DocumentCode
227806
Title
Numerical simulations of viscoelastic flow over a confined cylinder in microchannels
Author
Lei, Shawmin ; Nolan, Kevin
Author_Institution
Bell Labs., Alcatel-Lucent, Dublin, Ireland
fYear
2014
fDate
27-30 May 2014
Firstpage
369
Lastpage
373
Abstract
In this study, several 2D numerical simulations on a non-Newtonian flow over a confined cylinder placed in a rectangular microchannel are carried out at different Weissenberg (Wi) numbers. In particular, the Oldroyd-B model implemented in open source code OpenFOAM is employed to capture the three basic ingredients of polymer rheology, viz., anisotropy, elasticity and relaxation. Numerical calculations indicate that the flow structure particularly in the downstream is influenced by the presence of the cylinder. As Wi or the channel height increases, the velocity-recovery length required increases. It is observed that both the pressure drop across the channel and the elastic stress magnitude in the downstream grow exponentially with Wi. However it is interesting to observe that recirculation zones appear at Wi = 1.2 with a modest increase in pressure drop compared to Newtonian flow.
Keywords
confined flow; microchannel flow; non-Newtonian flow; numerical analysis; polymers; rheology; 2D numerical simulations; Newtonian flow; Oldroyd-B model; Weissenberg numbers; Wi number; anisotropy; channel height; confined cylinder; elastic stress magnitude; elasticity; flow structure; nonNewtonian flow; numerical simulations; open source code OpenFOAM; polymer rheology; pressure drop; rectangular microchannel; relaxation; velocity-recovery length; viscoelastic flow; Heat transfer; Microchannels; Polymers; Tensile stress; Viscosity; CFD; Oldroyd-B model; elastic turbulence; microfluidics; viscoelastic flows;
fLanguage
English
Publisher
ieee
Conference_Titel
Thermal and Thermomechanical Phenomena in Electronic Systems (ITherm), 2014 IEEE Intersociety Conference on
Conference_Location
Orlando, FL
ISSN
1087-9870
Type
conf
DOI
10.1109/ITHERM.2014.6892304
Filename
6892304
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