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Geometric scaling of a purely elastic flow instability in serpentine channels

Title
Geometric scaling of a purely elastic flow instability in serpentine channels
Type
Article in International Scientific Journal
Year
2012
Authors
J. Zilz
(Author)
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R. J. Poole
(Author)
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M. A. Alves
(Author)
FEUP
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D. Bartolo
(Author)
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B. Levaché
(Author)
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A. Lindner
(Author)
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Journal
Vol. 712
Pages: 203-218
ISSN: 0022-1120
Indexing
Scientific classification
FOS: Engineering and technology > Mechanical engineering
Other information
Authenticus ID: P-002-2DB
Abstract (EN): A combined experimental, numerical and theoretical investigation of the geometric scaling of the onset of a purely elastic flow instability in serpentine channels is presented. Good qualitative agreement is obtained between experiments, using dilute solutions of flexible polymers in microfluidic devices, and three-dimensional numerical simulations using the upper-convected Maxwell model. The results are confirmed by a simple theoretical analysis, based on the dimensionless criterion proposed by Pakdel & McKinley (Phys. R e v.Lett., vol. 77, 1996, pp. 2459-2462) for onset of a purely elastic flow instability. Three-dimensional simulations show that the instability is primarily driven by the curvature of the streamlines induced by the flow geometry and not due to the weak secondary flow in the azimuthal direction. In addition, the simulations also reveal that the instability is time-dependent and that the flow oscillates with a well-defined period and amplitude close to the onset of the supercritical instability.
Language: English
Type (Professor's evaluation): Scientific
No. of pages: 16
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