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Featured researches published by Maurice Heins.


Bulletin of the American Mathematical Society | 1941

A note on a theorem of Radó concerning the

Maurice Heins

Let Gz denote a region in the s-plane and let w =f(z) be a function of z denned for z<Z.Gz which has the following properties: (1) w =f(z) is analytic and single-valued for zC.Gz, (2) zQ.Gz implies that f(z)CGz, (3) to each point WoC.Gz there correspond m and only m points z^ (ft = 1,2, • • • ,m) contained in Gz such that ƒ (zf ) =w0 (£ = 1,2, • • -,m) where following the usual convention we count the 4 according to their multiplicities. Then w=f(z) is said to define a (1, m) conformai map ofGz onto itself. Such maps have been studied by Fatou and Julia for the case where Gz is simply-connected, and by Radó 4 who treated multiply-connected regions as well. Among the results which Radó established is the following theorem:


Bulletin of the American Mathematical Society | 1946

\left( {1,\,m} \right)

Maurice Heins


Bulletin of the American Mathematical Society | 1961

conformal maps of a multiply-connected region into itself

Maurice Heins


Bulletin of the American Mathematical Society | 1955

On the number of

Maurice Heins


Bulletin of the American Mathematical Society | 1947

1 - 1

Maurice Heins


Bulletin of the American Mathematical Society | 1962

directly conformal maps which a multiply-connected plane region of finite connectivity

Maurice Heins


Bulletin of the American Mathematical Society | 1962

p\left( { > 2} \right)

Maurice Heins


Bulletin of the American Mathematical Society | 1954

admits onto itself

Maurice Heins


Bulletin of the American Mathematical Society | 1952

A class of conformal metrics

Maurice Heins


Bulletin of the American Mathematical Society | 1951

Book Review: Dictionary of conformal representations

Maurice Heins

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