Abstract

Total least squares (TLS) is a method of solving over-determined sets of linear equations AX/spl ap/b when there are errors both in the observation vector b(m/spl times/1) and in the data matrix A(m/spl times/n). This method is particularly useful when the data matrix A is singular or highly ill conditioned. We present the method of finding the TLS by applying the singular value decomposition to the discrete deconvolution problem. Numerical results are presented for finding the impulse response of a transmission line from experimental data. The advantage of this approach is that this method can be automated based on the signal to noise ratio of the measured data. >

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