Debye extended an equation describing this phenomenon to describe dielectric relaxation, and this process can be modeled by a set of integrals named for Ito.
Debye extended an equation describing this phenomenon to describe dielectric relaxation, and this process can be modeled by a set of integrals named for Ito. The most common equation to describe it was developed by Pierre Langevin, and Jean Baptiste Perrin used this to approximate Avogadro's number. One explanation of this process involved the kinetic theory of gases, and its namesake first observed the phenomenon in a microscope slide containing water and pollen grains. For 10 points, name this process studied by Einstein, the random motion of particles in a fluid, named for a Scottish scientist.
Debye extended an equation describing this phenomenon to describe dielectric relaxation, and this process can be modeled by a set of integrals named for Ito.
{Brownian} Motion