L2-Approximations of power and logarithmic functions with by Maymeskul V. V.

By Maymeskul V. V.

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48, (6) 639–669 (1986) 19. N. Papamichael, M. K. Warby, D. M. Hough: The treatment of corner and pole-type singularities in numerical conformal mapping techniques. J. Comput. Appl. Math. V. Maymeskul et al. 20. M. K. Warby: BKMPACK User’s Guide, Technical Report. Dept of Maths and Stats. : Brunel Univ. 1992 21. S. E. Warschawski: On a theorem of L. Lichtenstein. Pacific J. Math. , a Jordan domain in the complex plane C boundary L. Ω The complement of G. D(z, r) Open disk centered at z and of the radius r.

Math. J. 36, 447–450 (1984) 4. V. V. Andrievskii, V. I. Belyi, V. K. Dzjadyk: Conformal invariants in constructive theory of functions of complex variable. Atlanta, GA: World Federation Publ. 1995 5. V. V. Andrievskii, V. I. Belyi, V. V. Maimeskul: Approximation of solutions of the j equation ∂ f = 0, j ≥ 1, in domains with quasiconformal boundary. Math. USSR Sb 68, 303–323 (1991) 6. V. V. Andrievskii, Dieter Gaier: Uniform convergence of Bieberbach polynomials in domains with piecewise quasianalytic boundary.

Levin, N. Papamichael, A. Sideridis: The Bergman kernel method for the numerical conformal mapping of simply connected domains. J. Inst. Math. Appl. 22, (2) 171–187 (1978) 15. N. Papamichael: The treatment of singularities in orthonormalization methods for numerical conformal mapping, Singularities and Constructive Methods for their Treatment (Oberwolfach, 1983), Springer, Berlin, 1985, pp. 207–227 16. N. Papamichael, C. A. Kokkinos: Two numerical methods for the conformal mapping of simply-connected domains.

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