George Gabriel Stokes connected fluid viscosity with corrections to precision physical pendulum measurements and with resistance on small moving bodies. His memoir explains why correcting only for buoyancy misses the fluid's inertia and frictional effects. For steady creeping flow of a Newtonian fluid around a rigid sphere, the Stokes drag law is , where is dynamic viscosity, is the sphere's radius, and is its relative speed. The result assumes a no-slip boundary condition and an unbounded surrounding fluid. It connects measured settling or damping with fluid properties.[ref]
On the Effect of the Internal Friction of Fluids on the Motion of Pendulums by George Gabriel Stokes. Opening pendulum motivation; Part I, section IV, articles 39–42, especially equation (126), steady sphere resistance; modern notation
A physicist and mathematician associated with Stokes flow, Stokes' second problem and Stokes theorem.
Portrait of George Gabriel Stokes
. Swan Electric Engraving Co., as credited by the File; Archivio storico dell’Accademia delle Scienze di Torino, catalog 0155, accession IST. 4.1.3. 2. Commons claims origin/life-plus-100-or-shorter public domain and pre-1931 United States publication. Source usage terms, via Wikimedia Commons. Source. Articles by others on the same topic
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