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(a) Write the Kalman filtering equations to find the minimum mean-square estimate, f(nin), of x(n) given the observations y(i), i = 1,...,n. The initial conditions are +(00) = 0 and E{c-(00)} = 1 where (010) = x(0) - T(0/0). (b) Assuming that the filter reaches a steady state solution, find the steady state Kalman gain and the limiting form of the estimation equation for a(nin).
(a) Write the Kalman filtering equations to find the minimum mean-square estimate, f(nin), of x(n) given the observation
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(a) Write the Kalman filtering equations to find the minimum mean-square estimate, f(nin), of x(n) given the observation
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