2002
DOI: 10.1080/14399776.2002.10781143
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An Empirical Discharge Coefficient Model for Orifice Flow

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Cited by 51 publications
(38 citation statements)
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“…For incompressible fluid, the flow through the orifice (Q) is related to the piston movement as, where A r is the area of the rebound face. Using the equation for flow through a thin wall orifice (Wu, Burton, & Schoenau, 2002), the velocity can be related to the pressure difference in the compression (P c ) and rebound (P r ) chambers as, where C d is the discharge coefficient, A o is the orifice area and ρ is the liquid density. Equation 2 shows the linear dependence of the velocity on the orifice area A o .…”
Section: Public Interest Statementmentioning
confidence: 99%
“…For incompressible fluid, the flow through the orifice (Q) is related to the piston movement as, where A r is the area of the rebound face. Using the equation for flow through a thin wall orifice (Wu, Burton, & Schoenau, 2002), the velocity can be related to the pressure difference in the compression (P c ) and rebound (P r ) chambers as, where C d is the discharge coefficient, A o is the orifice area and ρ is the liquid density. Equation 2 shows the linear dependence of the velocity on the orifice area A o .…”
Section: Public Interest Statementmentioning
confidence: 99%
“…In [31,32] the flow rate in short clearances is described by the following formula: (14) where: − A -cross-sectional area of the clearance, − a, b, δ 1 , δ 2 , -specific flow dependent coefficients, − C d∞ -turbulent discharge coefficient.…”
Section: Known Methods Describing the Flow In Short Clearancesmentioning
confidence: 99%
“…This has been done when analysing the closed-centre system for stability, which is described in chapter 6. For most study cases, however, the bicycle model has been used as load, which can be found in the book by Wong (2001). Small steering wheel and slip angles are assumed.…”
Section: Load Modelmentioning
confidence: 99%