Handbook of Complex Analysis,1: Geometric Function Theory: v. 1

Reiner Kuhnau

ISBN 10: 0444828451 / ISBN 13: 9780444828453

Edité par Elsevier 2002-05-12, 2002

A propos de cet article

N° de réf. du vendeur 6666-ELS-9780444828453

Détails bibliographiques

• Titre: Handbook of Complex Analysis,1: Geometric Function Theory: v. 1
• Éditeur: Elsevier 2002-05-12
• Date de parution: 2002
• Langue: anglais
• ISBN à 10 chiffres: 0444828451
• ISBN à 13 chiffres: 9780444828453
• Reliure: Hardcover
• État de l'article: New

A propos de ce titre

Synopsis

Geometric Function Theory is a central part of Complex Analysis (one complex variable). The Handbook of Complex Analysis - Geometric Function Theory deals with this field and its many ramifications and relations to other areas of mathematics and physics. The theory of conformal and quasiconformal mappings plays a central role in this Handbook, for example a priori-estimates for these mappings which arise from solving extremal problems, and constructive methods are considered. As a new field the theory of circle packings which goes back to P. Koebe is included. The Handbook should be useful for experts as well as for mathematicians working in other areas, as well as for physicists and engineers.

Présentation de l'éditeur

Geometric Function Theory is a central part of Complex Analysis (one complex variable). The Handbook of Complex Analysis - Geometric Function Theory deals with this field and its many ramifications and relations to other areas of mathematics and physics. The theory of conformal and quasiconformal mappings plays a central role in this Handbook, for example a priori-estimates for these mappings which arise from solving extremal problems, and constructive methods are considered. As a new field the theory of circle packings which goes back to P. Koebe is included. The Handbook should be useful for experts as well as for mathematicians working in other areas, as well as for physicists and engineers.

· A collection of independent survey articles in the field of GeometricFunction Theory
· Existence theorems and qualitative properties of conformal and quasiconformal mappings
· A bibliography, including many hints to applications in electrostatics, heat conduction, potential flows (in the plane)