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Topics in complex analysis

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Topics in complex analysisJoel L. Schiff.
作者:	Schiff, Joel L..
出版者:	Berlin ;De Gruyter,c2022.
面頁冊數:	1 online resource :ill.
標題:	Mathematical analysis.
電子資源:	https://www.degruyter.com/isbn/9783110757828
ISBN:	9783110757828$q(ePDF)

Topics in complex analysis
Schiff, Joel L..

Topics in complex analysis[electronic resource] /Joel L. Schiff. - Berlin ;De Gruyter,c2022. - 1 online resource :ill. - De Gruyter studies in mathematics,v. 880179-0986 ;. - De Gruyter studies in mathematics ;41..

Includes bibliographical references and index.

Complex analysis is found in many areas of applied mathematics, from fluid mechanics, thermodynamics, signal processing, control theory, mechanical and electrical engineering to quantum mechanics, among others. And of course, it is a fundamental branch of pure mathematics. The coverage in this text includes advanced topics that are not always considered in more elementary texts. These topics include, a detailed treatment of univalent functions, harmonic functions, subharmonic and superharmonic functions, Nevanlinna theory, normal families, hyperbolic geometry, iteration of rational functions, and analytic number theory. As well, the text includes in depth discussions of the Dirichlet Problem, Green's function, Riemann Hypothesis, and the Laplace transform. Some beautiful color illustrations supplement the text of this most elegant subject.

ISBN: 9783110757828$q(ePDF)

Standard No.: 10.1515/9783110757828doiSubjects--Topical Terms:

186133
Mathematical analysis.

LC Class. No.: QA301 / .S355 2022eb

Dewey Class. No.: 515

Topics in complex analysis
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520 $a Complex analysis is found in many areas of applied mathematics, from fluid mechanics, thermodynamics, signal processing, control theory, mechanical and electrical engineering to quantum mechanics, among others. And of course, it is a fundamental branch of pure mathematics. The coverage in this text includes advanced topics that are not always considered in more elementary texts. These topics include, a detailed treatment of univalent functions, harmonic functions, subharmonic and superharmonic functions, Nevanlinna theory, normal families, hyperbolic geometry, iteration of rational functions, and analytic number theory. As well, the text includes in depth discussions of the Dirichlet Problem, Green's function, Riemann Hypothesis, and the Laplace transform. Some beautiful color illustrations supplement the text of this most elegant subject.
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