sample covariance造句
例句與造句
- Commonly used estimators include sample covariance.
- As far as sample covariance matrices are concerned, a theory was developed by Mar enko and Pastur.
- The product in the final line is therefore zero; there is no sample covariance between different principal components over the dataset.
- Similarly, the intrinsic inefficiency of the sample covariance matrix depends upon the Riemannian curvature of the space of positive-define matrices.
- Due to their ease of calculation and other desirable characteristics, the sample mean and sample covariance are widely used in statistics and applications to numerically represent the distribution.
- It's difficult to find sample covariance in a sentence. 用sample covariance造句挺難的
- simply by replacing the state covariance Q in Kalman gain matrix K by the sample covariance C computed from the ensemble members ( called the " ensemble covariance " ).
- The root mean square residual ( RMR ) and standardized root mean square residual ( SRMR ) are the square root of the discrepancy between the sample covariance matrix and the model covariance matrix.
- It can be seen in Eq . ( 4 ) that the penalty function of Eq . ( 9 ) is minimized by approximating the signal model to the sample covariance matrix as accurate as possible.
- Next, we apply a property of least square regression models, that the sample covariance between \ hat { Y } _ i and Y _ i-\ hat { Y } _ i is zero.
- where " n " is the sample size, \ overline { \ mathbf x } is the vector of column means and { \ mathbf S } is a m \ times m sample covariance matrix.
- The use of the term " n " " 1 is called Bessel's correction, and it is also used in sample covariance and the sample standard deviation ( the square root of variance ).
- However, when \ alpha > 0, i . e ., when ridge regression is used, the addition of \ alpha I to the sample covariance matrix ensures that all of its eigenvalues will be strictly greater than 0.
- When \ alpha = 0, i . e ., in the case of ordinary least squares, the condition that d > n causes the sample covariance matrix X ^ T X to not have full rank and so it cannot be inverted to yield a unique solution.
- The reason the sample covariance matrix has \ textstyle N-1 in the denominator rather than \ textstyle N is essentially that the population mean \ operatorname { E } ( X ) is not known and is replaced by the sample mean \ mathbf { \ bar { X } }.
- Then " D " is the data transformed so every random variable has zero mean, and " T " is the data transformed so all variables have zero mean and zero correlation with all other variables the sample covariance matrix of " T " will be the identity matrix.
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