4. Let B be an n-dimensional random vector of zero mean and positive- definite covariance matrix Q. Suppose measurements of the form y = WB are made where the rank of W is m. If ß is the linear...


4. Let B be an n-dimensional random vector of zero mean and positive-<br>definite covariance matrix Q. Suppose measurements of the form<br>y = WB are made where the rank of W is m. If ß is the linear minimum<br>variance estimate of ß based on y, show that the covariance of the<br>error B - B has rank n - m.<br>

Extracted text: 4. Let B be an n-dimensional random vector of zero mean and positive- definite covariance matrix Q. Suppose measurements of the form y = WB are made where the rank of W is m. If ß is the linear minimum variance estimate of ß based on y, show that the covariance of the error B - B has rank n - m.

Jun 07, 2022
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