Applications of Nevanlinna theory to geometric problems

2008 ◽  
pp. 523-594
Keyword(s):  
Nevanlinna Theory ◽  
Geometric Problems

The Book Review Column1

2021 ◽  
Vol 51 (4) ◽  
pp. 4-5
Author(s):  
Frederic Green
Keyword(s):  
Parameterized Complexity ◽  
Property Testing ◽  
The Third ◽  
Geometric Problems ◽  
The Subject

The three books reviewed in this column are about central ideas in algorithms, complexity, and geometry. The third one brings together topics from the first two by applying techniques of both property testing (the subject of the first book) and parameterized complexity (including its more focused incarnation studied in the second book, kernelization) to geometric problems.

Geometric Problems in Automated Manufacturing

OPSEARCH ◽  
1999 ◽  
Vol 36 (1) ◽  
pp. 42-50
Author(s):  
R. Chandrasekaran ◽  
Santosh N. Kabadi
Keyword(s):  
Automated Manufacturing ◽  
Geometric Problems

Some geometric problems connected with hyperbolic capacity

1977 ◽  
Vol 8 (6) ◽  
pp. 662-704
Author(s):  
G. V. Kuz'mina
Keyword(s):  
Geometric Problems ◽  
Hyperbolic Capacity

Geometric Problems

1976 ◽  
pp. 157-162
Author(s):  
George Pólya ◽  
Gabor Szegö
Keyword(s):  
Geometric Problems

Geometric Problems

1976 ◽  
pp. 366-379
Author(s):  
George Pólya ◽  
Gabor Szegö
Keyword(s):  
Geometric Problems

scholarly journals A question of Gross and the uniqueness of entire functions

1995 ◽  
Vol 138 ◽  
pp. 169-177 ◽  
Author(s):  
Hong-Xun yi
Keyword(s):  
Entire Function ◽  
Nevanlinna Theory ◽  
Entire Functions ◽  
Linear Measure ◽  
Finite Linear

For any set S and any entire function f letwhere each zero of f — a with multiplicity m is repeated m times in Ef(S) (cf. [1]). It is assumed that the reader is familiar with the notations of the Nevanlinna Theory (see, for example, [2]). It will be convenient to let E denote any set of finite linear measure on 0 < r < ∞, not necessarily the same at each occurrence. We denote by S(r, f) any quantity satisfying .

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