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KI-Net Conference Announcement

Asymptotic Preserving and Multiscale Methods for Kinetic and Hyperbolic Problems

May 4 - 8, 2015

University of Wisconsin-Madison
Mathematics

Visitor Guide



SCHEDULE and ABSTRACTS




CONFERENCE LECTURES



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 CLOSED

ORGANIZERS

NameAffiliationEmail
Alina ChertockNorth Carolina State University, Department of Mathematicschertock@math.ncsu.edu
Shi JinUniversity of Wisconsin-Madison, Department of Mathematicsjin@math.wisc.edu

CONFIRMED PARTICIPANTS

NameAffiliation
Bahodir AhmedovRWTH Aachen University
Wasilij BarsukowUniversity of Würzburg
christophe berthonuniversite de nantes
Georgij BispenJohannes Gutenberg-University Mainz
José A. CarrilloImperial College London
Alina ChertockNorth Carolina State University
Frederic CoquelEcole Polytechnique Paris
Pierre DegondImperial College London
Bjorn EngquistThe University of Texas at Austin
Di FangUniversity of Wisconsin-Madison
Zhengkai FengUniversity of Wisconsin-Madison
Francis FilbetPaul Sabatier University, Toulouse III
Thierry GoudonINRIA Sophia Antipolis Research Centre
Axel HaeckRWTH Aachen University, Germany
Jingwei HuPurdue University
Song JiangBeijing Instutute of Applied Physics and Computational Mathematics
Shi JinUniversity of Wisconsin-Madison
Yeon Eung KimNational Institute of Mathematical Sciences
Christian KlingenbergWürzburg University
Kerstin KuepperRWTH Aachen University
Alexander KurganovTulane University
Mohammed LemouCNRS and University of Rennes 1, France
Fengyan LiRensselaer Polytechnic Institute
Qin LiUniversity of Wisconsin-Madison
Jian-Guo LiuDuke University
Liu LiuUniversity of Wisconsin-Madison
Hanqing LuUniversity of Wisconsin-Madison
Maria LukacovaUniversität Mainz
Frank MartinRWTH Aachen
Guoxi NiInstitute of applied physics and computational mathematics
Sebastian NoelleRWTH-Aachen
Seyma N. OzcanNorth Carolina State University
Lorenzo PareschiUniversity of Ferrara
Gabriella PuppoUniversita' Insubria
Giovanni RussoUniversità di Catania
Friedrich RöpkeHeidelberg Institute for Advanced Studies
Nicolas SeguinUPMC
Benjamin SeiboldTemple University
Ruiwen ShuUniversity of Wisconsin-Madison
Min TangShanghai Jiao Tong University
Qi TangMichigan State University
Li WangSUNY Buffalo
Bokai YanUniversity of California, Los Angeles
Wenjun YingShanghai Jiao Tong University
Markus ZenkUniversität Würzburg
Zhennan ZhouDuke University
Yuhua ZhuUW-Madison


FUNDING

A 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 PARTICIPANTS

Visitor Guide

Mathematics
Van Vleck Hall, 480 Lincoln Drive
University of Wisconsin-Madison
Madison, WI

Email: jin@math.wisc.edu

ACKNOWLEDGMENT

Funding provided by the NSF through the KI-net Grant. Additional support was provided by the Department of Mathematics, University of Wisconsin-Madison