1990
DOI: 10.1016/0378-4371(90)90190-4
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Rotational diffusion of a tracer colloid particle

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Cited by 3 publications
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“…The dynamics of the orientational relaxation, on the other hand, now depends critically on the detailed shape of the external potential V (u). For the case of permanent dipoles in an external field, well-known from Debye relaxation [2] in polar fluids, the experimentally accessible time auto-correlation functions of u(t) can be calculated analytically for small field strengths [3]. They show significant departures from exponential behavior, eventually approaching a finite non-zero value at long times which reflects the non-isotropic orientational distribution in thermal equilibrium.…”
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confidence: 99%
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“…The dynamics of the orientational relaxation, on the other hand, now depends critically on the detailed shape of the external potential V (u). For the case of permanent dipoles in an external field, well-known from Debye relaxation [2] in polar fluids, the experimentally accessible time auto-correlation functions of u(t) can be calculated analytically for small field strengths [3]. They show significant departures from exponential behavior, eventually approaching a finite non-zero value at long times which reflects the non-isotropic orientational distribution in thermal equilibrium.…”
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confidence: 99%
“…If the colloids possess optical anisotropy, e.g., due to intrinsic birefringence or shape birefringence, these orientational fluctuations can be probed by depolarized quasielastic light scattering [1]. For isolated, freely rotating spherical particles in the limit of high solvent viscosity η, the rotational part of the field auto-correlation function g (1) VH (t) = E * VH (0)E VH (t) / |E VH | 2 of the scattered depolarized electric field E VH (t) decays exponentially with time t; the corresponding decay rate is proportional to the rotational diffusion constant D r = k B T /(8πηR 3 ), where k B T is the thermal energy and R is the particle radius.…”
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“…The orientational correlation function is usually fitted by a Kohlrausch–Williams–Watt (KWW) function with the stretching parameter β = 1. For interacting dipoles, , this function can be analyzed using a double relaxation time approximation, which contains the one-body (self) and the two-body (pair interaction) parts C ( t ) = A C normals ( t ) + B C normalp ( t ) …”
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confidence: 99%