2009
DOI: 10.1007/s00158-009-0373-5
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Design optimization of a viscous micropump with two rotating cylinders for maximizing efficiency

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Cited by 19 publications
(6 citation statements)
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“…Most CFD numerical procedures suffer from numerical noise in the analysis results with varying the values of the design variables. Approximate optimization based on response surface models is known to be more effective than optimization using mathematical programming methods for the optimization of noisy functions [15]. For the optimal design of the hydrodynamic coupling cross section, hydraulic diameter ratio of blades, central core position, and the meridional profile of the hub are selected as design variables.…”
Section: Methods Of Optimal Designmentioning
confidence: 99%
“…Most CFD numerical procedures suffer from numerical noise in the analysis results with varying the values of the design variables. Approximate optimization based on response surface models is known to be more effective than optimization using mathematical programming methods for the optimization of noisy functions [15]. For the optimal design of the hydrodynamic coupling cross section, hydraulic diameter ratio of blades, central core position, and the meridional profile of the hub are selected as design variables.…”
Section: Methods Of Optimal Designmentioning
confidence: 99%
“…By comparing sets of channel dimensions and the rotor eccentricity, the optimum model was obtained to maximize the mass flow rate per unit of shaft power consumption. Choi et al [12] developed a dual rotating cylinders pump. By taking the advantage of the sequential metamodel-based optimization algorithm, the optimum design variables were automatically determined within the specific constraint; meanwhile, the relation between the objectives was revealed.…”
Section: Introductionmentioning
confidence: 99%
“…The dynamics can be quite varied, and include hydrodynamic forces and velocities for spherical particles moving near planar walls (Goldman, Cox & Brenner 1967a,b), spheroidal particles in shear flows near a solid wall, as studied using a variant of the boundary integral equation method (Gavze & Shapiro 1997), and particle sedimentation near a plane wall accounting for weak non-Newtonian and inertial effects (Becker, McKinley & Stone 1996). Dynamics frequently involve cylindrical geometries, such as in the determination of the drag forces on a microcantilever oscillating near a wall (Clarke et al 2005), the design and optimization of viscous micropumps (Sen, Wajerski & Gad-el Hak 1996;Day & Stone 2000;Choi et al 2010), motion of air bearings, including effects of fluid compressibility (Witelski 1998), and the circular swimming motion of Escherichia coli bacteria near a solid boundary (Lauga et al 2006) and the motor torque of such bacteria (Das & Lauga 2018), among many others. In almost all, if not all, such cases, the cylinder is modelled as infinite.…”
Section: Introductionmentioning
confidence: 99%