Geometric function theory. / Vol. 2 / edited by R. Kühnau.
(Handbook of complex analysis ; Handbook of complex analysis <>)
| データ種別 | 電子ブック |
|---|---|
| 出版者 | Amsterdam : : Elsevier North Holland, |
| 出版年 | 2004. |
| 本文言語 | 英語 |
| 大きさ | v. |
書誌詳細を非表示
| 内容注記 | Preface (R. Kühnau). -- Quasiconformal mappings in euclidean space (F.W. Gehring). -- Variational principles in the theory of quasiconformal maps (S.L. Krushkal). -- The conformal module of quadrilaterals and of rings (R. Kühnau). -- Canonical conformal and quasiconformal mappings. Identities. Kernel functions (R. Kühnau). -- Univalent holomorphic functions with quasiconform extensions (variational approach) (S.L. Krushkal). -- Transfinite diameter, Chebyshev constant and capacity (S. Kirsch). -- Some special classes of conformal mappings (T.J. Suffridge). -- Univalence and zeros of complex polynomials (G. Schmieder). -- Methods for numerical conformal mapping (R. Wegmann). -- Univalent harmonic mappings in the plane (D. Bshouty, W. Hengartner). -- Quasiconformal extensions and reflections (S.L. Krushkal). -- Beltrami equation (U. Srebro, E. Yakubov). -- The applications of conformal maps in electrostatics (R. Kühnau). -- Special functions in Geometric Function Theory (S.-L. Qin, M. Vuorinen). -- Extremal functions in Geometric Function Theory. Special functions. Inequalities (R. Kühnau). -- Eigenvalue problems and conformal mapping (B. Dittmar). -- Foundations of quasic |
|---|---|
| 一般注記 | Electronic reproduction.Amsterdam :Elsevier Science & Technology,2007.Mode of access: World Wide Web.System requirements: Web browser.Title from title screen (viewed on Aug. 2, 2007).Access may be restricted to users at subscribing institutions. Includes bibliographical references. |
| 著者標目 | Kühnau, Reiner. ScienceDirect (Online service) |
| 件 名 | LCSH:Geometric function theory. FREE:Electronic books. -- local 全ての件名で検索 |
| 分 類 | LCC:QA360 DC:515.9 |
| 巻冊次 | ISBN:9780444515476  ISBN:044451547X Vol. 2
|
| ISBN | 9780444515476 |
| URL | https://www.sciencedirect.com/handbook/handbook-of-complex-analysis/vol/2/suppl/C |
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