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Dichotomic driving

Consider the discrete model of the periodically driven doublewell potential system. According to subsection 2.3.1 a cycle of this system consists of two driven rate processes. Thus we can employ eqs. (2.36) and (2.38) in order to evaluate the mean frequency and the effective diffusion coefficient. To be more specific, we consider a symmetric doublewell potential with dichotomic driving. [Pg.60]

Fig. 2.8. Mean frequency v (top) and number of locked cycles / flock (bottom) of the dichotomically periodically driven bistable system eq. (2.6) with a = 6 = 1 (x symbols) for different values of the driving amplitude A and a driving frequency v = 0.001. The solid lines show the dependence according to eqs. (2.40) and (2.41). Kramers rates ro and n following eq. (2.7) has been inserted. The + symbols present results from simulations of the discrete model. [13]... Fig. 2.8. Mean frequency v (top) and number of locked cycles / flock (bottom) of the dichotomically periodically driven bistable system eq. (2.6) with a = 6 = 1 (x symbols) for different values of the driving amplitude A and a driving frequency v = 0.001. The solid lines show the dependence according to eqs. (2.40) and (2.41). Kramers rates ro and n following eq. (2.7) has been inserted. The + symbols present results from simulations of the discrete model. [13]...
The Andersen PM 10/2.5 dichotomous sampler accurately monitors ambient air for coarse and fine particulates (Figure 6.26 Andersen Samplers Inc., 4215 Wendell Drive, Atlanta, GA 30336). The dichotomous (dichot) sampler separates aerosol particles into two distinct size fractions, 2.5 and 10 pm ( coarse particles) and less than 2.5 pm ( fine particles). The virtual... [Pg.151]


See other pages where Dichotomic driving is mentioned: [Pg.48]    [Pg.61]    [Pg.62]    [Pg.48]    [Pg.61]    [Pg.62]    [Pg.183]    [Pg.83]    [Pg.47]    [Pg.223]    [Pg.1458]   
See also in sourсe #XX -- [ Pg.60 ]




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