Mathematical Sciences: Conference on Algebraic and Complex Geometry; to be held April 4-7, 1991 at Johns Hopkins University

代数学的各个领域之间有很多相互作用， 几何学和几个复变量的几何方面- 产生大量电流的区域 研究活动和兴奋。 在这些基本问题中， 取得重要进展的领域有： 霍奇理论，以复杂和代数几何;（B）性质 复流形的全纯和亚纯映射;以及（c） 代数三重分类理论。 这笔赠款将帮助支持在约翰斯举行的一次会议 霍普金斯大学，1991年4月，其中将重点放在上述 提到的地区。 这次会议将提供一个极好的机会， 让美国数学家和他们的日本对手互动 部分，其中一些人正在访问约翰霍普金斯根据 由日美数学研究所赞助。

There is much interplay between the areas of algebraic geometry and the geometric aspects of several complex variables - areas which have engendered a significant amount of current research activity and excitement. Among the fundamental problems on which important progress has been made are: (a) applications of Hodge theory to complex and algebraic geometry; (b) properties of holomorphic and meromorphic mappings of complex manifolds; and (c) theory of the classification of algebraic 3-folds. This grant will help support a conference to be held at Johns Hopkins University in April, 1991, which will focus on the above mentioned areas. This conference will provide an excellent chance for U.S. mathematicians to interact with their Japanese counter- parts, a number of whom are visiting Johns Hopkins under the auspices of the Japan-U.S. Mathematics Institute.