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Oscillatory flow in jet pumps: nonlinear effects and minor losses
1Department of Physics and Astronomy, Ohio University, Athens, Ohio 45701, USA.
The Journal of the Acoustical Society of America
|March 27, 2003
Summary
This study examined jet pumps in nonlinear oscillatory flow, finding minor loss coefficients are mostly insensitive to geometry changes. Steady and oscillatory flow results confirmed the Iguchi hypothesis.
Area of Science:
- Fluid dynamics
- Acoustics
- Mechanical engineering
Background:
- Jet pumps are crucial for fluid handling.
- Understanding nonlinear oscillatory flow is vital for efficient pump design.
- Minor losses significantly impact system performance.
Purpose of the Study:
- To investigate the behavior of tapered cylindrical flow constrictions (jet pumps) under nonlinear oscillatory flow conditions.
- To determine minor loss coefficients for jet pumps with varying inlet curvature radii and taper angles.
- To compare steady and oscillatory flow minor loss coefficients and validate the Iguchi hypothesis.
Main Methods:
- Utilized a nonresonant, lumped-element technique to study jet pump behavior.
- Measured the rectified steady pressure component and acoustic impedance across the jet pump.
- Systematically varied inlet curvature radii and taper angles of the jet pump samples.
Main Results:
- Minor loss coefficients were found to be largely insensitive to geometric variations, except for sharp edges.
- Inflow minor loss coefficients increased with taper angle for a fixed radius of curvature.
- Outflow minor loss coefficients remained relatively constant across different taper angles.
- Steady flow minor loss coefficients showed good agreement with their oscillatory flow counterparts.
Conclusions:
- The study confirms the Iguchi hypothesis by demonstrating good agreement between steady and oscillatory flow minor loss coefficients.
- Geometric parameters like curvature radius and taper angle have predictable effects on jet pump performance in oscillatory flow.
- The findings provide valuable insights for designing and optimizing jet pumps operating in nonlinear oscillatory flow regimes.