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We give a brief discussion of some of the contributions of Peter Lax to Computational Fluid Dynamics.These include the Lax-Friedrichs and Lax-Wendroff numerical schemes.We also mention his collaboration in the 1983 HLL Riemann solver. We develop two-dimensional Lax-Friedrichs and Lax-Wendroff schemes for the Lagrangian form of the Euler equations on triangular grids.We apply a composite scheme that uses a LaxFriedrichs time step as a dissipative filter after several Lax-Wendroff time steps.Numerical results for Noh's infinite strength shock problem,the Sedov blast wave problem,and the Saltzman piston problem are presented.