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Many-body quantum chaos of ultracold atoms in a quantum ratchetThere are now over 200 quantum simulators on at least 8 separate architectures with long coherence times and controlled dynamics.  These experimental systems have generated

New Integrals of Motion and Singularities in 2D Fluid Dynamics with Free SurfaceWe study the problem of 2D incompressible fluid dynamics with free surface, we assume  the the fluid is ideal and the flow is potential. Following the conformal

The Role of Topology in Magnetic Solitary Wave Dynamics  Topological solitary waves have recently attracted attention from applied mathematics and physics communities for both technological applications and novel phenomena. In the field of

Geometry of Discrete Integrable SystemsMany interesting examples of discrete integrable systems can be studied from the geometric point of view. In this talk we will consider two classes of examples of such system: autonomous (QRT maps) and non-

Nonlinear stage of modulational instability, solitons and coherent structuresModulational instability (or MI, a.k.a. the Benjamin-Feir instability in deep water waves), is the instability of a constant background to long-wavelength perturbations,

An introduction to absorbing layers and non-reflecting boundary conditions.I will give an overview of different techniques to truncate unbounded domains by absorbing layers and non-reflecting or artificial boundary conditions. Among other topics I

Nick Ercolani, Department of Mathematics, University of ArizonaPatterns, Defects and Phase SingularitiesThe topic of this talk concerns understanding defect formation in spatially extended pattern-forming systems (such as Rayleigh-Benard Convection

Wednesday, May 18, 2016 3:00 PM - 4:00 PMMain Campus - Engineering Office Tower - 226: Applied Math Conference Room Main Campus - Engineering Classroom Wing - 257: Newton LabAlexei Cheviakov, Department of Mathematics and Statistics, University of

Event Description: Igor Rumanov, Department of Applied Mathematics, °µÍø½ûÇøA universal asymptotic regime in (2+1)-D hyperbolic nonlinear Schroedinger equation. Using numerical computations and analytical considerations based

Event Description: Matthew Turner, Department of Mathematics, University of SurreyTime-dependent conformal mappings with applications to nonlinear sloshing problems In this talk we examine two key features of time-dependent conformal mappings in