Titlebook: Computational Conformal Mapping; Prem K. Kythe Book 1998 Springer Science+Business Media New York 1998 Applied Mathematics.Approximation.C

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Doubly Connected Regions,inite need for a simple yet accurate method for mapping a general doubly connected region onto a circular annulus. According to Kantorovich and Krylov (1958, p. 362) the problem of finding the conformal modulus is ‘one of the difficult problems of the theory of conformal transformation’. As such, an

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Doubly Connected Regions,thod. A dipole formulation that leads to the method of reduction of connectivity shall be presented. Another useful method for multiply connected regions, based on Mikhlin’s integral equation, that also works for simply and doubly connected regions as well will be discussed in Chapter 13.

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Susanne Stoll-Kleemann,Martin Welpcan be represented explicitly in terms of integral transforms, which leads to a quadratic convergent Newton—like method that avoids the numerical solution of a system of linear equations and thus becomes more economical. Theodorsen’s integral equation has specific significance in the theory of airfo

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