Abstract
The flow of a newtonian viscous fluid through a cylindrical duct in the vicinity of a section discontinuity is studied using a visualization technique.
The evolution with the Reynolds number of the features of the stationary vortex cell is given, in particular the reversibility of the flow is verified for the very small Reynolds numbers. In the creeping regime a detailed analysis of the velocity and strain-rate fields is performed.
Similar content being viewed by others
Bibliography
Boger DV (1981) ‘Circular entry flows of inelastic and viscoelastic fluids’ in Advances in Transport Phenomena (Wiley International)
Macagno EO and Hung TK (1967) J Fluid Mech 28:43
Halmos AL, Boger DV and Cabelli A (1975) AIChEJ 21:540
Halmos AL and Boger DV (1975) AIChEJ 21:550
Dembeck G (1980) Proc Int Symp Flow visualization Bochum 2:508
Moffatt HK (1964) J Fluid Mech 18:1
Bourot J-M and Texier J, To appear
Sigli D and Monnet P (1982) Appl Sci Res 39:215
Menard C (1981) DEA Report Univ Poitiers (France)
Ramamurthy AV and Boger DV (1971) Trans Soc Rheol 15:709
Duda JL and Vrentas JS (1973) Trans Soc Rheol 17:89
Viriyayuthakorn M and Caswell B (1978) Research Report Eng 78-00722
Crochet M and Bezy M (1979) J non-newt Fluid Mech 5:201
Coutanceau M and Bouard R (1977) J Fluid Mech 79:231
Sigli D and Coutanceau M (1977) J non-newt Fluid Mech 2:1
Monnet P (1980) Thesis Univ Poitiers (France)
Brillaud J, Coutanceau M, Froehly C, Monnet P, Sigli D (1980) Research Report ATP-CNRS 3027
Author information
Authors and Affiliations
Rights and permissions
About this article
Cite this article
Monnet, P., Menard, C. & Sigli, D. Some new aspects of the slow flow of a viscous fluid through an axisymmetric duct expansion or contraction. II — Experimental part. Applied Scientific Research 39, 233–248 (1982). https://doi.org/10.1007/BF00388666
Issue Date:
DOI: https://doi.org/10.1007/BF00388666