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Noninertial equations, Langevin equation

We form the average of Eqs. (5.20)-(5.22) noting that (L(r)) will vanish throughout because, in the inertia corrected Langevin equation, M is statistically independent of the white noise field h(r). This is not, however, true of the noninertial Langevin equation where the multiplicative noise term L(f) contributes a noise induced drift term to the average (see Section VI). The averages so formed are... [Pg.346]

This is the Langevin equation for the motion of p, in the noninertial limit. [Pg.456]

Now we illustrate how the differential-difference equation for (Pj) may be obtained by averaging the noninertial Langevin equation. We recall that for a longitudinal field Fq,... [Pg.459]


See other pages where Noninertial equations, Langevin equation is mentioned: [Pg.264]    [Pg.354]    [Pg.397]    [Pg.403]    [Pg.454]   
See also in sourсe #XX -- [ Pg.454 , Pg.455 , Pg.456 , Pg.457 , Pg.458 , Pg.459 , Pg.460 ]




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