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Nonlinear Wave Equations

Organizer(s):
Name:	Affiliation:	Country:
Bing-ying Lu	Universit\"at Bremen	Germany
Marco Fasondini	School of Mathematics, Statistics and Actuarial Science, University of Kent, UK	Italy
Juan-Ming YUAN	Department of Data Science and Big Data Analytics at Providence University, Taiwan	Taiwan
Alexander Moll	Northeastern University	USA

Abstract:

There are numerous mathematical models in fluid mechanics such as the Boussinesq, KdV, KP and Green-Naghdi equations. Recently, many theoretical, experimental and numerical results have been obtained. In this special session, we invite experts in nonlinear waves, numerical computations, complex analysis and laboratory experiments to share their results.

List of approved abstract
Name	Affiliation	Title
Siddhant Agrawal	Mathematical Sciences Research Institute	Angled crested type water waves
Robert Buckingham	University of Cincinnati	Large-degree asymptotics of rational Painleve-IV functions built from generalized Okamoto polynomials
Gong Chen	Department of Mathematics, University of Toronto	Long-time asymptotics for the cubic NLS in 1d
Sitai Li	University of Michigan	Inverse scattering transform for the Maxwell-Bloch equations and long-time asymptotics
Vincent R Martinez	CUNY-Hunter College	Unique ergodicity for the damped-driven stochastic KdV equation
Rajinder Mavi	University of Cincinnati	Asymptotic behavior for Multiple-Pole Solitons of the Sine-Gordon equation
Alexander Moll	Northeastern University	Quantization of Benjamin-Ono Solitons and Applications
Brian R Reid	University of Cincinnati	Semiclassical Soliton Ensembles for the KdV Equation
Kurt Schmidt	University of Cincinnati	Asymptotics of the Generalized Hastings-McLeod Solutions
Chengfa Wu	Shenzhen University	Elliptic functions and their applications in integrable and nonintegrable systems