From (14.3.6) and (14.3.9) we note that an AR(p) stationary random process satisfies the equation
where ap(k) are the prediction coefficients of the linear predictor of order is the minimum mean-square prediction error. If the (p +1) x (p +1) autocorrelation matrix in (14.3.9) is positive definite, prove that:
(a) The reflection coefficients .
(b) The polynomial
has all its roots inside the unit circle (i.e., it is minimum phase).
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