1) cotangent space
法空间
1.
By means of uniting geometry with algebra, the arc length, tangent line, cotangent space and curvature of curve in four dimensional space are investigated, and the corresponding calculation formula in each cases are given.
用形数结合的观点研究了四维空间中曲线的弧长、切线、法空间和曲率问题，并给出了其计算公式。
2) space-interval method
空间间隔法
3) subspace method
子空间法
1.
To classify the blocks,a modified subspace method is used to analysed the denseness of the coating texture.
舌苔块分类时 ,采用改进的子空间法分析纹理结构的疏密 ,并结合纹理粗糙度特征来表达颗粒的粗细 。
2.
Subspace filtering scheme in the wavelet domain is proposed by combining time-domain subspace method with wavelet transform.
将时域子空间法和小波变换结合在一起,推出小波域子空间滤波算法。
3.
Therefore, the dual eigenspace method for automatic palmprint recognition was proposed using the subspace method of pattern recognition.
在此基础上结合子空间法模式识别理论 ,提出了双子空间掌纹自动识别方法。
4) real-space method
实空间法
1.
For comparison, the amplitude and phase of Mg4Zn7 were calculated both by real-space method and Fourier transformation (in reciprocal space) and the results show that the wave functions by real-space method are in good agreement with those by Fourier transformation.
在用实空间法对正交晶系进行像模拟计算的基础上，推导并证明了可用于非正交晶系像模拟计算的表达式。
5) space syntax
空间句法
1.
Using the space syntax theory to analyze the development of residential space from Japan;
用空间句法理论解析日本住宅空间的发展
2.
Space Syntax and Rational Inclusive Planning;
空间句法与理性的包容性规划
3.
Space Syntax:Meso-and Micro-Urban Morphology under the View of Graph Theory;
空间句法:从图论的角度看中微观城市形态
6) spatial syntax
空间句法
1.
Multi-scale representation of urban spatial morphology based on GIS and spatial syntax;
基于GIS和空间句法的城市空间形态多尺度描述(英文)
2.
According to the characteristics of Beijing′s subways that the passengers usually cares about the transfer times rather than traffic distance,this paper used the average depth value of spatial syntax to quantitatively evaluate the accessibility of Beijing′s subways in 2008.
论文结合乘坐北京市地铁更关心转换次数的特点,采用空间句法中平均深度值的形态分析变量,对2008年北京市各地铁线路、各起始站、各换乘站的可达性做了数量化的评价。
补充资料：法空间(曲面的)
法空间(曲面的)
normal space (to a surface)
法空间(曲面的)Lnonl司月娜沈(toa灿面ce);即pM~“oe .poc，al.c.01，在.点P的 空间俨中的曲面F“在点p的切空间几F(见切平面(切列罗以phne))的正交补N，F.法空间的维数是。一m(F的余维).它的每一个一维子空间称为F在点尸的法线(nonl以1).如果F是光滑超曲面，则它在每一点有唯一的一条法线.A，B.物aHOB撰
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条