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Uniqueness and solvability in the linearized two-dimensional problem of a body in a finite depth subcritical stream
Published online by Cambridge University Press: 01 April 1999
Abstract
Uniqueness and solvability theorems are proved for the two-dimensional Neumann–Kelvin problem in the case when a body is totally submerged in a subcritical stream of finite depth fluid. A version of source method is developed to find a solution. The Green's identity coupling the solution with a solution of the problem with opposite stream direction is used to prove that the solution is unique.
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- 1999 Cambridge University Press
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