A fast vortex method in three dimensions

10th Computational Fluid Dynamics Conference, 1991

Volumn , Issue , 1991, Pages

  Almgren, Ann ^a   Buttke, Thomas ^b   Colella, Phillip ^a  

^a UNIVERSITY OF CALIFORNIA   (United States)

^b NEW YORK UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL FLUID DYNAMICS; FLUID DYNAMICS; INCOMPRESSIBLE FLOW; MESH GENERATION; VELOCITY;

ADAPTIVE MESH REFINEMENT; BREAK-EVEN POINT; FINITE DIFFERENCE CALCULATIONS; LOCAL CORRECTIONS; POISSON SOLVERS; THREE DIMENSIONS; THREE-DIMENSIONAL PROBLEMS; VORTEX STRETCHING;

VORTEX FLOW;

EID: 85006377194     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (10)

1. [I] C. Anderson, “A Method of Local Corrections for Computing the Velocity Field Due to a Distribution of Vortex Blobs”, J. Comput. Phys., 62 (1986), p. 111-123.
2. C. Anderson “An Implementation of the Fast Multipole Method Without Multipoles,” CAM Report 90-14, Department of Mathematics, UCLA (July 1990).
3. M.J. Berger, and J. Oliger, “Adaptive mesh refinement for hyperbolic partial differential equations”, J Compul. Phys., 54 (1984), p. 484.
4. M.J. Berger and P. Colella, “Local adaptive mesh refinement for shock hydlrodynamics”, J Compul. Phys., 82 (1989), p. 64-84
5. W.L. Briggs, A Multigrid Tutorial, SIARI, Philadelphia, PA, 1987.
6. A.J. Chorin, “Numerical study of sliglhtly viscous flow”, J. Fluid Mech., 57 (1973), p. 785-796.
7. A J. Chorin, “Vortex Models and Boundary Layer Instability”, SIAM J. Sci. Stat. Comp., 1 (1980), p. 1-24.
8. L. Collatz, The numerical treatment of differential equations, Springer-Verlag, New York. 1966.
9. A. Leonard, “Vortex Methods for Flow Siirlulation,” J. Comput. Phys., 37 (1980), p 289-335
10. L Rosenhead, Proc. R. Soc.London ser. A 134(1935) p. 170.