Friday, March 12, 2010

ISI Web of Knowledge Alert - Thompson, P

ISI Web of Knowledge Citation Alert

Cited Article: Thompson, P. A general boundary condition for liquid flow at solid surfaces
Alert Expires: 09 NOV 2010
Number of Citing Articles: 2 new records this week (2 in this e-mail)
Organization ID: 3b97d1bbc1878baed0ab183d8b03130b
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Title:
The art of mixing with an admixture of art: Fluids, solids, and visual imagination

Authors:
Tabeling, P

Author Full Names:
Tabeling, P.

Source:
PHYSICS OF FLUIDS 22 (2): Art. No. 021302 FEB 2010

Language:
English

Document Type:
Article

Author Keywords:
art; granular flow; mixing; philosophical aspects

KeyWords Plus:
CONTINUOUS MICROFLUIDIC REACTORS; EVANESCENT-WAVE ILLUMINATION; HYDROPHOBIC SURFACES; NEWTONIAN LIQUIDS; POLYMER PARTICLES; BOUNDARY SLIP; FLOW; INTERFACE; WATER; DEVICES

Abstract:
Although creativity is often equated with art, it is just as present in science and technology. The Otto Laporte Lecture provides a forum to cover some of this ground-an opportunity to offer observations about scientific imagination, the role of collaborators and environment, creative processes in general, and even how science evolves. Very little has been written about these topics in the context of fluid dynamics, but I believe that such a viewpoint-understanding why and how scientific discoveries are made-provides significant insights which go far beyond my specific work.

Reprint Address:
Tabeling, P, ESPCI ParisTech, MMN, 10 Rue Vauquelin, F-75005 Paris, France.

Research Institution addresses:
ESPCI ParisTech, MMN, F-75005 Paris, France

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Cited Reference Count:
64

Times Cited:
0

Publisher:
AMER INST PHYSICS; CIRCULATION & FULFILLMENT DIV, 2 HUNTINGTON QUADRANGLE, STE 1 N O 1, MELVILLE, NY 11747-4501 USA

Subject Category:
Mechanics; Physics, Fluids & Plasmas

ISSN:
1070-6631

DOI:
10.1063/1.3323086

IDS Number:
562CV

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Title:
Boundary integral method for Stokes flow with linear slip flow conditions in curved surfaces

Authors:
Nieto, C; Giraldo, M; Power, H

Author Full Names:
Nieto, C.; Giraldo, M.; Power, H.

Source:
MESH REDUCTION METHODS 49: 353-362 2009

Language:
English

Document Type:
Proceedings Paper

Author Keywords:
slip flow; linear slip boundary conditions; boundary integral methods; Couette mixer

KeyWords Plus:
MICROFLUIDICS; FLUID

Abstract:
The no slip boundary condition is traditionally used to predict velocity fields in macro scale flows. When the scale of the problem is about the size of the mean free path of particles, it is necessary to consider that the flow slips over the solid surfaces and the boundary condition must be changed to improve the description of the flow behaviour with continuous governing fluid flow equations. Navier's slip boundary condition states that the relative velocity of the fluid respect to the wall is directly proportionally to the local tangential shear stress. The proportionally constant is called the slip length, which represent the hypothetical distance at the wall needed to satisfy the condition of no-slip flow. Some works have misused boundary conditions derived from Navier's work to model slip flow behaviour for example by employing expressions, for diagonal and curved surfaces, that were derived for flat infinite surfaces aligned with coordinate axes. In this work, the cre!
eping flow of a Newtonian fluid under linear slip conditions is simulated for the cases of a Slit and a Couette mixer by means of the Boundary Element Method (BEM). In the evaluation of such flows, different magnitudes of slip length from 0 (no slip) to 1.0 are analysed in an effort to understand the effect of the slip boundary condition on the physical behaviour of the simulation system. Analytic solutions for both geometries under slip flow are used to estimate L2 norm error, which is below 0.25% for Couette flow and 1.25% for Slit flow, validating the approximation applied.

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Cited Reference Count:
24

Times Cited:
0

Publisher:
WIT PRESS/COMPUTATIONAL MECHANICS PUBLICATIONS; ASHURST LODGE, ASHURST, SOUTHAMPTON SO40 7AA, ENGLAND

ISSN:
1746-4064

DOI:
10.2495/BE090311

IDS Number:
BNL24

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