Deviations Due to Non Newtonian Influences Within a Miniature Viscous Disk PumpSource: Journal of Fluids Engineering:;2013:;volume( 135 ):;issue: 003::page 31205DOI: 10.1115/1.4023408Publisher: The American Society of Mechanical Engineers (ASME)
Abstract: A miniature viscous disk pump (VDP) is utilized to characterize and quantify nonNewtonian fluid deviations due to nonNewtonian influences relative to Newtonian flow behavior. Such deviations from Newtonian behavior are induced by adding different concentrations of sucrose to purified water, with increasing nonNewtonian characteristics as sucrose concentration increases from 0% (pure water) to 10% by mass. The VDP consists of a 10.16 mm diameter disk that rotates above a Cshaped channel with inner and outer radii of 1.19 mm, and 2.38 mm, respectively, and a channel depth of 200 خ¼m. Fluid inlet and outlet ports are located at the ends of the Cshaped channel. Within the present study, experimental data are given for rotational speeds of 1200–2500 rpm, fluid viscosities of 0.001–0.00134 Pa s, pressure rises of 0–220 Pa, and flow rates up to approximately 0.00000005 m3/s. The theory of Flumerfelt is modified and adapted for application to the present VDP environment. Included is a new development of expressions for dimensionless volumetric flow rate, and normalized local circumferential velocity for Newtonian and nonNewtonian fluid flows. To quantify deviations due to the magnitude nonNewtonian flow influences, a new pressure rise parameter is employed, which represents the dimensional pressure rise change at a particular flow rate and sucrose concentration, as the flow changes from Newtonian to nonNewtonian behavior. For 5% and 10% sucrose solutions at rotational speeds of 1200–2500 rpm, this parameter increases as the disk dimensional rotational speed increases and as the volumetric flow rate decreases. Associated magnitudes of the pressure difference parameter show that the fluid with the larger sucrose concentration (by mass) produces significantly larger differences between Newtonian and nonNewtonian fluid flow, for each value of dimensional volumetric flow rate. For each disc rotational speed, compared to Newtonian data, dimensional pressure rise variations with dimensional volumetric flow rate, which are associated with the nonNewtonian data, are generally lower when compared at a particular volumetric flow rate. Agreement with analytic results, for any given flow rate, rotational speed, and flow passage height, validates the shear stress model employed to represent nonNewtonian behavior, as well as the analytic equations and tools (based upon the Navier–Stokes equations) which are employed to predict measured behavior over the investigated range of experimental conditions.
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contributor author | Ligrani, Phil | |
contributor author | Jiang, Hui | |
contributor author | Lund, Benjamin | |
contributor author | Jin, Jae Sik | |
date accessioned | 2017-05-09T00:58:52Z | |
date available | 2017-05-09T00:58:52Z | |
date issued | 2013 | |
identifier issn | 0098-2202 | |
identifier other | fe_135_3_031205.pdf | |
identifier uri | http://yetl.yabesh.ir/yetl/handle/yetl/151810 | |
description abstract | A miniature viscous disk pump (VDP) is utilized to characterize and quantify nonNewtonian fluid deviations due to nonNewtonian influences relative to Newtonian flow behavior. Such deviations from Newtonian behavior are induced by adding different concentrations of sucrose to purified water, with increasing nonNewtonian characteristics as sucrose concentration increases from 0% (pure water) to 10% by mass. The VDP consists of a 10.16 mm diameter disk that rotates above a Cshaped channel with inner and outer radii of 1.19 mm, and 2.38 mm, respectively, and a channel depth of 200 خ¼m. Fluid inlet and outlet ports are located at the ends of the Cshaped channel. Within the present study, experimental data are given for rotational speeds of 1200–2500 rpm, fluid viscosities of 0.001–0.00134 Pa s, pressure rises of 0–220 Pa, and flow rates up to approximately 0.00000005 m3/s. The theory of Flumerfelt is modified and adapted for application to the present VDP environment. Included is a new development of expressions for dimensionless volumetric flow rate, and normalized local circumferential velocity for Newtonian and nonNewtonian fluid flows. To quantify deviations due to the magnitude nonNewtonian flow influences, a new pressure rise parameter is employed, which represents the dimensional pressure rise change at a particular flow rate and sucrose concentration, as the flow changes from Newtonian to nonNewtonian behavior. For 5% and 10% sucrose solutions at rotational speeds of 1200–2500 rpm, this parameter increases as the disk dimensional rotational speed increases and as the volumetric flow rate decreases. Associated magnitudes of the pressure difference parameter show that the fluid with the larger sucrose concentration (by mass) produces significantly larger differences between Newtonian and nonNewtonian fluid flow, for each value of dimensional volumetric flow rate. For each disc rotational speed, compared to Newtonian data, dimensional pressure rise variations with dimensional volumetric flow rate, which are associated with the nonNewtonian data, are generally lower when compared at a particular volumetric flow rate. Agreement with analytic results, for any given flow rate, rotational speed, and flow passage height, validates the shear stress model employed to represent nonNewtonian behavior, as well as the analytic equations and tools (based upon the Navier–Stokes equations) which are employed to predict measured behavior over the investigated range of experimental conditions. | |
publisher | The American Society of Mechanical Engineers (ASME) | |
title | Deviations Due to Non Newtonian Influences Within a Miniature Viscous Disk Pump | |
type | Journal Paper | |
journal volume | 135 | |
journal issue | 3 | |
journal title | Journal of Fluids Engineering | |
identifier doi | 10.1115/1.4023408 | |
journal fristpage | 31205 | |
journal lastpage | 31205 | |
identifier eissn | 1528-901X | |
tree | Journal of Fluids Engineering:;2013:;volume( 135 ):;issue: 003 | |
contenttype | Fulltext |