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Some Comments on Shape Dynamics of Flexible Molecules

An alternative approach is the so-called spontaneous curvature model. 1 2,183 Here, the asymmetry between the two layers is taken into account as a modification on the mean curvature. In this case, the new bending energy is derived from Eq. [27] by changing H into hi + where the new [Pg.231]

Further improvements in modeling flexible sheet polymers must take into account the molecular connectivity within the membrane. To analyze the shapes of these structures, one discards elasticity theory and finds a more appropriate context in statistical mechanics of random surfaces. A number of approaches have been proposed. For example, the membrane may be (a) represented as a self-avoiding surface, i2.i99 and its shape characterized by asphericity and radius of gyration, i2.i99 or (b) viewed as a tethered surface with fixed internal connectivity.200-203 in case (b), nuclei are regarded as hard spheres tethered together by elastic or fluid strings, forming a net with a specified architecture. [Pg.231]

SOME COMMENTS ON SHAPE DYNAMICS OF FLEXIBLE MOLECULES [Pg.231]

The notion of struaural stability o is restriaed to the minimum energy conformations whose shape is invariant under small perturbations. These small perturbations along the dynamical (time) evolution of a single molecule can be caused by vibrations or an external bath. [Pg.232]

The inequality of Eq. [33] establishes an equivalence relationship for configurations based on molecular shape if Eq. [33] is satisfied along the trajectory, then all configurations K t) are equivalent to Whenever Eq. [33] is not satisfied, the system has undergone at least one shape transition along the trajectory. With the choice of a bounded shape descriptor F, (F) and CTp can serve as order parameters to follow these transitions. [Pg.233]


Some Comments on Shape Dynamics of Flexible Molecules 231... [Pg.231]




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