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Nine introductions in complex analys...

Segal, Sanford L., (1937-)

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Nine introductions in complex analysis, revised edition

紀錄類型:	書目-語言資料,印刷品 : Monograph/item
正題名/作者:	Nine introductions in complex analysis, revised edition/ Sanford L. Segal.
其他作者:	Segal, Sanford L.,
出版者:	Amsterdam ;Elsevier, : c2008.,
面頁冊數:	xii, 487 p. :ill. ;25 cm.
附註:	Rev. ed. of 1981 ed.
叢書名:	North-Holland mathematics studies,
標題:	Functions of complex variables. -
電子資源:	http://www.sciencedirect.com/science/publication?issn=03040208&volume=208An electronic book accessible through the World Wide Web; click for information
ISBN:	0444518312

Nine introductions in complex analysis, revised edition
Nine introductions in complex analysis, revised edition[electronic resource] /Sanford L. Segal. - 1st ed. - Amsterdam ;Elsevier,c2008. - xii, 487 p. :ill. ;25 cm. - North-Holland mathematics studies,2080304-0208 ;.

Rev. ed. of 1981 ed.

Includes bibliographical references and index.

The book addresses many topics not usually in "second course in complex analysis" texts. It also contains multiple proofs of several central results, and it has a minor historical perspective. - Proof of Bieberbach conjecture (after DeBranges) - Material on asymptotic values - Material on Natural Boundaries - First four chapters are comprehensive introduction to entire and metomorphic functions - First chapter (Riemann Mapping Theorem) takes up where "first courses" usually leave off.

Electronic reproduction.
Amsterdam :
Elsevier Science & Technology,
2008.

Mode of access: World Wide Web.

ISBN: 0444518312

Source: 134403:134532Elsevier Science & Technologyhttp://www.sciencedirect.comSubjects--Topical Terms:

523875
Functions of complex variables.
Index Terms--Genre/Form:

542853
Electronic books.

LC Class. No.: QA1 / .N855 no.208

Dewey Class. No.: 515.9

Nine introductions in complex analysis, revised edition
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440 0 $a North-Holland mathematics studies, $x 0304-0208 ; $v 208
500 $a Rev. ed. of 1981 ed.
504 $a Includes bibliographical references and index.
520 $a The book addresses many topics not usually in "second course in complex analysis" texts. It also contains multiple proofs of several central results, and it has a minor historical perspective. - Proof of Bieberbach conjecture (after DeBranges) - Material on asymptotic values - Material on Natural Boundaries - First four chapters are comprehensive introduction to entire and metomorphic functions - First chapter (Riemann Mapping Theorem) takes up where "first courses" usually leave off.
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