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- World Scientific Publishing Company 2010; US$ 44.00
The subject matter in this volume is Schwarz's lemma which has become a crucial theme in many branches of research in mathematics for more than a hundred years to date. This volume of lecture notes focuses on its differential geometric developments by several excellent authors including, but not limited to, L. Ahlfors, S.S. Chern, Y.C. Lu, S.T.... more...
- Cambridge University Press 1982; US$ 56.00
This self-contained and relatively elementary introduction to functions of several complex variables and complex (especially compact) manifolds is intended to be a synthesis of those topics and a broad introduction to the field. Part I is suitable for advanced undergraduates and beginning postgraduates whilst Part II is written more for the graduate... more...
- Elsevier Science 2014; US$ 31.95
International Series of Monographs in Pure and Applied Mathematics, Volume 86, Some Topics in Complex Analysis deals with a variety of topics related to complex analysis. This book discusses the method of comparison, periods of an integral, generalized Joukowski transformations, and Koebe's distortion theorems. The deductions from the maximum-modulus... more...
- Elsevier Science 2013; US$ 72.95
Spaces of Fundamental and Generalized Functions, Volume 2, analyzes the general theory of linear topological spaces. The basis of the theory of generalized functions is the theory of the so-called countably normed spaces (with compatible norms), their unions (inductive limits), and also of the spaces conjugate to the countably normed ones or their... more...
- Springer Berlin Heidelberg 2011; US$ 189.00
The theme of this book is an examination of the homotopy principle for holomorphic mappings from Stein manifolds to the newly introduced class of Oka manifolds, offering the first complete account of Oka-Grauert theory and its modern extensions. more...
- Springer Berlin Heidelberg 2013; US$ 49.95
Die nachfolgenden Tabellen stellen eine Sammlung von Integralen der folgenden Form dar. 00 (1 ) g(y) = f I(x) cos(xy)dx (Erstes Kapitel) 0 00 (2) g (y) = f I (x) sin (x y) d x (Zweites Kapitel) 0 00 ixy g(y) = Jt(x) e dx (Drittes Kapitel). (3 ) -00 Die Funktion g(y) in (1), (2) und (3) wird der Reihe nach als FOURIER Kosinus-, FOURIER-Sinus-, und... more...
- Springer Berlin Heidelberg 2013; US$ 49.99