1) Gram-Schmidt orthogonalization method
Gram-Schmidt正交法
2) Gram-Schmidt orthogonal algorithm
Gram-Schmidt正交化算法
1.
Then it compares the patterns which were formed by Gram-Schmidt orthogonal algorithm,Side-lobe cancellation algorithm and SMI algorithm.
利用模式空间变换算法将均匀圆阵转换为均匀线阵,在虚拟线阵的阵列流形中,比较了Gram-Schmidt正交化算法、自适应旁瓣对消和SMI算法这三种算法形成的方向图。
3) Gram-Schmidt orthogonalization algorithm
Gram-Schmidt正交化法
1.
A new SIC(successive interference cancellation) algorithm based on the Gram-Schmidt orthogonalization algorithm was presented.
基于Gram-Schmidt正交化法,提出了一种改进的串行干扰消除算法。
4) Gram-Schmidt orthogonal methods
Gram-Schmidt正交化
1.
The second approach is to propose a new method for UWB pulse waveform design that based on the combination of Gaussian derived function and Gram-Schmidt orthogonal methods.
第二种是在组合高斯导函数的基础上提出了一种利用Gram-Schmidt正交化产生UWB正交成形脉冲的新方法。
2.
In order to design the Ultra-wideband pulse which can satisfy the restriction of FCC emission mask and reduce interference of multi-user systems,the combination of Gaussian derivative functions has been studied first and then a new method is proposed for UWB pulse waveform design based on the combination of Gaussian derived function and using Gram-Schmidt orthogonal methods.
为了设计满足FCC辐射掩蔽及降低系统多用户干扰的超宽带波形,首先对高斯导函数的组合进行了研究,然后在高斯组合函数的基础上提出了一种利用Gram-Schmidt正交化方法产生UWB正交成形脉冲的新方法。
5) Gram-Schmidt orthogonalization
Gram-Schmidt正交化
1.
This method uses Gram-Schmidt orthogonalization,selects powerful information and makes variables irrelevant.
该方法利用Gram-Schmidt正交化过程,在特征集合中选择判别力强的信息,并把挑选出来的特征集合变换成若干直交变量。
6) Gram-Schmidt orthonormal base
Gram-Schmidt正交基
1.
Both instantaneous amplitude(IA) and instantaneous frequency(IF) is approximated by Gram-Schmidt orthonormal base,the model is proposed for estimating IF and IA.
应用Gram-Schmidt正交基对非平稳信号的瞬时频率和瞬时幅值进行近似,提出了瞬时频率和瞬时幅值的正交多项式估计模型。
补充资料：回归正交设计法
分子式：
CAS号：
性质：根据正交表安排试验，使得在每个试验点上获得的数据含有最大的信息，再用回归分析法来处理正交试验的数据，将试验指标与被考察的各因素之间的关系以回归方程更精确地表示出来。回归的正交设计兼容了正交试验设计与回归分析两者的优点，是一种优良的试验设计方法。
CAS号：
性质：根据正交表安排试验，使得在每个试验点上获得的数据含有最大的信息，再用回归分析法来处理正交试验的数据，将试验指标与被考察的各因素之间的关系以回归方程更精确地表示出来。回归的正交设计兼容了正交试验设计与回归分析两者的优点，是一种优良的试验设计方法。
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