We were discussing thermodynamic state,path, process and cycles in our previous post. We have also discussed various
basic concepts of thermodynamics such as path function and point function in
thermodynamics and also thermodynamic equilibrium, intensive and extensive properties in our recent post.
Today we will see here the concept of
quasi static process in thermodynamics. We will also consider one example to
understand the meaning of quasi static process with the help of this post.
Quasi static process
When a process is processing in such a
way that system will be remained infinitesimally close with equilibrium state
at each time, such process will be termed as quasi static process or quasi
equilibrium process.
In simple words, we can say that if
system is going under a thermodynamic process through succession of
thermodynamic states and each state is equilibrium state then the process will
be termed as quasi static process.
We will see one example for
understanding the quasi static process, but let us consider one simple example
for better understanding of quasi static process. If a person is coming down
from roof to ground floor with the help of ladder steps then it could be
considered as quasi static process. But if he jumps from roof to ground floor then
it will not be a quasi static process.
Quasi static process: Example
Let us consider the assembly of cylinder
and piston as shown in figure. Cylinder is contained with gas and system is in
equilibrium condition initially. Let us see the state of the system initially
is at state 1 and indicated by its thermodynamic properties P1, V1 and T1. At
this state pressure will be high and specific volume will be less at a
temperature.
Quasi static process
Weight placed over the piston is just balancing
the force which is exerted in upward direction by gas. If we remove the weight
from the piston, system will have unbalanced force and piston will move in
upward direction due to force acting over the piston in upward direction by the
gas.
Piston will move in upward direction and
will be stopped once it will strike the stops. This condition of the system is
expressed as final state and indicated by state 2 and will have its
thermodynamic properties P2, V2 and T2. At this state pressure will be less and
specific volume will be high.
Initial and final state of the system displayed
here with the help of thermodynamic properties as state 1 and state 2
respectively, but intermediate states could not be displayed here by
thermodynamic properties as intermediate states by which system has arrived at
state 2 were not in equilibrium condition.
Let us consider the above single weight,
placed over the piston, replaced by few infinitesimally small weights and these
infinitesimally small weights are placed over each other and also resultant weight
of all infinitesimally small weights is equivalent to the single weight placed
earlier over the piston.
If we remove very slowly infinitesimally
small weights one by one from the piston, what will be happened? When we remove
the first infinitesimally small weight from the piston, piston will move very
slowly as well as with infinitesimally small amount and will secure its next
equilibrium state. Due to removal of infinitesimally small weights, one by one
and also quite slowly, system will process from one state to another state with
succession of equilibrium states.
Hence we can say here that system will
arrive to final state from initial state with various equilibrium intermediate
states and these intermediate states are displayed in above figure.
Such a process, where system process in such
a manner as studied above, will be termed as quasi static process or quasi
equilibrium process in the field of thermal engineering.
We will discuss “Difference between microscopic and macroscopic approach in thermodynamics” in our next post.
We will discuss “Difference between microscopic and macroscopic approach in thermodynamics” in our next post.
Do you have suggestions? Please write in
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Reference:
Engineering thermodynamics by P.K. Nag
Engineering thermodynamics by R. K.
Rajput
Image courtesy: Google
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