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Rotational diffusion model strong collision

Small Step Rotational Diffusion and Strong Collision Models... [Pg.180]

Small Step Rotational Diffusion and Strong Collision Models 183 the expansion coefficients are found to obey... [Pg.183]

The small step rotational diffusion model has been extensively applied to interpret ESR linewidth [7.4, 7.9], dielectric relaxation [7.2], fluorescence depolarization [7.19], infrared and Raman band shapes [7.24], as well as NMR relaxation in liquid crystals [7.14, 7.25]. When dealing with internal rotations in flexible mesogens, they are often assumed to be uncoupled from reorientation to give the so-called superimposed rotations model. Either the strong collision model or the small step rotational diffusion model may be used to describe [7.26, 7.27] molecular reorientation. [Pg.189]

From a mathematical perspective either of the two cases (correlated or non-correlated) considerably simplifies the situation [26]. Thus, it is not surprising that all non-adiabatic theories of rotational and orientational relaxation in gases are subdivided into two classes according to the type of collisions. Sack s model A [26], referred to as Langevin model in subsequent papers, falls into the first class (correlated or weak collisions process) [29, 30, 12]. The second class includes Gordon s extended diffusion model [8], [22] and Sack s model B [26], later considered as a non-correlated or strong collision process [29, 31, 32],... [Pg.19]

The dynamic behavior of liquid-crystalline polymers in concentrated solution is strongly affected by the collision of polymer chains. We treat the interchain collision effect by modelling the stiff polymer chain by what we refer to as the fuzzy cylinder [19]. This model allows the translational and rotational (self-)diffusion coefficients as well as the stress of the solution to be formulated without resort to the hypothetical tube model (Sect. 6). The results of formulation are compared with experimental data in Sects. 7-9. [Pg.91]


See other pages where Rotational diffusion model strong collision is mentioned: [Pg.155]    [Pg.131]    [Pg.175]    [Pg.5]    [Pg.8]    [Pg.190]    [Pg.7]    [Pg.30]    [Pg.156]    [Pg.513]    [Pg.200]    [Pg.118]   
See also in sourсe #XX -- [ Pg.180 ]




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