经典微分几何研究三维欧氏空间中曲线曲面理论，其最具有特色的研究是主曲率函数满足某些关系的魏因加吞曲面。
In the classical differential geometry which deals with the theory of curves and surfaces of three dimensional Euclidean space, the most distinctive study is the Weingarten surface.
镜面反射是欧氏空间中一类很重要的线性变换，在几何空间中有着极其形象的解释。
The specular reflection is a very important linear transformation in Euclidean space, and it has a special geometrical explanation in geometrical space.
本文在比较分形几何和欧氏几何的基础上，试图从分形的“自相似”角度来探究建筑空间形式的相关问题。
Based on the comparison of fractal geometry and Euclidean geometry, on the basis of geometric from fractal "similar" perspective building space forms of related problems.
本文在比较分形几何和欧氏几何的基础上，试图从分形的“自相似”角度来探究建筑空间形式的相关问题。
Based on the comparison of fractal geometry and Euclidean geometry, on the basis of geometric from fractal "similar" perspective building space forms of related problems.
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