2018
DOI: 10.1007/s12541-018-0163-3
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A Study on Theoretical Flowrate of Gerotor Pump Using Chamber Areas

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Cited by 9 publications
(9 citation statements)
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“…Then, vω , and here the flow speed is quantified by calculating the speed of the tracer particles around the microrotor, after it rotates, since the fluid flow dominate the motion of the tracer particles and the random diffusion of the tracer particles can be ignored. The result shows a linear relationship between the flow speed and the rotational speed of the microrotor (inset of Figure 4c), which is consistent with the classical pump laws [44] . Hence the speed‐up of the rotation due to the light intensity or the fuel concentration will increase the flow rate, leading to the growth of the excluded area around the pump observed in Figure 4a.…”
Section: Figuresupporting
confidence: 83%
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“…Then, vω , and here the flow speed is quantified by calculating the speed of the tracer particles around the microrotor, after it rotates, since the fluid flow dominate the motion of the tracer particles and the random diffusion of the tracer particles can be ignored. The result shows a linear relationship between the flow speed and the rotational speed of the microrotor (inset of Figure 4c), which is consistent with the classical pump laws [44] . Hence the speed‐up of the rotation due to the light intensity or the fuel concentration will increase the flow rate, leading to the growth of the excluded area around the pump observed in Figure 4a.…”
Section: Figuresupporting
confidence: 83%
“…The increase of the light intensity or the fuel concentration leads to a faster rotational motion (Figure 3), which thus enhances the pumping effect represented by a larger saturated excluded area (Figure 4c). The pump laws state that the flow rate ( Q ) is proportional to the rotational speed (ω): [44] Qω . By definition, Q is the fluid volume (flow distance multiple by the thickness of fluid) pushed out by the rotor per unit time, which is directly proportional to the flow speed ( v ) when the thickness of the fluid layer is assumed constant.…”
Section: Figurementioning
confidence: 99%
“…Even though the benefits of elliptic arcs and asymmetric teeth are not sufficiently clear, they proved to help obtain flow rate capability, while keeping the wear rate and the flow irregularity at more acceptable levels (see Figure 11). The primary motivation of Kwak et al [57] and Lee et al [58] was to investigate the reduction of maximum contact stress and theoretical flow rate in various tooth profiles combinations (circle, ellipseinvolute and ellipse). Fluid-structural analysis by using commercial software allowed them to compare theoretical and numerical results with just a 9.3% rate of error.…”
Section: Energy Flow Friction and Stress Index Evaluationmentioning
confidence: 99%
“…It is the difference between the two rolling velocities that are tangential to the tooth profiles and perpendicular to the line of action. Formulas to calculate specific sliding values of Flow rate (Q), which is the amount of working oil in the chambers is calculated by using Equation (22), where A max and A min are the largest and smallest values of the maximum chamber areas, and 'b', 'ρ fluid ' and 'ω 1 '' are the thickness of the gerotor, density of the working oil and rotational velocity of the inner rotor, respectively [15]. Irregularity (i) is proportional to the difference between the amount of fluid in the maximum chamber area (q max ) and that in minimum chamber area (q min ).…”
Section: Generation Of a Gerotor With 2-exlanded Cardioids Lobe Shapementioning
confidence: 99%