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Consider a viscous incompressible flow around a body in R 3 rotating with constant angular velocity ฯ. Using a coordinate system attached to the body, the problem is reduced to a modified Navier-Stokes system in a fixed exterior domain. This paper addresses the question of the asymptotic behavior of stationary solutions to the new system as |x| โ โ. Under a suitable smallness assumption on the velocity field, u,
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## Zero distribution of solutions of complex linear differential equations determines growth of coefficients It is shown that the exponent of convergence ฮป(f ) of any solution f of In the unit disc analogue of this result certain intersections of weighted Bergman spaces take the role of polynomia
The figure shows a domain with a cusp. One of the main features is that the indicated dotted curve connecting two points of the domain cannot be surrounded by a croissant-like subdomain. This in turn causes problems concerning questions of extendability.