Peter David Lax
Affiliations: | New York University, New York, NY, United States |
Website:
http://www-history.mcs.st-andrews.ac.uk/Mathematicians/Lax_Peter.htmlGoogle:
"Peter David Lax"Bio:
Parents
Sign in to add mentorKurt Otto Friedrichs | grad student | 1949 | NYU | |
(Nonlinear System of Hyperbolic Partial Differential Equations in Two Independent Variables.) |
Children
Sign in to add traineeGeorge Wahl Logemann | grad student | 1965 | NYU |
Alexandre J. Chorin | grad student | 1966 | |
Michael Ghil | grad student | 1975 | NYU (Meteorology Tree) |
James M. Hyman | grad student | 1972-1976 | Courant Institute, NYU (Neurotree) |
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Publications
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Lax PD. (2010) Periodic solutions of the KdV equation Communications On Pure and Applied Mathematics. 28: 141-188 |
Lax PD. (2008) A Curious Functional Equation Journal D Analyse Mathematique. 105: 383-390 |
Harten A, Lax PD, Levermore CD, et al. (1998) Convex Entropies and Hyperbolicity for General Euler Equations Siam Journal On Numerical Analysis. 35: 2117-2127 |
Hou TY, Lax PD. (1991) Dispersive approximations in fluid dynamics Communications On Pure and Applied Mathematics. 44: 1-40 |
Leveque RJ, Peskin CS, Lax PD. (1988) Solution of a two-dimensional cochlea model with fluid viscosity Siam Journal On Applied Mathematics. 48: 191-213 |
Lax PD, Phillips RS. (1985) Translation representations for automorphic solutions of the wave equation in non-euclidean spaces; the case of finite volume Transactions of the American Mathematical Society. 289: 715-735 |
Constantin P, Lax PD, Majda A. (1985) A simple one-dimensional model for the three-dimensional vorticity equation Communications On Pure and Applied Mathematics. 38: 715-724 |
Lax PD. (1984) The Zero Dispersion Limit for the KdV Equation North-Holland Mathematics Studies. 92: 387-390 |
Lax PD, Phillips RS. (1984) Translation representations for automorphic solutions of the wave equation in non‐euclidean spaces. I Communications On Pure and Applied Mathematics. 37: 179-201 |
Harten A, Lax PD, Leer Bv. (1983) On Upstream Differencing and Godunov-Type Schemes for Hyperbolic Conservation Laws Siam Review. 25: 53-79 |