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The Non-Equilibrium Harmonic Solution

As projected, one is starting from the conditioned probability density expression in the path integral form (5.328) with (5.348) (Kleinert, 2001)  [Pg.447]

In order to consider also the spectral translation of the Fokker-P eigenvalues respecting the Schrbdinger ones, the previous path integral will be reconsidered by introducing the transformation of the potential  [Pg.447]

Quantum Nanochemistty— Volume II Quantum Atoms and Periodicity [Pg.448]

Starting from this form one will further run the Onsanger-Matchlup harmonic potential (equivalent with the Brownian movement) form  [Pg.448]

With the quantum statistics to Fokker-Planck correspondences (as of Section 2.3)  [Pg.448]


See other pages where The Non-Equilibrium Harmonic Solution is mentioned: [Pg.363]    [Pg.447]   


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