Stokes–Einstein equation

https://doi.org/10.1351/goldbook.12260
For an isolated dissolved molecule or dispersed entity, an equation relating the translational diffusion coefficient, \(D\), to the equivalent hydrodynamic radius in translational diffusive flow, \(r_{D}\) , and to the viscosity of the solvent continuum or the dispersion medium continuum, \(\eta_{0}\), with \[D = kT/(6\uppi \eta_{0}r_{D})\] where \(k\) is the Boltzmann constant, and \(T\) the thermodynamic temperature.
Note: The Stokes–Einstein equation is derived by combining the Stokes equation with the Einstein equation \(D = kT/f\).
Source:
PAC, 2015, 87, 71. (Definitions of terms relating to individual macromolecules, macromolecular assemblies, polymer solutions, and amorphous bulk polymers (IUPAC Recommendations 2014)) on page 103 [Terms] [Paper]