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- W98889008 abstract "This chapter presents a proof of a comparison theorem, which furnishes a Holder condition for the boundary correspondence determined by a conformai mapping normalized by the prescription of three boundary points and their images, when only a part of the boundary of the image domain is known. The proof of the theorem depends on two well-known theorems. The first of these is a theorem of Warschawski and the second is Löwner's theorem. These theorems are applied to establish immediately the a priori bounds referred to in the cases of infinite cavity, cusped cavity, and Riabouchinsky flows past symmetric obstacles." @default.
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- W98889008 date "1974-01-01" @default.
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- W98889008 title "A Theorem on the Boundary Correspondence under Conformal Mapping with Application to Free Boundary Problems of Fluid Dynamics" @default.
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- W98889008 doi "https://doi.org/10.1016/b978-0-12-044850-0.50011-3" @default.
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