collineation

听听怎么读

英 [k?l?n?'e???n]

美 [k?l?n?'e???n]

是什么意思

直射（变换），同射变换；共线；

英英释义

Collineation

In projective geometry, a collineation is a one-to-one and onto map (a bijection) from one projective space to another, or from a projective space to itself, such that the images of collinear points are themselves collinear. All projective linear transformations induce a collineation.

以上来源于:Wikipedia

学习怎么用

权威例句

Finite collineation groups :
On the orbits of collineation groups
On collineation groups of symmetric block designs ☆
Planes of ordern with collineation groups of ordern2
Finding the Collineation between Two Projective Reconstructions
On the Clifford collineation, transform and similarity groups. I.
On projective and affine planes with transitive collineation groups
A representation of the Mathieu group M 24 as a collineation group
2-Transitive and antiflag transitive collineation groups of finite projective spaces
Determination of the ternary collineation groups whose coefficients lie in the ${rm GF}(2sp n)$.

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单词	collineation
释义	collineation 听听怎么读英 [k?l?n?'e???n] 美 [k?l?n?'e???n] 是什么意思 n. 直射（变换），同射变换；共线；英英释义 Collineation In projective geometry, a collineation is a one-to-one and onto map (a bijection) from one projective space to another, or from a projective space to itself, such that the images of collinear points are themselves collinear. All projective linear transformations induce a collineation. 以上来源于:Wikipedia 学习怎么用权威例句 Finite collineation groups : On the orbits of collineation groups On collineation groups of symmetric block designs ☆ Planes of ordern with collineation groups of ordern2 Finding the Collineation between Two Projective Reconstructions On the Clifford collineation, transform and similarity groups. I. On projective and affine planes with transitive collineation groups A representation of the Mathieu group M 24 as a collineation group 2-Transitive and antiflag transitive collineation groups of finite projective spaces Determination of the ternary collineation groups whose coefficients lie in the ${rm GF}(2sp n)$.
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