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Uniqueness Theory of Meromorphic Functions

Contributor(s): Chung-Chun Yang (Author), Hong-Xun Yi (Author)

ISBN: 9781402014482

Publisher: Springer

Hardcover
$109.99
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Pub Date: October 4, 2004

Dewey: 515.982

Lexile Code: 0000

Features: Bibliography

Target Age Group: NA to NA

Physical Info: 1.25" H x 9.60" L x 6.64" W ( 2.32 lbs) 569 pages

BISAC Categories:

Mathematics | Mathematical Analysis

Series: Mathematics and Its Applications

Descriptions, Reviews, etc.

Description: This book is the first monograph in the field of uniqueness theory of meromorphic functions dealing with conditions under which there is the unique function satisfying given hypotheses. Developed by R. Nevanlinna, a Finnish mathematician, early in the 1920's, research in the field has developed rapidly over the past three decades with a great deal of fruitful results. This book systematically summarizes the most important results in the field, including many of the authors' own previously unpublished results. In addition, useful skills and simple proofs are introduced. This book is suitable for higher level and graduate students who have a basic grounding in complex analysis, but will also appeal to researchers in mathematics.

Review Quotes:

From the reviews:

"The uniqueness theory of transcendental meromorphic functions goes back to R. Nevanlinna who proved that any non-constant meromorphic function can be determined by five values applying the value distribution theory established by himself. ... This book is the first exposition systematically summarizing recent results, and also presenting useful skills in this field." (Katsuya Ishizaki, Zentralblatt MATH, Vol. 1070 (21), 2005)

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