1) weak orthogonal complement
弱正交补
1.
By introducing first the concept of weak inner and weak orthogonal complement,we have testified the uniqueness of weak orthogonal complement and finally give the solving process for the homogeneous linear equations with the same solution space.
在一般的线性空间中引入弱内积,使之成为弱内积空间,再引入弱正交、弱正交补概念,证明了任何数域上的线性空间都是弱内积空间、任何弱内积空间的子空间都有唯一的弱正交补,揭示了齐次线性方程组的解空间与系数矩阵的行空间的对称性。
2.
By introducing first the concept of weak inner and weak orthogonal complement,we have testified the uniqueness of weak orthogonal complement and finally give the necessary and sufficient condition for the same solution of the homogeneous linear equations.
在一般的线性空间中引入弱内积,使之成为弱内积空间,再引入弱正交、弱正交补概念,证明了任何数域上的线性空间都是弱内积空间、任何弱内积空间的子空间都有唯一的弱正交补,并给出了齐次线性方程组同解的一个充分必要条件。
2) weak orthogonal
弱正交
1.
By introducing first the concept of weak inner and weak orthogonal complement,we have testified the uniqueness of weak orthogonal complement and finally give the solving process for the homogeneous linear equations with the same solution space.
在一般的线性空间中引入弱内积,使之成为弱内积空间,再引入弱正交、弱正交补概念,证明了任何数域上的线性空间都是弱内积空间、任何弱内积空间的子空间都有唯一的弱正交补,揭示了齐次线性方程组的解空间与系数矩阵的行空间的对称性。
2.
By introducing first the concept of weak inner and weak orthogonal complement,we have testified the uniqueness of weak orthogonal complement and finally give the necessary and sufficient condition for the same solution of the homogeneous linear equations.
在一般的线性空间中引入弱内积,使之成为弱内积空间,再引入弱正交、弱正交补概念,证明了任何数域上的线性空间都是弱内积空间、任何弱内积空间的子空间都有唯一的弱正交补,并给出了齐次线性方程组同解的一个充分必要条件。
3) orthogonal complement faces(OC-faces)
正交补脸
1.
A method called orthogonal complement faces(OC-faces) was presented based on the orthogonal decomposition theorem to free face recognition from feature extraction.
为了实现人脸识别免于特征提取,提出了一种基于正交补脸(OC-faces)的人脸识别方法。
4) orthocomplement
正交补
1.
Kinetic equations of multibody systems with scleronomic constraints are projected along the feasible and unfeasible directons of the constiaints respectively,and generalized accelerations of the systems are decomposed along the two directons using the bases of constraint matrix and its orthocomplement.
通过约束矩阵及其正交补的两组基，将定常约束多体系统的动力学方程沿与约束相容和不相容的两个方向上投影，并将系统的广义加速度沿这两个方向进行分解，得到描述系统运动的纯微分方程和求约束力的公式，同时提出了违约修正的一种方法。
补充资料：补可去弱
补可去弱
补可去弱 用补益药物可以治疗虚弱病证。《汤液本草》卷上：“补可以去弱，人参、羊肉之属是也。”参见补剂、补法条。
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