13 edition of **Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds** found in the catalog.

- 133 Want to read
- 17 Currently reading

Published
**March 22, 2007**
by Springer
.

Written in English

- Calculus & mathematical analysis,
- Mathematics and Science,
- Mathematics,
- Science/Mathematics,
- Complex manifolds,
- Kobayashi-Hyperbolicity,
- Mathematics / Mathematical Analysis,
- automorphism groups,
- group actions,
- Mathematical Analysis

**Edition Notes**

Lecture Notes in Mathematics

The Physical Object | |
---|---|

Format | Paperback |

Number of Pages | 144 |

ID Numbers | |

Open Library | OL9063516M |

ISBN 10 | 3540691510 |

ISBN 10 | 9783540691518 |

We survey results arising from the study of domains in C n with non-compact automorphism group. Beginning with a well-known characterization of the unit ball, we develop ideas toward a consideration of weakly pseudoconvex (and even non-pseudoconvex) domains with particular emphasis on characterizations of (i) smoothly bounded domains with non-compact automorphism group . Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds (Lecture Notes in Mathematics) 1st Edition ( ) Isayev. Diamonds for the Dictatorship of the proletariat / Isaev. Brillianty dlya diktatury proletariata by Semenov Yu.S. () Rasshifrovannyi Isaev: [Decoded Isaev: ] by Pavel Gor'kovskii (Jan 1, ).

Group theory and three-dimensional manifolds, by John Stallings; Manifold wisdom: the Churches' ministry in the new age / Wesley Carr; The problem of truth / by H. Wildon Carr; Lectures on the automorphism groups of Kobayashi-hyperbolic manifolds / Alexander Isaev. We prove that elliptic tubes over properly convex domains D ⊂ ℝℙn are ℂ-convex and complete Kobayashi-hyperbolic. We also study a natural construction of complexification of convex real projective.

Search the history of over billion web pages on the Internet. Lectures on the. Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds by Alexand. $ Coloring book to. Coloring book to arrange autonomic nerves (Japanese)Hiroyuki Kobayashi FS. $ Utamaro: Portraits from.

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Kobayashi-hyperbolic manifolds are an object of active research in complex geometry. In this monograph the author presents a coherent exposition of recent results on complete characterization of Kobayashi-hyperbolic manifolds with high-dimensional groups of holomorphic by: Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds (Lecture Notes in Mathematics Book ) - Kindle edition by Isaev, Alexander.

Download it once and read it on your Kindle device, PC, phones or tablets. Use features like bookmarks, note taking and highlighting while reading Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds (Lecture Notes Manufacturer: Springer.

Get this from a library. Lectures on the automorphism groups of Kobayashi-hyperbolic manifolds. [Alexander Isaev] -- "In this monograph the author presents a coherent exposition of recent results on complete characterization of Kobayashi-hyperbolic manifolds with high-dimensional groups.

Print book: EnglishView all editions and formats Summary: In this monograph the author presents a coherent exposition of recent results on complete characterization of Kobayashi-hyperbolic manifolds with high-dimensional groups of holomorphic automorphisms. Find many great new & used options and get the best deals for Lecture Notes in Mathematics Ser.: Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds by Alexander Isaev (, Trade Paperback) at the best online prices at eBay.

Free shipping for many products. They include a complete description of Kobayashi-hyperbolic manifolds with high-dimensional automorphism group, which is a case of special interest. View Show abstract. Cite this chapter as: () The Case of (2,3)-Manifolds.

In: Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds. Lecture Notes in Mathematics, vol Lectures on the automorphism groups of Kobayashi-hyperbolic manifolds / Alexander Isaev They include a complete description of Kobayashi-hyperbolic manifolds with high-dimensional automorphism.

The book will be welcomed by graduate students and professional mathematicians who want a rigorous introduction to some basic tools essential for the modern theory of hyperbolic manifolds. Lectures on the Automorphism Groups of Kobayashi Hyperbolic Manifolds. Alexander Isaev In this monograph the author presents a coherent exposition of.

Abstract. A projective manifold M is algebraically hyperbolic if there exists a positive constant Asuch that the degree of any curve of genus gon Mis bounded from above by A(g−1).

A classical result is that Kobayashi hyperbolicity implies algebraic hyperbolicity. It is known that Kobayashi hyperbolic manifolds have ﬁnite automorphism groups. Alexander Isaev, Lectures on the automorphism groups of Kobayashi-hyperbolic manifolds, Lecture Notes in Mathematics, vol.

Springer, Berlin, MR Hyperbolic 2-Dimensional Manifolds with 3-Dimensional Automorphism Groups II∗† A. Isaev Let M be a Kobayashi-hyperbolic 2-dimensional complex mani-fold and Aut(M)the group of holomorphic automorphisms of M.

We showed earlier that if dimAut(M)=3, then Aut(M)-orbits are closed submanifolds in M of (real) codimension 1 or 2. In a preceding. Alex’s work in complex analysis produced two important research monographs: “Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds’’, inand “Spherical Tube Hypersurfaces’’, published inboth in the Springer Lecture Notes in Mathematics.

Given a Stein manifold X C which is homogeneous under a complex reductive Lie group G C, i.e., a complexification G C / K C of a compact homogeneous space G / er a relatively compact domain D which is invariant w.r.t.

the compact real form G of the complex reductive Lie group in the Stein manifold X find a relation between the automorphism group of the invariant domain. the non-reductivity of the automorphism group discovered by Matsushima and Lichnerowicz.

The other obstruction is the nonvanishing of an invari-ant for holomorphic vector ﬂelds due to Kazdan, Warner, and Futaki. The uniqueness problem for K˜ahler-Einstein metrics up to biholomorphisms was recently solved by Bando and Mabuchi.

Isaev and S. Krantz, Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds, Lecture Notes in Mathematics S. Kobayashi, Hyperbolic Manifolds and Holomorphic Mappings, Pure and Applied Mathematics. This book examines this important class of Calabi–Yau manifolds from various perspectives in eighteen self-contained chapters.

It starts with the basics and guides the reader to recent breakthroughs, such as the proof of the Tate conjecture for K3 surfaces and structural results on Chow groups. Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds by Alexander Isaev Book Resume: In this monograph the author presents a coherent exposition of recent results on complete characterization of Kobayashi-hyperbolic manifolds with high-dimensional groups of holomorphic automorphisms.

Whether you've loved the book or not, if you give your honest and detailed thoughts then people will find new books that are right for them. 1 Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds. "Finiteness of classifying spaces of relative diffeomorphism groups of 3-manifolds" (with Darryl McCullough), Geometry and Topology 1 (), pdf file "Isoperimetric inequalities for automorphism groups of free groups" (with Karen Vogtmann), Pacific J.

Math. (). A/Prof. Alexander Isaev is an internationally recognised mathematician, the creator of two courses in Bioinformatics and the author of two books published by Springer-Verlag: Introduction to mathematical methods in bioinformatics, Universitext,(2nd ed.) and Lectures on the Automorphism Groups of Kobayashi-Hyperbolic Manifolds, Lect.Amongst the former, Riemannian and complex structures stand out for their beauty and wealth.

A major portion of this book is therefore devoted to these two structures. Chapter I describes a general theory of automorphisms of geometric structures with emphasis on the question of when the automorphism group can be given a Lie group structure.

All of which is amply illustrated by the papers collected in this volume, the fifth Handbook of Group Actions. Topics include: classical geometric groups, geometric group theory, diffeomorphism groups of manifolds, mapping class groups, three-dimensional topology, hyperbolic manifolds, automorphism groups of complex manifolds, dynamics, and.