We shall interrupt the history of projective geometry . 我們要把射影幾何的歷史斷開。
The synthetic geometers were developing projective geometry . 綜合幾何學(xué)家們在發(fā)展射影幾何學(xué)。
Hermann kankel did not hesitate to say in 1896 that projective geometry is the royal road to all mathematics . HermannKankel在1896年毫不猶疑地說,射影幾何是走向所有數(shù)學(xué)的康莊大道。
Several ways about projective geometry teaching 關(guān)于射影幾何教學(xué)的幾點探討
Hermann kankel did not hesitate to say in 1896 that projective geometry is the royal road to all mathematics Hermann kankel在1896年毫不猶疑地說,射影幾何是走向所有數(shù)學(xué)的康莊大道。
Singapore : world scientific , 1994 . 4 li h , wu y . automated theorem proving in projective geometry with cayley and bracket algebras 其中特征列方法是定理機器證明與方程求解的基礎(chǔ),也是數(shù)學(xué)機械化領(lǐng)域目前研究的核心內(nèi)容。
Developed from the theory of projective geometry , this paper made a detailed research on the basic theory of the image - based plane measurement technique 從射影幾何理論出發(fā),論文詳細(xì)研究了基于圖像的平面測量的基本原理。
This thesis concentrate on the research of the techniques and algorithms of scenes rendering based on photographs , according to the projective geometry framework in computer vision 本論文主要從計算機視覺的幾何理論出發(fā),研究基于真實場景照片的繪制技術(shù)及實用算法。主要研究內(nèi)容和成果如下。
This paper is based on the projective geometry of computer vision and mainly made the research on the image - based distance measurement problems . the main research achievements are shown as the following : 1 本論文從計算機視覺中的射影幾何理論出發(fā),圍繞基于圖像的距離測量問題展開研究,主要的研究內(nèi)容和成果如下: 1
At the beginning , the basic theory of plane measurement ? some basic elements in planar projective geometry , including 2d protective plane , homogeneous coordinates and homography are introduced . the pinhole camera model and the basic algorithm of image measurement are discussed 首先介紹了平面測量問題的理論基礎(chǔ)? ?平面射影幾何的一些基本元素:射影平面,齊次坐標(biāo),平面單應(yīng)等,接著討論了攝象機針孔模型以及基于圖象的平面測量基本原理。
the geometry of properties that remain invariant under projection 同義詞:descriptive geometry,
百科解釋
In mathematics, projective geometry is the study of geometric properties that are invariant under projective transformations. This means that, compared to elementary geometry, projective geometry has a different setting, projective space, and a selective set of basic geometric concepts.