Results 131 to 140 of about 292 (180)
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Nevanlinna Theory and Diophantine Approximation

Science in China Series A: Mathematics, 2005
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Junjiro Noguchi
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Algebroid Reduction of Nevanlinna Theory

Lecture Notes in Mathematics, 1987
Wilhelm F. Stoll
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A Modification of the Nevanlinna Theory

Computational Methods and Function Theory, 2009
This paper presents a modification of the Nevanlinna theory by making use of the full generality of the Poisson--Jensen formula instead of using a special case of the formula, the Jensen formula, that had been used to deduce the ``classical'' Nevanlina theory. More precisely, let \(\alpha\) be a point in the disk \(|z|
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Brownian Motion and Nevanlinna Theory

Proceedings of the London Mathematical Society, 1986
The paper describes an interpretation of R. Nevanlinna's theory on the distribution of values taken by a meromorphic function in terms of probability theory. A meromorphic function transforms Brownian paths in its domain into Brownian paths on the Riemann sphere which run up to a stopping time T.
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Nevanlinna Theory on Infinite Graphs

Computational Methods and Function Theory
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Atsuji, Atsushi, Kaneko, Hiroshi
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THE STRENGTH OF CARTAN'S VERSION OF NEVANLINNA THEORY

Bulletin of the London Mathematical Society, 2004
\textit{H. Cartan} proved a fundamental theorem in the value distribution theory [Sur les zeros des combinaisons linéaires de \(p\) functions holomorphes données', Mathematica Cluj 7, 5--31 (1933; Zbl 0007.41503)], which contains Nevanlinna's second main theorem.
Gundersen, Gary G., Hayman, Walter K.
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Nevanlinna Theory in an Annulus

2006
A concrete presentation of Nevanlinna theory in a domain z: ¦z¦≥R has been offered by Bieberbach. He applied Green’s formula to prove the first main theorem and the lemma of the logarithmic derivative for meromorphic functions outside a disc of radius R.
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Nevanlinna Theory of Functions

Nature, 1964
Meromorphic Functions By Prof. W. K. Hayman. (Oxford Mathematical Monographs.) Pp. xiv + 191. (London: Oxford University Press, 1964.) 63s.
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An Introduction to Nevanlinna Theory

1968
The aim of this paper is to give an introduction to R. Nevanlinna’s theory of the distribution of the values assumed by a meromorphic function f(z), perhaps one of the most exciting developments in the function theory of this century. (For a fuller account see my book.5)
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Nevanlinna theory on the p-adic plane

Annales Polonici Mathematici, 1992
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