A formally exact analytical solution of the time-dependent rototranslational diffusion equation (RTDE) with mixed boundary conditions applied over both the translational and rotational variables has been derived. The approximation of isotropic translational motion has been imposed and no further approximations have been used in the calculations. The solution has been obtained in the form of a set of homogeneous linear algebraic equations.

TIME-DEPENDENT ROTOTRANSLATIONAL DIFFUSION EQUATION WITH MULTIPLE MIXED BOUNDARY-CONDITIONS - A FORMALLY EXACT ANALYTICAL SOLUTION

GRASSI, Antonio;RAUDINO, Antonio
1992-01-01

Abstract

A formally exact analytical solution of the time-dependent rototranslational diffusion equation (RTDE) with mixed boundary conditions applied over both the translational and rotational variables has been derived. The approximation of isotropic translational motion has been imposed and no further approximations have been used in the calculations. The solution has been obtained in the form of a set of homogeneous linear algebraic equations.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.11769/27773
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