Algorithmic Studies in Applied Geometry

本次调查有三个主要目的：（1） 增加新的算法和方法， 几何技术，包括新的近似方法， 算法更简单，更容易实现， （2）制定精确的算法版本， 大量的几何问题，从盟国的领域，在这样一种方式， 计算几何的应用是成功的， 大部分理论计算几何学家可以 适当地接触到更实际的应用， （相关领域包括制图学，计算机视觉， 设计，图形，制造等）;（3）传播计算几何的方法，以应用 在相关领域工作的研究人员， 计算几何学的进展，特别是自从它被 被认为是一种理论工具。 第三个目标是 通过与联系人讨论研究方向， 研究实验室和通过发表会议论文 在读者群包括广泛的工程学的期刊中， 学科

This investigation has three major objectives: (1) to add new algorithms and methodologies to the repertoire of geometry techniques, including new approximation methods and algorithms that are simpler and easier to implement than ones; (2) to formulate precise algorithmic versions of a large body of geometric problems from allied fields, in such a way that the of computational geometry can be applied successfully and so that the community of largely theoretical computational geometers can properly exposed to the more practical applications of the (allied fields include cartography, computer vision, design, graphics, manufacturing, etc); and (3) to disseminate methodologies of computational geometry to applied researchers who work in allied fields but who have been largely unaware of progress in computational geometry, particularly since it has been construed as a primarily theoretical instrument. The third objective is through discussions of research directions with contacts in research labs and through publishing papers for conferences and in journals whose readership includes a breadth of engineering disciplines.