Generic Closed Process Daemons:  Three Types of Systems
HOME. Daemons. Systems. Closed. Process. Generic
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How many States it takes to describe the b-State and the f-State?
Uniform 
Systems
Takes You to TEST...Closed.Process.Generic.Uniform Page A single b(egin)-State and a single f(inish)-State suffice to describe the process for an Uniform System. Uniform systems made of solids, liquids, gases and gas mixtures, require a single state for their description at any instant. Even a saturated  mixture, despite the presence of two different phases, can be described by a single state with x, the quality, defining the mass fraction of vapor in the mixture. 
Non-
Mixing,
Non-
Uniform
Takes You to TEST...Closed.Process.Generic.MultiUnMixed Page There are multiple uniform subsystems, which do not mix and retain their chemical identity during the process. For instance, in a system made up of a block of copper immersed in some water, the two subsystems (part A and B) are the copper block and the water. To describe the begin and finish states, four States, bA, bB, fA and fB, are necessary.  The sub-systems, A and B, may exchange energy but there is no mixing and, hence, no mass transfer at any time during the process.
Mixing
Non-
Uniform
Takes You to TEST...Closed.Process.Generic.MultiMixed Page Here, too, there are multiple subsystems, requiring two states,  bA and bB, to describe the composite b-state. During the process energy and/or mass transfer between the subsystems are allowed. Although the daemons allow for a composite finish-state, the mixing process, if completed, results in a single f-state.  For instance, a system consisting of two different gases,  separated in two chambers in the beginning, can undergo a mixing process resulting in a single or composite finish-states depending on the time allowed for mixing. The daemons can handle either situation.
Generic Closed Process and Its Governing Balance Equations
(No change from the parent page.)
System 
Balance Equations  Read Chapter-3: Thermodynamics - A Problem Solving Approach by Bhattacharjee
For the governing balance equations, click here! Copyright 1998-2003:  Subrata Bhattacharjee