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Continuous time random walk generalized master equation

THE CONTINUOUS-TIME RANDOM WALK VERSUS THE GENERALIZED MASTER EQUATION... [Pg.357]

Equation (20) is the central result of the Zwanzig projection method, and it is one of the two theoretical tools under scrutiny in this chapter, the first being the Generalized Master Equation (GME), of which Eq. (20) is a remarkable example, and the second being the Continuous Time Random Walk (CTRW) [17]. It must be pointed out that to make Eq. (20) look like a master equation, it is necessary to make the third term on the right-hand side of it vanish. To do so, the easiest way is to make the following two assumptions ... [Pg.366]

Continuous time random walk processes with decoupled A,(x) and v /(t) can be rephrased in terms of a generalized master equation [49]. This is also true for a general external force F(x), where we obtain a relation of the type... [Pg.447]

See other pages where Continuous time random walk generalized master equation is mentioned: [Pg.228]    [Pg.239]    [Pg.358]    [Pg.584]    [Pg.585]    [Pg.742]    [Pg.743]    [Pg.25]   
See also in sourсe #XX -- [ Pg.392 , Pg.393 , Pg.394 , Pg.395 , Pg.396 , Pg.397 , Pg.398 ]

See also in sourсe #XX -- [ Pg.392 , Pg.393 , Pg.394 , Pg.395 , Pg.396 , Pg.397 , Pg.398 ]



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Continuation equation

Continuous equation

Continuous time

Continuous time random walk

Equations continuity equation

Equations—continued

General continuity equation

Generalized Master Equation (GME continuous-time random walk

Master equation

Master equations random walks

Random walk

Random walks equation

Randomization time

Walk

Walking

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