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Results: 1-13 |
Results: 13
NUMERICAL-SOLUTION OF THE STATIONARY NAVIER-STOKES EQUATIONS USING A MULTILEVEL FINITE-ELEMENT METHOD
Authors: LAYTON W LEE HK PETERSON J
Citation: W. Layton et al., NUMERICAL-SOLUTION OF THE STATIONARY NAVIER-STOKES EQUATIONS USING A MULTILEVEL FINITE-ELEMENT METHOD, SIAM journal on scientific computing (Print), 20(1), 1999, pp. 1-12
NONCONFORMING 2-LEVEL DISCRETIZATION OF STREAM FUNCTION FORM OF THE NAVIER-STOKES EQUATIONS
Authors: LAYTON W YE X
Citation: W. Layton et X. Ye, NONCONFORMING 2-LEVEL DISCRETIZATION OF STREAM FUNCTION FORM OF THE NAVIER-STOKES EQUATIONS, Applied mathematics and computation, 89(1-3), 1998, pp. 173-183
A 2-LEVEL METHOD WITH BACKTRACKING FOR THE NAVIER-STOKES EQUATIONS
Authors: LAYTON W TOBISKA L
Citation: W. Layton et L. Tobiska, A 2-LEVEL METHOD WITH BACKTRACKING FOR THE NAVIER-STOKES EQUATIONS, SIAM journal on numerical analysis (Print), 35(5), 1998, pp. 2035-2054
LOCALIZATION OF ALPHA BETA AND GAMMA/DELTA T-LYMPHOCYTES IN CRYPTOSPORIDIUM PARVUM-INFECTED TISSUES IN NAIVE AND IMMUNE CALVES/
Authors: ABRAHAMSEN MS LANCTO CA WALCHECK B LAYTON W JUTILA MA
Citation: Ms. Abrahamsen et al., LOCALIZATION OF ALPHA BETA AND GAMMA/DELTA T-LYMPHOCYTES IN CRYPTOSPORIDIUM PARVUM-INFECTED TISSUES IN NAIVE AND IMMUNE CALVES/, Infection and immunity, 65(6), 1997, pp. 2428-2433
OSCILLATION ABSORPTION FINITE-ELEMENT METHODS FOR CONVECTION-DIFFUSION PROBLEMS
Authors: LAYTON W POLMAN B
Citation: W. Layton et B. Polman, OSCILLATION ABSORPTION FINITE-ELEMENT METHODS FOR CONVECTION-DIFFUSION PROBLEMS, SIAM journal on scientific computing, 17(6), 1996, pp. 1328-1346
2-LEVEL METHOD FOR THE DISCRETIZATION OF NONLINEAR BOUNDARY-VALUE-PROBLEMS
Authors: AXELSSON O LAYTON W
Citation: O. Axelsson et W. Layton, 2-LEVEL METHOD FOR THE DISCRETIZATION OF NONLINEAR BOUNDARY-VALUE-PROBLEMS, SIAM journal on numerical analysis, 33(6), 1996, pp. 2359-2374
A MULTILEVEL MESH INDEPENDENCE PRINCIPLE FOR THE NAVIER-STOKES EQUATIONS
Authors: LAYTON W LENFERINK HWJ
Citation: W. Layton et Hwj. Lenferink, A MULTILEVEL MESH INDEPENDENCE PRINCIPLE FOR THE NAVIER-STOKES EQUATIONS, SIAM journal on numerical analysis, 33(1), 1996, pp. 17-30
BOUNDED SOLUTIONS OF DELAY-DIFFERENTIAL EQUATIONS SUBJECT TO A GENERALIZED NONRESONANCE CONDITION
Authors: DRAGER LD LAYTON W
Citation: Ld. Drager et W. Layton, BOUNDED SOLUTIONS OF DELAY-DIFFERENTIAL EQUATIONS SUBJECT TO A GENERALIZED NONRESONANCE CONDITION, Journal of differential equations, 131(1), 1996, pp. 132-169
THE ELEMENT SEPARATION PARALLEL FINITE-ELEMENT METHODS FOR THE NAVIER-STOKES EQUATION
Authors: LAYTON W RABIER P
Citation: W. Layton et P. Rabier, THE ELEMENT SEPARATION PARALLEL FINITE-ELEMENT METHODS FOR THE NAVIER-STOKES EQUATION, Applied mathematics letters, 8(4), 1995, pp. 97-102
2-LEVEL PICARD AND MODIFIED PICARD METHODS FOR THE NAVIER-STOKES EQUATIONS
Authors: LAYTON W LENFERINK W
Citation: W. Layton et W. Lenferink, 2-LEVEL PICARD AND MODIFIED PICARD METHODS FOR THE NAVIER-STOKES EQUATIONS, Applied mathematics and computation, 69(2-3), 1995, pp. 263-274
A 2-LEVEL NEWTON, FINITE-ELEMENT ALGORITHM FOR APPROXIMATING ELECTRICALLY CONDUCTING INCOMPRESSIBLE FLUID-FLOWS
Authors: LAYTON W LENFERINK HWJ PETERSON JS
Citation: W. Layton et al., A 2-LEVEL NEWTON, FINITE-ELEMENT ALGORITHM FOR APPROXIMATING ELECTRICALLY CONDUCTING INCOMPRESSIBLE FLUID-FLOWS, Computers & mathematics with applications, 28(5), 1994, pp. 21-31
LOAD BALANCING BY GRAPH-COLORING, AN ALGORITHM
Authors: JEURISSEN R LAYTON W
Citation: R. Jeurissen et W. Layton, LOAD BALANCING BY GRAPH-COLORING, AN ALGORITHM, Computers & mathematics with applications, 27(3), 1994, pp. 27-32
A 2-LEVEL DISCRETIZATION METHOD FOR THE NAVIER-STOKES EQUATIONS
Authors: LAYTON W
Citation: W. Layton, A 2-LEVEL DISCRETIZATION METHOD FOR THE NAVIER-STOKES EQUATIONS, Computers & mathematics with applications, 26(2), 1993, pp. 33-38
Risultati: 1-13 |