Burton Wendroff
| Burton Wendroff | |
|---|---|
| Born | 10 March 1930 |
| Nationality |
 American
|
| Fields | Applied Mathematics |
| Institutions |
Los Alamos National Laboratory University of Denver University of New Mexico |
| Alma mater |
New York University Massachusetts Institute of Technology |
| Doctoral advisor | Peter Lax |
| Known for |
Hyperbolic conservation lawss Lax–Wendroff method |
Burton Wendroff (born 10 March 1930) is an American applied mathematician and an Adjunct Professor at the Department of Mathematics and Statistics, University of New Mexico. He is also a retired Fellow and Associate at the Los Alamos National Laboratory. He is known for his contributions to the development of numerical methods for the solution of hyperbolic partial differential equations. The Lax–Wendroff method for the solution of hyperbolic PDE was named after Peter Lax and him.
Together with co-author Tony Warnock, Burton Wendroff is primary author of the Chess program Lachex, which competed at two World Computer Chess Championships at Cologne (1986) and Madrid (1992).
Wendroff received his B.A. degree in mathematics and physics from the New York University in 1951 and M.S. degree in mathematics from the Massachusetts Institute of Technology in 1952. After his M.S., Burt joined Los Alamos National Laboratory as a Staff Member. While at Los Alamos, he went to New York University to do his Ph.D. and received the degree under the supervision of Peter Lax in 1958. The title of his Ph.D. thesis was "Finite Difference Approximations to the Solutions of Partial Differential Equations". During 1966 to 1973, he served as a professor at the University of Denver.
His primary area of research involves the development of numerical schemes for hyperbolic partial differential equations using finite difference method. Together with Peter Lax, he has developed the now classical Lax–Wendroff method. He has developed two-dimensional HLLE Riemann solver and associated Godunov-type difference scheme for gas dynamics problems. Wendroff has also made contribution to the early development of convergence study of finite element method.
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