Complex analysis and geometry
著者
書誌事項
Complex analysis and geometry
（Pitman research notes in mathematics series, 366）
Addison Wesley Longman, 1997
- : pbk
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注記
"This volume contains the Proceedings of the two CIRM conferences "Complex Analysis and Geometry - XII", held in Trento from June 5 to June 9, 1995, and "Vector Bundles on Fano Threefolds - II", held in Trento from December 2 to December 5, 1995"--Pref
内容説明・目次
内容説明
Based on two conferences held in Trento, Italy, this volume contains 13 research papers and two survey papers on complex analysis and complex algebraic geometry. The main topics addressed by these leading researchers include:
Mori theory
polynomial hull vector bundles
q-convexity Lie groups and actions on complex spaces
hypercomplex structures
pseudoconvex domains
projective varieties
Peer-reviewed and extensively referenced, Complex Analysis and Geometry contains recent advances and important research results. It also details several problems that remain open, the resolution of which could further advance the field.
目次
On the Limits of Manifolds with nef Canonical Bundles, M. Andreatta and T. Peternell
On the Stability of the Restriction of TPn to Projective Curves, E. Ballico and B. Russo
Theorie des (a,b)-Modules II. Extensions, D. Barlet
Moduli of Reflexive K3 Surfaces, C. Bartocci, U. Bruzzo, and D. Hernandez Ruiperez
New Examples of Domains with Non-Injective Proper Holomorphic Self-Maps, F. Berteloot and J. J. Loeb
Q-Convexivity. A Survey, M. Coltoiu
Commuting maps and Families of Hyperbolic Automorphisms, C. de Fabritiis
An Alternative Proof of a Theorem of Boas-Straube-Yu, K. Diederich and G. Herbort
Large Polynomial Hulls with No Analytic Structure, J. Duval and N. Levenberg
Canonical Connections for Almost-Hypercomplex Structures, P. Gauduchon
The Tangent Bundle of P2 Restricted to Plane Curves, G. Hein
Quotients with Respects to Holomorphic Actions of Reductive Groups, P. Heinzner and L. Migliorini
Adjunction Theory on Terminal Varieties, M. Mella
Runge Theorem in Higher Dimensions, V. Vajaitu
Only Countably Many Simply-Connected Lie Groups Admit Lattices, J. Winkelmann
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