Nonlinear interaction of the cylinder with free boundaries and interfaces

Abstract: The problem of unsteady motion of a cylinder in a deep ideal fluid is considered. The reduction of the initial boundary value problem for the Euler equations to a system of nonlinear boundary integral-differential equations is used. Asymptotic solutions are constructed, that describe the early stage of a non-stationary flow that forms when a body accelerates from rest.

mathematical physicsanalysis of PDEsclassical analysis and ODEsdynamical systemsnumerical analysisexactly solvable and integrable systemsfluid dynamics

Audience: researchers in the topic

Mathematical models and integration methods