Problem 1 Consider the following noise-corrupted state-space system x = 4x+3u +3v y = 2x+ w where v is Gaussian white no
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Problem 1 Consider the following noise-corrupted state-space system x = 4x+3u +3v y = 2x+ w where v is Gaussian white no
Problem 1 Consider the following noise-corrupted state-space system x = 4x+3u +3v y = 2x+ w where v is Gaussian white noise with mean 0 and covariance 20, and w is Gaussian white noise with mean 0 and covariance 3. Without the aid of MATLAB, design a Kalman filter with optimal observer gain matrix L. Show all your algebra, including solving the filter algebraic Riccati equation (FARE). Be sure to consider all solutions to the FARE, and show whether each solution gives stable or unstable error dynamics.
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