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Simulation techniques for multiphase and multicomponent flows. (English) Zbl 0709.76522


MSC:

76-XX Fluid mechanics
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[1] ’Problems arising in the modelling of processes for hydrocarbon recovery’, In Research Frontiers in Applied Mathematics, Vol. 1, (Ed.), SIAM, Philadelphia, PA, 1983, pp. 3-34.
[2] Russell, SIAM J. Numer. Anal. 22 pp 970– (1985)
[3] and . ’Characteristic Petrov-Galerkin subdomain methods for convection diffusion problems’, In Proceedings of Symposium on Numerical Simulation in Oil Recovery, Minneapolis, MN, Springer-Verlag, Berlin (to appear). · Zbl 0699.76099
[4] Espedal, Comp. Methods Appl. Mech. Eng. 64 pp 113– (1987)
[5] Douglas, R. A. I. R. O. Analyse Numerique 17 pp 17– (1983)
[6] Douglas, RAIRO Anal. Numer. 17 pp 249– (1983)
[7] Ewing, Comp. Methods Appl. Mech. Eng. 47 pp 161– (1984)
[8] , and . ’Mixed finite element methods for accurate fluid velocities’, In Finite Elements in Fluids, Vol. VI, Ed., Wiley, Chichester, 1985, pp. 233-249.
[9] Ewing, Comp. Methods Appl. Mech. Eng. 47 pp 73– (1984)
[10] and . ’Computational aspects of mixed finite element methods’, In Numerical Methods for Scientific Computing, (Ed.), North-Holland, Amsterdam, 1983, pp. 163-172.
[11] Barrett, Comp. Methods Appl. Mech. Eng. 45 pp 97– (1984)
[12] Demkowitcz, J. Comp. Phys.
[13] Demkowitcz, Comp. Methods Appl. Mech. Eng. 55 pp 63– (1986)
[14] , , , and . ’Self-adaptive local grid refinement in enhanced oil recovery’, In Proceedings of the Fifth International Symposium on Finite Elements and Flow Problems, Austin, TX, 1984, pp. 479-484.
[15] , , , and . ’Self-adaptive local grid refinement for time-dependent two-dimensional simulation’, In Finite Elements in Fluids, Vol. VI, Ed., Wiley, Chichester, 1985, pp. 279-290.
[16] and . ’Potential of HEP-like MIMD architectures in self-adaptive local grid refinement for accurate simulation of physical processes’, In Proceedings of Workshop on Parallel Processing Using the HEP, Norman, OK, March, 1985, pp. 209-226.
[17] ’Adaptive mesh refinements in petroleum reservoir simulation’, In Accuracy Estimates and Adaptivity for Finite Elements, ( and , Eds.), Wiley, New York, 1986, pp. 299-314.
[18] Ewing, Comp. Methods Appl. Mech. Eng. 55 pp 89– (1986)
[19] ’Adaptive local grid refinement’, In Proceedings of the SEG/SIAM/SPE Conference on Mathematical and Computational Methods in Seismic Exploration and Reservoir Modeling, Houston, TX, Jan. 1985, (Ed.), SIAM Publications Philadelphia, PA, 1986, pp. 235-247.
[20] Ewing, Commun. appl. numer. methods 3 pp 351– (1987)
[21] ’Data structures for adaptive mesh refinement’, In Adaptive Computational Methods for Partial Differential Equations, (, and , Eds.), SIAM, Philadelphia, PA, 1983, pp. 237-251.
[22] and , ’Adaptive mesh refinement for hyperbolic partial differential equations’, Man. NA-83-02. Computer Science Department, Stanford University, 1983.
[23] and . ’The fast adaptive composite grid method for solving differential boundary-value problems’, In Proceedings of the Fifth ASCE Specialty Conference ’Engineering Mechanics in Civil Engineering’, Laramie, WY, Aug. 1984. pp. 1453-1456.
[24] McCormick, Math. Comp. 46 pp 439– (1986)
[25] Bramble, Math. Comp. 46 pp 361– (1986)
[26] Bramble, Math. Comp. 47 pp 103– (1986)
[27] Bramble, A preconditioning technique for the efficient solution of problems with local grid refinement · Zbl 0619.76113
[28] and . ’Reliable error estimation and mesh adaptation for the finite element method’, In Computational Methods in Nonlinear Mechanics, (Ed.), North-Holland, New York, pp. 67-108 (1980).
[29] and . ’A survey of a posteriori error estimators and adaptive approach in the finite element method’, Proceedings of China-France Symposium on Finite Element Methods ( and , Eds), Gordon and Breach, NY, 1983, pp. 1-56.
[30] Noor, Finite Elements in Analysis and Design 3 pp 1– (1987)
[31] and , ’SCHEDULE: Tools for developing and analyzing parallel Fortran programs’, Technical Memorandum No. 86, Argonne National Laboratory, 1986.
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