Application of TVD schemes in pressure-based finite-volume methods

American Society of Mechanical Engineers, Fluids Engineering Division (Publication) FED

Volumn 238, Issue , 1996, Pages 159-164

  Issa, R I ^a   Javareshkian, M H ^a  

^a IMPERIAL COLLEGE LONDON   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; CHANNEL FLOW; COMPUTATIONAL GEOMETRY; COMPUTATIONAL METHODS; FINITE VOLUME METHOD; PRESSURE; SUBSONIC FLOW; TRANSONIC FLOW; TUBES (COMPONENTS);

PRESSURE CORRECTION METHOD; TOTAL VARIATION DIMINISHING METHOD;

COMPUTATIONAL FLUID DYNAMICS;

EID: 0030351072     PISSN: 08888116     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Article

References (12)

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7. Roe, P.L., 1985, "Some contributions to the modelling of discontinuous flows, Proc(1983) AMS-SIAM summer seminar on large scale computing in Fluid Mechanics, Lectures in Applied Mathematics", Vol. 22,pp.163-93 SIAN, Philadelphia
8. Shyy W. and Thakur S., 1994, "Controlled Variation Scheme in a Sequential Solver for Recirculating Flows", Heat Transfer, part B, 25, pp.245-272
9. Van Leer B.,1974, "Towards the Ultimate Conservation Difference Scheme. II. Monotonicity and conservation combined in second order scheme", J. of Computational Physics, Vol.14, pp.361-370
10. Widermann A. and Iwamoto J.,1994, "A Multigrid TVDType scheme for computing inviscid and viscous flows", Computers Fluids Vol.23, No.5, pp.711-735
11. Yee, H. C., Warming R. F. and Harten A.,1985, 'Implicit Total Variation Diminishing(TVD) Schemes for Steady State Calculations", J. of Computational Physics, Vol.57, pp.327-360
12. Yee, B.C. Klopfer G.H. and Montagne J.L.,1990, "High-resolution shock capturing schemes for inviscid and viscous hyperbolic flow", J. comput. Phs. 88, 32