By O. Pironneau (auth.), Ken Morgan, Jacques Periaux, François Thomasset (eds.)

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On FEM in flow problems, Banff, Canada (1980). s. [36] 0. J. Roache : Computational Fluid Dynamics, Hermosa Publishers, Albuquerque (1972). [38] R. Temam : [39] M. Tabata : A finite element approximation corresponding to the upwind finite differencing. Memoirs of Num. Math. 4, p. 47-63 (1977). [40] F. Thomasset : Implementation of finite element methods for Navier-Stokes equations. Series in computational physics, Springer (1981). Y. D. Olson : Review of computing methods for recirculating flows.

Of Comp. (31) 138, p. 333-390 (1977) [ 7] F. Brezzi On the existence, uniqueness and approximation of saddle point problems. O. R2 p. O. Bristeau, R. Glowinski, J. Periaux, P. Ferrie~ Pironneau : On the numerical solution of nonlinear problems in fluid dynamics by least squares and FEM. Comp. Meth. Appl. Mech. Eng. 17/18, 3, p. 619-657 (1979). 0. J. Chorin : Numerical solution of incompressib le flow problems. Studies in Numer. Anal. 2, p. 64-71 (1968 ). J. Chung Finite element analysis in fluid mechanics.

J. Comp. Physics 25, 3, p. 220-252 (1977). ipPlications to the Navier-Stokes equations. Numer. Math. 38, p. 309-332 (1982). Theory and numerical analysis of the Navier-Stokes equations. North-Holland (1977). L. KUENY and G. P. no 68 38402 SAINT MARTIN D'HERES INTRODUCTION It is in general not easy for an experimenter in fluid dynamics to justify and evaluate precisely the measurement accuracy. Fortunately a rough realistic estimate of the accuracy may often be obtained without too much trouble and this is most of the time sufficient to guarantee the validity of the results.