By Eugene Barsky
In this publication, a brand new method of the speculation and perform of two-phase structures according to a world invariant – entropy, – and different invariants is formulated and experimentally confirmed.
- Offers a unique method of the learn of the two-phase flows structures in response to statistical mechanics and likelihood theory
- Provides the instruments for computing and modelling two-phase platforms, predicts mass move and permits process optimization
- Provides a plethora of examples in between others, separation strategies, airborne dirt and dust construction, pneumatic delivery, and boiling bed
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Additional info for Entropic invariants of two-phase flows
Example text
The character of the change in the resistance coefficient in the case of particles settling is much more complicated than in case of the medium motion in a pipe. In the conditions of internal problem, the region of drag coefficient invariability is unlimited from above and extends arbitrarily far over the scale of Re values. 2, the interval of the second self-similar region gives place to a range of a rather strong decrease in l coefficient. The explanation of this unexpected effect can lie in the character of interaction between the boundary layer and external medium on their interface.
13) where m1 is a geometrical similarity factor, which is constant for each pair of similarly located points in the devices under study. 14) In these expressions, mi are similarity factors. Naturally, they are different for different parameters ðmr smw smc s/Þ, but within the limits of one parameter, they are constant for each pair of similarly located points. Each similarity factor is a sort of scale for the characteristic of the respective physical quantity. Similarity criteria can be derived on the basis of the notion of similarity factors.
1(b)). The simplest possible analytical study of this phenomenon consists in the examination of potential (inviscid) overflow of a sphere. When passing from point 3 to points 1 and 2 located on the midlength section, the velocity of medium displacement by the settling particle increases. According to the Bernoulli equation, this leads to pressure drop in this section. Behind the midlength section, the pressure starts growing again and Entropic Invariants of Two-Phase Flows. 00003-4 Copyright © 2015 Elsevier Inc.