Abigale
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Hey guys,
i am reading something about entropy.
And got a question.
The Boltzmann entropy is defined by:
<br /> S=k\cdot \ln{W}<br />
W is the number of microstates connected to an given macrostate.
The entropy of the microcanonical ensemble(fixed given Energy) is defined by
<br /> S=k \cdot \ln{\Omega}<br />
\Omega is called the partition function and is also the number of microstates.
Thus i don't understand the difference between the two definition.
Is the microcanonical entropy a special case of the Boltzmann entropy?
Thanks a bunch!
Bye
Abigale
i am reading something about entropy.

And got a question.
The Boltzmann entropy is defined by:
<br /> S=k\cdot \ln{W}<br />
W is the number of microstates connected to an given macrostate.
The entropy of the microcanonical ensemble(fixed given Energy) is defined by
<br /> S=k \cdot \ln{\Omega}<br />
\Omega is called the partition function and is also the number of microstates.
Thus i don't understand the difference between the two definition.
Is the microcanonical entropy a special case of the Boltzmann entropy?
Thanks a bunch!
Bye
Abigale