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正交基底
1、orthogonal complement───[数]正交补；正交余
2、molecular basis───[医]分子基础
3、basis point───n.基点；基点（等于0.01%）
4、orthogonal───n.正交直线；adj.[数]正交的；直角的
5、annual basis───年度基准，以年为基础
6、orthogonal matrix───[数]正交矩阵
7、unexpired basis───未到期基础
8、basis───n.基础；底部；主要成分；基本原则或原理
9、weekly basis───每周
1、The approach presents more freedom when choosing frame or orthogonal basis of one-way wave marching algorithm.───该方法在构造单程波的步进算法时，在选择标架或正交基等方面有更大的自由度。
2、And the complex variable moving least-square approximation based on the orthogonal basis function is discussed in detail.───提出了复变量移动最小二乘法，并详细讨论了基于正交基函数的复变量移动最小二乘法。
3、This paper presents an online identification method for guided bomb based adaptive wavelet orthogonal basis neural network.───提出了一种基于小波正交基神经网络的非线性在线辨识方法。
4、By introducing a group of function orthogonal basis into the input space, the input functions and the network weight functions are expressed in the expansion form.───在输入空间中引入一组函数正交基，将输入函数和网络权函数表示为该组正交基的展开形式，利用基函数的正交性简化过程神经元聚合运算。
5、Construction and classification of a set of complete orthogonal basis functions in the arbitrary triangular domain───任意三角型区域中一组完备正交基的构造与分类
6、The accuracy of approximation to a function depends on the choice of standard orthogonal basis functions and fitting algorithm.───函数的拟合效果依赖于所选择的标准正交基函数和拟合算法。
7、Describes the structure of the model, discrete data fitting method by the expansion of function orthogonal basis and learning algorithm.───给出了模型的结构，基于函数正交基展开的离散数据拟合方法以及模型的学习算法。
8、To simplify the calculation, a learning algorithm based on the expansion of the orthogonal basis functions is developed.───为简化模型的计算复杂度，开发了一种基于正交基函数展开的学习算法。
9、coordinates; Linear variation; Non-orthogonal basis set;───超球坐标；线性变分；非正交基；
1、In this paper, we'll give another simple method to seek normal orthogonal basis by using the properties of positive definite matrix.
2、And the complex variable moving least-square approximation based on the orthogonal basis function is discussed in detail.
3、In order to improve the key generation rate of the quantum key distribution protocols, a perfect complete orthogonal basis of the bipartite three-level system was constructed.
4、The real symmetric matrix, the diagonal matrix and the orthogonal basis of n-dimensional Euclidean space are studied.
5、According to the principle of discontinuous finite-element method and selection of orthogonal basis shape functions, the computational scheme is developed for the shallow water equations.