Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Internal Energy and Entropy Boltzmanns Formula

Substituting the total energy of the system S of (D.14)2 into the Boltzmann distribution (D.19) yields [Pg.327]

Substituting the partition function (D.27) for the case of equi-difference energy, and differentiating this (recalling (D.26)2), we obtain the following expression for the total energy  [Pg.327]

Here we should note that eo corresponds to the energy at the ground state. Substituting this into (D.29), we obtain [Pg.327]

Note that since we treat a closed system, drii = 0. Thus we obtain the following Boltzmann formula  [Pg.328]

Substituting the above into (D.35), we obtain the Boltzmann formula of the molecular partition function as [Pg.328]


See other pages where Internal Energy and Entropy Boltzmanns Formula is mentioned: [Pg.327]   


SEARCH



Boltzmann and entropy

Boltzmann entropy

Boltzmann formula

Energy entropy

Energy entropy and

Energy formula

Entropy Boltzmann formula

Internal energy

Internal energy entropy and

© 2024 chempedia.info