|COOKIES: By using this website you agree that we can place Google Analytics Cookies on your device for performance monitoring.|
Dispersive Shock Waves
If you have a question about this talk, please contact Nigel Peake.
Dispersive shock waves (DSW’s) are described by a slowly varying one-phase periodic wave train that connects solitons at one edge to linear dispersive waves at the other. DSW ’s are associated with equations which are ‘regularized’ by a small dispersive term. This is different from viscous shock waves (VSW’s) which are characterized by rapid localized changes in the underlying physical quantities. Equations with VSW ’s are regularized by a small viscous term. Recent laboratory experiments in Bose-Einstein condensates and nonlinear optics have demonstrated both single phase DSW and complex-interacting multiphase behavior. Numerical and analytical results explain many of the observed phenomena. If time permits, a reformulation of the water wave equations in terms of a novel nonlocal system will be discussed. Special cases include shallow and deep water asymptotic reductions. Localized waves including two dimensional water wave lumps to the nonlinear water wave equations with sufficient surface tension are numerically obtained.
This talk is part of the Fluid Mechanics (DAMTP) series.
This talk is included in these lists:
Note that ex-directory lists are not shown.
Other listsAAAS members and friends event Semitic Philology Lecture Environment on the Edge
Other talksOn the origin of animals, and the intervention of the modern biosphere **Out-of-Term Neuroscience Seminar** Cell Biological Insights into Parkinson’s Disease and ADHD New opportunities and challenges for electron microscopy Sequential Parallel Comparison Design for Trials with High Placebo Response: Overview and Case Studies Methodologies for the functional annotation of GWAS loci: Examples from the 5p12 breast cancer susceptibility locus Locally optimal designs for errors-in-variables models