Identification of complex flows in Taylor-Couette counter-rotating cavities

Comptes Rendus de l'Academie de Sciences - Serie IIb: Mecanique

Volumn 329, Issue 10, 2001, Pages 727-733

  Czarny, Olivier ^a   Serre, Eric ^a   Bontoux, Patrick ^a   Lueptow, Richard M ^b  

^a AIX MARSEILLE UNIVERSITY   (France)

^b Northwestern University   (United States)

Author keywords

Confined rotating flow; Counter rotating Taylor Couette system; Instability; Transition; Turbulence

Indexed keywords

CAVITY; CONFINED SPACE; DIRECT NUMERICAL SIMULATION; ROTATING FLOW; TAYLOR-COUETTE FLOW;

ARTICLE; CALCULATION; FLOW; FLOW KINETICS; MATHEMATICAL ANALYSIS; MATHEMATICS; MICROCLIMATE; NASA DISCIPLINE LIFE SUPPORT SYSTEMS; NON-NASA CENTER; PHYSICS; ROTATION; SANITATION; SEWAGE; SIMULATION; THEORETICAL MODEL; TURBULENT FLOW; WATER FLOW; WATER MANAGEMENT;

EID: 0035156880     PISSN: 16207742     EISSN: None     Source Type: Journal    
DOI: 10.1016/S1620-7742(01)01392-7     Document Type: Article

References (13)

1. On the linear stability of cellular spiral Couette flow
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4. A numerical simulation of the appearance of chaos in finite-length Taylor-Couette flow
5. Spatio-temporal character of non-wavy and wavy Taylor-Couette flow
6. Modulated waves in Taylor-Couette flow. Part 1. Analysis. Part 2. Numerical simulation
7. Taylor-Couette instability of travelling waves with a continuous spectrum
8. Non-linear spirals in the Taylor-Couette problem
9. Taylor-vortex instability and annulus-length effects
10. Annular and spiral patterns in flows between rotating and stationary discs
11. A pseudospectral solution of vorticity streamfunction equations using the influence matrix technique
12. Wavy Taylor-vortex flows via multigrid-continuation methods
13. Numerical computation of time-dependent Taylor-vortex flows in finite-length geometries