Riemann-Hilbert problem for a multiply connected domain and its applications to the effective properties of 2D random composites

Abstract: In this talk we answer the following question. "Why did James Bond prefer shaken, not stirred martini with ice?" The posed question is resolved by reduction to the scalar Riemann-Hilbert problem Re (a f) = g for a multiply connected domain and its complete solution. Relations to the ℝ-linear problem and the effective properties of 2D random composites are discussed.

complex variables

Audience: researchers in the topic

CAvid: Complex Analysis video seminar

Series comments: Please e-mail R.Halburd@ucl.ac.uk for the Zoom link. Also, please let me know whether you would like to be added to the mailing list to automatically receive links for future talks in CAvid.