Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 33093
Pressure Induced Isenthalpic Oscillations with Condensation and Evaporation in Saturated Two-Phase Fluids
Authors: Joel V. Madison, Hans E. Kimmel
Abstract:
Saturated two-phase fluid flows are often subject to pressure induced oscillations. Due to compressibility the vapor bubbles act as a spring with an asymmetric non-linear characteristic. The volume of the vapor bubbles increases or decreases differently if the pressure fluctuations are compressing or expanding; consequently, compressing pressure fluctuations in a two-phase pipe flow cause less displacement in the direction of the pipe flow than expanding pressure fluctuations. The displacement depends on the ratio of liquid to vapor, the ratio of pressure fluctuations over average pressure and on the exciting frequency of the pressure fluctuations. In addition, pressure fluctuations in saturated vapor bubbles cause condensation and evaporation within the bubbles and change periodically the ratio between liquid to vapor, and influence the dynamical parameters for the oscillation. The oscillations are conforming to an isenthalpic process at constant enthalpy with no heat transfer and no exchange of work. The paper describes the governing non-linear equation for twophase fluid oscillations with condensation and evaporation, and presents steady state approximate solutions for free and for pressure induced oscillations. Resonance criteria and stability are discussed.Keywords: condensation, evaporation, non-linear oscillations, pressure induced, two-phase flow
Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1072806
Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 1493References:
[1] Yunus A. Cengel, Michael A. Boles,"Thermodynamics: An Engineering Approach," 3rd Edition, McGraw-Hill, 1998.
[2] Andrew Kimmel, "Pressure induced non-linear oscillations in two-phase LNG pipe flow," AIChE Spring National Meeting 2006, Orlando FL, April 23-27, 2006.
[3] Wolfram Mathematica 7, http://www.wolfram.com.