A phenomenol. model for the dynamics of a single drop immersed in an immiscible matrix is examd., the two incompressible component liqs. being in general viscoelastic. Drop shape is assumed to be ellipsoidal. Transient predictions upon flow start-up are compared with exptl. data in two different flow fields, for the case of a Newtonian drop in a viscoelastic matrix. Shear flow data are obtained from expts. performed in a parallel plate app., by using a Boger fluid as the continuous phase. Planar elongation data are taken from the literature. The phenomenol. model is also tested by comparing its predictions with finite element simulations found in the literature based on Oldroyd fluids. Model predictions are in general good agreement both with expts. and simulations.
Analysis of start-up dynamics of a single drop through an ellipsoidal drop model for non-Newtonian fluids / Maffettone, PIER LUCA; Greco, Francesco; Simeone, Marino; Guido, Stefano. - In: JOURNAL OF NON-NEWTONIAN FLUID MECHANICS. - ISSN 0377-0257. - STAMPA. - 126:(2005), pp. 145-151.
Analysis of start-up dynamics of a single drop through an ellipsoidal drop model for non-Newtonian fluids
MAFFETTONE, PIER LUCA;GRECO, FRANCESCO;SIMEONE, MARINO;GUIDO, STEFANO
2005
Abstract
A phenomenol. model for the dynamics of a single drop immersed in an immiscible matrix is examd., the two incompressible component liqs. being in general viscoelastic. Drop shape is assumed to be ellipsoidal. Transient predictions upon flow start-up are compared with exptl. data in two different flow fields, for the case of a Newtonian drop in a viscoelastic matrix. Shear flow data are obtained from expts. performed in a parallel plate app., by using a Boger fluid as the continuous phase. Planar elongation data are taken from the literature. The phenomenol. model is also tested by comparing its predictions with finite element simulations found in the literature based on Oldroyd fluids. Model predictions are in general good agreement both with expts. and simulations.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.