The Journal of Chemical Physics · 1980 · 406 citations · 22 references
Natural SciencesBiophysicsPhysicsFluid DynamicsFluid MechanicsMolecular PhysicsFluid-structure InteractionMacromolecular InteractionsMolecular DynamicsMolecular RotationRheological ModelingRheology Of Complex FluidsAnalytical SolutionsDiffusion CoefficientsFrictionHydrodynamic InteractionsHydrodynamic Stress DistributionRing DiffusionRotational DynamicsSymmetric Top Molecules
The formalism for the calculation of translational friction coefficients of symmetric top macromolecules presented in a previous paper [M. M. Tirado and J. García de la Torre, J. Chem. Phys. 71, 2585 (1979)] is here extended to the evaluation of rotational friction and diffusion coefficients. We show how the introduction of symmetry considerations leads to a great reduction of the computational requirements needed to solve the hydrodynamic interaction equations. We also obtain the translation–rotation coupling tensor from which the center of hydrodynamic stress can be obtained. For a rigid ring we have derived analytical solutions that reduce to those obtained by other authors when the unmodified interaction tensor is used. The general formalism is finally applied to the calculation of the rotational diffusion coefficients of circular cylinders modeled as stacks of rings and extrapolated to zero bead size. The resulting values are critically compared with those from earlier studies.
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Rotational Diffusion Constant of a Cylindrical Particle
S. Broersma · The Journal of Chemical Physics · 1960 · 607 citations
Frictional coefficients of multisubunit structures. I. Theory
Victor A. Bloomfield, W. O. Dalton, K. E. Van Holde · Biopolymers · 1967 · 367 citations
Viscous Force Constant for a Closed Cylinder
S. Broersma · The Journal of Chemical Physics · 1960 · 283 citations