For ONR Review
 FRG proposal, submitted to NSF, 9/2006.
 Papers on shock reflection
 G.Q. Chen, M. Feldman,
Global solutions of shock reflection by largeangle wedges for potential flow,
to appear in Annals of Mathematics.
 Y. Zheng,
Twodimensional regular shock reflection for the pressure gradient system of conservation laws.
Acta Math. Appl. Sin. Engl. Ser. 22 (2006), no. 2, 177210.
 S. Canic, B. Keyfitz, and E. H. Kim,
A free boundary problem for a quasilinear degenerate elliptic equation: regular reflection of weak shocks (ps)
Comm. Pure and Applied Math., Vol. LV (2002) 7192.
 K. Jegdic, B. Keyfitz, and S. Canic,
Transonic regular reflection for the nonlinear wave system
Journal of Hyperbolic Differential Equations, 3 (2006) 443474.
 J.K. Hunter and A.M. Tesdall
Weak Shock Reflection
"A Celebration of Mathematical Modeling", The Joseph B. Keller Anniversary
Volume, ed. Dan Givoli et. al., Kluwer 2004.
 Papers on sonic, transonic flows past an obstacle (such as airfoil, wedge...)
 G.Q. Chen, C. Dafermos, M. Slemrod, and D. Wang,
On twodimensional sonicsubsonic flow,
Commun. Math. Phys. 271 (2007), 635647.
 G.Q. Chen, M. Slemrod, and D. Wang,
Vanishing viscosity method for transonic flow,
to appear in Archive for Rational Mechanics and Analysis.
 V. Elling, T.P. Liu,
The ellipticity principle for selfsimilar potential flows.
J. Hyperbolic Differ. Equ. 2 (2005), no. 4, 909917.

Papers on blood flow in compliant arteries
 S. Canic, J. Tambaca, G. Guidoboni, A. Mikelic, C.J. Hartley, D. Rosenstrauch.
Modeling viscoelastic behavior of arterial walls and their interaction with pulsatile blood flow.
SIAM J. Appl. Math., 67 (2006) 164 193.
 Canic , S. and E. H. Kim.
Mathematical Analysis of the Quasilinear Effects in a Hyperbolic Model of Blood Flow through Compliant Axisymmetric Vessels
Mathematical Methods in Applied Sciences, 26 (14) (2003),1161 1186.
 S. Canic, Z. Krajcer, and S. Lapin.
Design of Optimal Prostheses Using Mathematical Modeling.
Endovascular Today (Cover Story). May Issue (2006) 48 50.
 Other information on FRG
 FRG webpage
 FRG workshops in the past and this June

Workshop on MultiDimensional Euler Equations and Conservation Laws, University of Pittsburgh,
November 69, 2003.

FRG meeting and Summer Workshop on Kinetic Theory and Conservation Law, Stanford University,
July 1719 and July 2031, 2004

Madison Workshop on Multidimensional Hyperbolic Conservation Laws, University of Wisconsin  Madison,
June 812, 2005.

The Houston FRG Workshop on Multidimensional Hyperbolic Conservation Laws,
University of Houston, March 15, 2006.

Workshop on Kinetic Theory and Conservation Laws, Stanford University, June 26July 5, 2007.