1991
DOI: 10.1007/bf00865208
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Rotational Brownian dynamics of semiflexible broken rods

Abstract: Using the Brownian dynamics simulation technique, we study the rotational dynamics of a semiflexible broken rod. We employ a suitable bead model with stiff springs between beads and strong forces opposing to bending, except at the joint where flexibility is variable. We consider mostly broken rods with equal arms. From the simulated Brownian trajectories we obtain the correlation function for the second order Legendre polynomial of the reorientational angle of the end-to-end vector and of the arm vector. These… Show more

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Cited by 5 publications
(3 citation statements)
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“…Equation 8 can be transferred to the laboratory system, giving two equations3 An sin 2 = 2Crxy An cos 2 = C(ryy rxx) (10) where we have assumed that the solvent does not contribute to the birefringence. The intrinsic birefringence is defined as An…”
Section: Theory and Methodsmentioning
confidence: 99%
“…Equation 8 can be transferred to the laboratory system, giving two equations3 An sin 2 = 2Crxy An cos 2 = C(ryy rxx) (10) where we have assumed that the solvent does not contribute to the birefringence. The intrinsic birefringence is defined as An…”
Section: Theory and Methodsmentioning
confidence: 99%
“…Hydrodynamic interaction between arms is not responsible for the difference, as its influence on Znw is about 10% (Wegener 1982a). Brownian Dynamics simulation have been used to clarify this discrepancy (Iniesta et al 1991;Garcia de la Torre et al, in preparation). Figure 9 shows the decay of C a (t) for broken rods of varying flexibility (Ca (t) for the broken rod is equivalent to C b (t) for the trumbbell; now the pertinent vector is that going from the joint to the end of the arm).…”
Section: The Broken Rodmentioning
confidence: 99%
“…58,[60][61][62][63][64] We use a simulation procedure based on Ermak and McCammon's algorithm, 65 with a modification proposed by Iniesta and García de la Torre. 58,[60][61][62][63][64] We use a simulation procedure based on Ermak and McCammon's algorithm, 65 with a modification proposed by Iniesta and García de la Torre.…”
Section: B Brownian Dynamics Simulationmentioning
confidence: 99%