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projective plane中文什么意思

发音:   用"projective plane"造句

例句与用法

  1. Minimum cycle bases of outerplanar graphs on the projective plane
    射影平面上外可平面图的最小圈基
  2. The space location is determined on the basic principle that some projective planes intersect with each other in non - parallel space and their locations can be solved by geometric projection
    该系统利用线阵像机的快速性与高分辨率的特点,采用了非平行空间投影面相交定位的基本原理,利用几何投影关系定位求解的方法,实现了多线阵像机视觉系统的空间定位。
  3. By studying the geometry relationship among the corresponding points on three different projective planes based on epipolar geometry , it obtained the trilinear tensor constraining corresponding points of different view
    该方法在极线几何的基础上,通过研究物体在3个不同透视投影平面上对应点之间的相互关系,得到描述不同图像上对应点关系的一个三线性张量。
  4. In order to represent the six direction shape of the part , according to the national standards , the principle views are the projective views of basic projective planes , putting the part into the three - dimensional box , which six planes as the basic projective planes
    为了表达机件上下、左右、前后的形状,制图标准中规定,以正六面体的六个面作为基本投影面,将机件置于正六面体内,分别向各个基本投影面投射所得的图形称为基本视图。
  5. Based on projective geometry , the research works about 3d invariance ' s extraction and application have been done in this thesis as following : ( 1 ) the basic theories and concepts in projective geometry are systematically summarized . it includes : the camera models of perspective imaging , projective collineation , cross ratio , a simple compare about invariance ( invariant ) among some geometry transformations , fundamental matrix , epipolar and epipolar line in epipolar geometry , and so on . ( 2 ) the calculation methods for 2d projective transformation are extended from points to multi - element , which includes points , lines , points lines and so on , to get the relationship between two projective planes
    基于射影几何理论,论文围绕3d不变特征的提取和应用进行了如下的研究工作: ( 1 )系统总结了射影几何中的若干基础概念,包括:透视成像的相机模型、射影对应、交比不变量、基于不同几何变换下的不变量的简单对比、对极几何中的基础矩阵、对极点、对极线等。

百科释义

    In mathematics, a projective plane is a geometric structure that extends the concept of a plane. In the ordinary Euclidean plane, two lines typically intersect in a single point, but there are some pairs of lines (namely, parallel lines) that do not intersect.
    详细百科解释

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