasaki	Kindai University	Hurwitz numbers and integrable hierarchy of Volterra type
Kouichi TODA	Toyama Prefectural University	Generalized Volterra lattices: binary Darboux transformations and self-consistent sources
Tetsuji Tokihiro	University of Tokyo	Co-primeness preserving extensions of discrete integrable equations
Satoshi Tsujimoto	Kyoto University	Quantum Walks on Graphs and Spin Networks
Tao Xu	China University of Petroleum-Beijing	Mixed Soliton Solutions of the Nonlocal Nonlinear Schrodinger Equation
Hideshi Yamane	Kwansei Gakuin University	Asymptotics for the focusing integrable discrete nonlinear Schroedinger equation
Yi Zhang	Zhejiang Normal University	General N-dark soliton Solutions of the multi-component Maccari system
ZUONONG ZHU	Shanghai Jiao Tong University	On a coupled focusing-defocusing complex short pulse equation