Abridged Curriculum Vitae
Charles David Levermore
13 March 2004

Education

• B.S. Mathematics, Clarkson College, 1974
  
• B.S. Physics, Clarkson College, 1974
  
• M.S. Mathematics, Clarkson College, 1974
  
• Ph.D. Mathematics, Courant Institute, New York University, 1982
  Thesis: The Small Dispersion Limit for the Korteweg-deVries Equation
  Advisor: Peter D. Lax

Positions Since Ph.D.

6/82-1/88: Mathematician, A-Division, Lawrence Livermore National Laboratory
1/88-6/92: Associate Professor, Department of Mathematics, University of Arizona
7/92-now: Professor, Department of Mathematics, University of Arizona (on leave)
7/00-now: Professor, Department of Mathematics, University of Maryland
7/00-now: Professor, Institute for Physical Sciences and Technology, University of Maryland
8/01-now: Director, Applied Mathematics and Scientific Computation Program, University of Maryland

Visiting Positions Since 1998

5/98-6/98: Visiting Professor, Mathematics, University of Paris VII
5/99-6/99: Visiting Professor, Mathematics, Ecole Normale Superieure
2/00-3/00: Visiting Professor, Mathematics, University of Paris VII
4/00-6/00: Orway Visiting Professor, Mathematics, University of Minnesota
5/01-6/01: Visiting Professor, Mathematics, Ecole Normale Superieure
8/01-9/01: Visitor, Institute Henri Poincare
6/02-7/02: Visiting Professor, Mathematics, University of Toulouse
6/03-7/03: Visiting Professor, Mathematics, University of Paris 7
10/03-11/03: Visiting Professor, Kyoto University

Grants Since 1998

NSF grant DMS-9803753, Jun 98 - May 01, $124,500.

Select Publications

1. The Small Dispersion Limit for the Korteweg-deVries Equation I-III,
   P.D. Lax and C.D. Levermore;
   Comm. Pure & Appl. Math. 36 (1983), 253-290, 571-593, 809-830.
2. Fluid Dynamic Limits of Kinetic Equations II: Convergence Proofs for the Boltzmann Equation,
   C. Bardos, F. Golse and C.D. Levermore;
   Comm. Pure & Appl. Math. 46 (1993), 667-753.
3. Hyperbolic Conservation Laws with Stiff Relaxation Terms and Entropy,
   G.Q. Chen, C.D. Levermore and T.P. Liu;
   Comm. Pure & Appl. Math. 47 (1994), 787-830.
4. Numerical Schemes for Hyperbolic Conservation Laws with Stiff Relaxation Terms,
   Shi Jin and C.D. Levermore;
   J. Comp. Phys. 126 (1996), 449-467.
5. Global Well-Posedness for Models of Shallow Water in a Basin with a Varying Bottom,
   C.D. Levermore, M. Oliver and E.S. Titi;
   Ind. Uni. Math. J. 45 (1996), 479-510.
6. The Semiclassical Limit of the Defocusing Nonlinear Schroedinger Hierarchy,
   Shan Jin, C.D. Levermore and D.W. McLaughlin;
   Comm. Pure & Appl. Math. 52 (1999), 613-654.
7. The Convergence of Numerical Transfer Schemes in Diffusive Regimes I: The Discrete-Ordinate Method,
   F. Golse, Shi Jin and C.D. Levermore;
   SIAM Num. Anal. 36 (1999), 1333-1369.
8. The Acoustic Limit for the Boltzmann Equation,
   C. Bardos, F. Golse, and C.D. Levermore;
   Archive Rat. Mech. & Anal. 153 (2000), 177--204.
9. Stokes-Fourier and Acoustic Limits for the Boltzmann Equation: Convergence Proofs,
   F. Golse and C.D. Levermore;
   Comm. Pure & Appl. Math. 55 (2002), 336--393.
10. A Domain Decomposition Analysis for a Two-Scale Linear Transport Problem,
    F. Golse, S. Jin, and C.D. Levermore;
    Math. Modelling & Num. Anal. 37 (2003), 869-892.