It was the aim of the Erlangen meeting in May 1988 to bring together number theoretists and algebraic geometers to discuss problems of common interest, such as moduli problems, complex tori, integral points, rationality questions, automorphic forms. In recent years such problems, which are simultaneously of arithmetic and geometric interest, have become increasingly important. This proceedings volume contains 12 original research papers. Its main topics are theta functions, modular forms, abelian varieties and algebraic three-folds.
Arithmetic of Complex Manifolds
An Introduction to Real and Complex Manifolds
Introduction to Riemann Surfaces, Addison—Wesley, Reading, Mass. (1957). Sundararaman, D. l. Deformations and classification of compact Complex Manifolds, Complex Analysis and its Applications, Vol. 3, IAEA, Vienna (1976), 133-180.
Like the essays in the earlier volumes of the Encyclopaedia also here the essays are addressed to mathematicians who are not specialists in the specific areas covered. ... This book is dedicated to Reinhold Remmert.
Discusses the differential geometric aspects of complex manifolds. This work contains standard materials from general topology, differentiable manifolds, and basic Riemannian geometry.
These notes are based on lectures the author gave at the University of Bonn and the Erwin Schrodinger Institute in Vienna.
3.5 it follows that p(T1(M)) is discrete in G. Since the simply connected complex Lie group G is a complex linear group and hence G is a submanifold of a Stein manifold, Thus A factors through a holomorphic map of the universal covering ...
This volume is the collection of papers dedicated to Yozo Matsushima on his 60th birthday, which took place on February 11, 1980.
This book explains techniques that are essential in almost all branches of modern geometry such as algebraic geometry, complex geometry, or non-archimedian geometry.
Vanishing Theorems on Complex Manifolds