An Introduction to Complex Function Theory.

Palka, Bruce P. -

ISBN 10: 354097427X / ISBN 13: 9783540974277

Edité par New York/London/Berlin: Springer (Springer Undergraduate Mathematics Series), 1991

A propos de cet article

Formateinband: illustrierter Pappband / gebundene Ausgabe XVII, 559 S. (24 cm) Gebundene Ausgabe; 1st Edition; Gut und sauber erhalten. // VERSAND ERST WIEDER AB DEM 22.08.2025 // SHIPMENT AFTER AUGUST 22. // Sprache: Englisch Gewicht in Gramm: 1200 [Stichwörter: Theorie komplexer Funktionen].

N° de réf. du vendeur 62195

Détails bibliographiques

• Titre: An Introduction to Complex Function Theory.
• Éditeur: New York/London/Berlin: Springer (Springer Undergraduate Mathematics Series)
• Date de parution: 1991
• Langue: anglais
• ISBN à 10 chiffres: 354097427X
• ISBN à 13 chiffres: 9783540974277
• Reliure: Couverture rigide
• Édition: Edition originale
• État de l'article: Gut
• Catalogues du vendeur:
  • Mathematik

A propos de ce titre

Synopsis

This book provides an introduction to the theory of analytic functions of a single complex variable. While presupposing in its readership a degree of mathematical maturity, it insists on no formal prerequisites beyond a sound knowledge of calculus. Starting from basic definitions, the text develops the ideas of complex analysis to the point where such landmarks of the subject as Cauchy's theorem of Mittag-Leffler can be treated without side-stepping any issues of rigor. The emphasis throughout is a geometric one, most pronounced in the extensive chapter dealing with conformal mapping, which amounts essentially to a "short course" in that important area of complex function theory. Each chapter concludes with a selection of exercises, ranging from straightforward computations to problems of a more conceptual and thought-provoking nature.

Présentation de l'éditeur

This book provides a rigorous yet elementary introduction to the theory of analytic functions of a single complex variable. While presupposing in its readership a degree of mathematical maturity, it insists on no formal prerequisites beyond a sound knowledge of calculus. Starting from basic definitions, the text slowly and carefully develops the ideas of complex analysis to the point where such landmarks of the subject as Cauchy's theorem, the Riemann mapping theorem, and the theorem of Mittag-Leffler can be treated without sidestepping any issues of rigor. The emphasis throughout is a geometric one, most pronounced in the extensive chapter dealing with conformal mapping, which amounts essentially to a "short course" in that important area of complex function theory. Each chapter concludes with a wide selection of exercises, ranging from straightforward computations to problems of a more conceptual and thought-provoking nature.