For two harmonic oscillators it has a value of n plus 1 at the nth energy level. It has a very sharp maximum about the most probable energy configuration, and serves as the basis for definition of thermal equilibrium values. Entropy can be defined as
For two harmonic oscillators it has a value of n plus 1 at the nth energy level. It has a very sharp maximum about the most probable energy configuration, and serves as the basis for definition of thermal equilibrium values. Entropy can be defined as Boltzmann's constant times the natural logarithm of this function. FTP, identify this function which describes the number of quantum states with a particular energy.
For two harmonic oscillators it has a value of n plus 1 at the nth energy level.
multiplicity function