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Kinetic equations Klein-Kramers equation

Fractional dynamics is a made-to-measure approach to the description of temporally nonlocal systems, the kinetics of which is governed by a selfsimilar memory. Fractional kinetic equations are operator equations that are mathematically close to the well-studied, analogous Brownian evolution equations of the Klein-Kramers, Rayleigh, or Fokker-Planck types. Consequently, methods such as the separation of variables can be applied. More-... [Pg.254]

The application of Klein-Kramers equation to chemical kinetics... [Pg.24]

The main biographers of Kramers, in particular Dirk ter Haar, claim that his interest in Chemical kinetics is a simple mathematical exercise of style. This may be partially true but Kramers s work would be impossible without Christiansen s previous contribution and his collaboration with Oskar Benjamin Klein (1894-1977) a Swedish theoretical physicist student of Arrhenius that during the years from 1917 to 1921 travelled many times back and forth between Copenhagen and Stockholm to complete his PhD thesis in which he examined the forces between ions in strong electrolyte solutions. The result was a generalized description of liquid dynamics and the formulation of what we call today the Klein-Kramers equation (Klein 1922). [Pg.24]


See other pages where Kinetic equations Klein-Kramers equation is mentioned: [Pg.364]    [Pg.418]    [Pg.28]    [Pg.587]    [Pg.745]   
See also in sourсe #XX -- [ Pg.379 ]

See also in sourсe #XX -- [ Pg.379 ]




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