On the volume of intersection of three independent Wiener sausages
Let be a compact, non-polar set in ℝ, ≥3 and let ()={ ()+: 0≤≤, ∈} be Wiener sausages associated to independent brownian motions , =1, 2, 3 starting at 0. The expectation of volume of ⋂=13 () with respect to product measure is obtained in terms of the equilibrium measure of in the limit of large .