Asymptotic Preserving and Multiscale Methods for Kinetic and Hyperbolic ProblemsMay 4 - 8, 2015University of Wisconsin-Madison |
ABSTRACT
Many scientific problems involve fluids in transitional regimes. Such problems are typically characterized by the occurrence of one or more small parameters and show a nonuniform behavior as the parameters approach zero. The type of the limiting macroscopic equations
is different in nature from that for finite values of the parameters. Very often when the parameter varies in different order of magnitude
one has to couple a microscopic and a macroscopic models which is often difficult. For kinetic and hyperbolic equations that may exhibit different asymptotic regimes, it is then desirable to develop robust numerical schemes that can work uniformly with respect to the regime considered, in the spirit of asymptotic-preserving (AP) or multiscale schemes. GOALS
This workshop aims to bring together researchers with different expertise in AP and multiscale schemes for kinetic and hyperbolic problems. Our goal is to assess the current state-of-arts of these methods in various applications, and to foster new collaborations. A particular focus will be made on the theoretical foundations and new and practical applications of these techniques. Lots of time will be available for group discussions. REGISTRATION CLOSEDORGANIZERS |
CONFIRMED PARTICIPANTSFUNDINGA limited amount of travel and local lodging is available for researchers in the early stages of their career who want to attend the full program, especially for graduate students and post-doctoral fellows. INFORMATION FOR PARTICIPANTSMathematicsVan Vleck Hall, 480 Lincoln Drive University of Wisconsin-Madison Madison, WI Email: jin@math.wisc.edu ACKNOWLEDGMENTFunding provided by the NSF through the KI-net Grant. Additional support was provided by the Department of Mathematics, University of Wisconsin-Madison |