2019
DOI: 10.1016/j.ijheatfluidflow.2019.01.009
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Effects of modifying the blade trailing edge profile on unsteady pressure pulsations and flow structures in a centrifugal pump

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Cited by 94 publications
(44 citation statements)
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“…As a common unstable vortex structure, the trailing shedding vortex at the impeller outlet affects the internal flow of the centrifugal pump and is closely related to the unsteady pressure pulsation of the centrifugal pump [26,28]. At present, vorticity, Q-criterion, and new Ω methods are widely used as the main vortex identification tools in hydraulic machines, such as centrifugal pumps [29][30][31].…”
Section: Analysis Of Unstable Flow Structurementioning
confidence: 99%
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“…As a common unstable vortex structure, the trailing shedding vortex at the impeller outlet affects the internal flow of the centrifugal pump and is closely related to the unsteady pressure pulsation of the centrifugal pump [26,28]. At present, vorticity, Q-criterion, and new Ω methods are widely used as the main vortex identification tools in hydraulic machines, such as centrifugal pumps [29][30][31].…”
Section: Analysis Of Unstable Flow Structurementioning
confidence: 99%
“…The average vorticity intensity of the OBS30 scheme is 462.90 s −1 . Compared with the original impeller OTE, the average vortex intensity at the blade trailing edge of the OBS30 scheme is reduced by In recent years, scholars have applied axial vorticity analysis to quantitatively study the influences of blade trailing edge on the flow characteristics of centrifugal pumps and proved that the intensity of axial vorticity is closely related to the flow structure [28]. Therefore, this study analyses the axial vorticity in the impeller outlet and quantitatively compares the effects of blade trailing edge on unsteady flow in a centrifugal pump.…”
Section: Analysis Of Unstable Flow Structurementioning
confidence: 99%
“…(node,t) = P(node)+P(node,t) (11) where the numerical value of P(node) is defined the arithmetic mean value of pressure in one revolution (12) where N is the number of time steps, t0 is the initial moment and ∆ is the time step length. Thus the value of P(node,t) is the difference between instantaneous pressure value (node,t) and P(node) P(node,t)=P(node,t)-P(node) (13) ̃( , ) is worth in-depth study as it indicates the instability of the inner flow of centrifugal pump.…”
Section: Pressure Pulsation Characteristicsmentioning
confidence: 99%
“…C P ' decreases to the minimum (slightly higher than 0.01) under Q0.9. Subsequently, it increases continuously with the continuous To further compare pressure fluctuation characteristics under different flow rates, the time-varying curves P(node, t) of pressure at different monitoring nodes are decomposed into the fixed component P(node) and the fluctuating component P(node, t), as shown in Equation (11).…”
Section: Pressure Pulsation Characteristicsmentioning
confidence: 99%
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