Covering of radial segments for domains bounded by -circles.

Inoue, Tetsuo

Displaying similar documents to “Covering of radial segments for domains bounded by $k$ -circles.”

Diameter problems for univalent functions with quasiconformal extension.

Deiermann, Paul (1993)

International Journal of Mathematics and Mathematical Sciences

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Uniform distribution of recurrences in Dedekind domains

Robert Tichy, G. Turnwald (1985)

Acta Arithmetica

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Characterizations of quasidisks

Frederick Gehring (1999)

Banach Center Publications

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What is a disk?

Kari Hag (1999)

Banach Center Publications

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This paper should be considered as a companion report to F.W. Gehring’s survey lectures “Characterizations of quasidisks” given at this Summer School [7]. Notation, definitions and background results are given in that paper. In particular, D is a simply connected proper subdomain of $R^{2}$ unless otherwise stated and D* denotes the exterior of D in ${\bar{R}}^{2}$ . Many of the characterizations of quasidisks have been motivated by looking at properties of euclidean disks. It is therefore natural to go...

On the equation $a^{x} \equiv x (mod b)$ .

Germain, Jam (2009)

Integers

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On m times covering systems of congruences

Štefan Porubský (1976)

Acta Arithmetica

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Quasiconformal mappings onto John domains.

Juha Heinonen (1989)

Revista Matemática Iberoamericana

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In this paper we study quasiconformal homeomorphisms of the unit ball B = B = {x ∈ R: |x| < 1} of R onto John domains. We recall that John domains were introduced by F. John in his study of rigidity of local quasi-isometries [J]; the term John domain was coined by O. Martio and J. Sarvas seventeen years later [MS]. From the various equivalent characterizations we shall adapt the following definition based on diameter carrots, cf. [V4], [V5], [NV].

On Obláth's problem.

Gica, Alexandru, Panaitopol, Laurenţiu (2003)

Journal of Integer Sequences [electronic only]

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On shifted primes

E. Fogels (1975)

Acta Arithmetica

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Cycles of polynomial mappings in two variables over rings of integers in quadratic fields

T. Pezda (2004)

Open Mathematics

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We find all possible cycle-lengths for polynomial mappings in two variables over rings of integers in quadratic extensions of rationals.

Displaying similar documents to “Covering of radial segments for domains bounded by k -circles.”

Displaying similar documents to “Covering of radial segments for domains bounded by $k$ -circles.”