Pressure Losses and Limiting Reynolds Numbers for Non-Newtonian Fluids in Short Square-Edged Orifice Plates
- 22 August 2012
- journal article
- Published by ASME International in Journal of Fluids Engineering
- Vol. 134 (9) , 091204
Abstract
Correlations predicting the pressure loss coefficient along with the laminar, transitional, and turbulent limiting Reynolds numbers with the β ratio are presented for short square-edged orifice plates. The knowledge of pressure losses across orifices is a very important industrial problem while predicting pressure losses in piping systems. Similarly, it is important to define stable operating regions for the application of a short orifice at lower Reynolds numbers. This work experimentally determined pressure loss coefficients for square-edged orifices for orifice-to-diameter ratios of = 0.2, 0.3, 0.57, and 0.7 for Newtonian and non-Newtonian fluids in both laminar and turbulent flow regimes.
Keywords
This publication has 15 references indexed in Scilit:
- Energy losses of non-Newtonian fluids in sudden pipe contractionsChemical Engineering Journal, 2008
- Friction Losses in Valves and Fittings for Viscoplastic FluidsThe Canadian Journal of Chemical Engineering, 2008
- Discharge equations for venturimeter and orificemeterJournal of Hydraulic Research, 2005
- Friction losses in valves and fittings for power-law fluidsBrazilian Journal of Chemical Engineering, 2003
- Pressure losses in orifices for the flow of gas‐non‐newtonian liquidsThe Canadian Journal of Chemical Engineering, 1999
- Loss and Discharge Characteristics of a Flow of Polymer Solutions through Pipe OrificesBulletin of JSME, 1984
- The Axial Laminar Flow of Yield-Pseudoplastic Fluids in a Concentric AnnulusIndustrial & Engineering Chemistry Process Design and Development, 1979
- Loss Coefficients for Fluid MetersJournal of Fluids Engineering, 1977
- The Flow of Complex Mixtures in PipesJournal of Applied Mechanics, 1973
- Flow through pipe orifices at low Reynolds numbersProceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 1930