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Design of nonrecursive filters satisfying arbitrary magnitude and phase specifications using a least-squares approach
A method is described which can be used to design nonrecursive filters satisfying prescribed magnitude and phase specifications. The method is based on formulating the absolute mean-square error between the frequency response of the practical filter and the desired response as a quadratic function....
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Published in: | IEEE transactions on circuits and systems. 2, Analog and digital signal processing Analog and digital signal processing, 1995-11, Vol.42 (11), p.711-716 |
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container_issue | 11 |
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container_title | IEEE transactions on circuits and systems. 2, Analog and digital signal processing |
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creator | Kidambi, S.S. Ramachandran, R.P. |
description | A method is described which can be used to design nonrecursive filters satisfying prescribed magnitude and phase specifications. The method is based on formulating the absolute mean-square error between the frequency response of the practical filter and the desired response as a quadratic function. The coefficients of the filters are obtained by solving a set of linear equations. It is shown that our method, in general, has an order of magnitude lower computational complexity than the eigenfilter method. For the design of allpass filters, in particular, the computational complexity is three orders of magnitude lower than the eigenfilter method. In addition, our method yields a lower mean-square error.< > |
doi_str_mv | 10.1109/82.475238 |
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The method is based on formulating the absolute mean-square error between the frequency response of the practical filter and the desired response as a quadratic function. The coefficients of the filters are obtained by solving a set of linear equations. It is shown that our method, in general, has an order of magnitude lower computational complexity than the eigenfilter method. For the design of allpass filters, in particular, the computational complexity is three orders of magnitude lower than the eigenfilter method. 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subjects | Applied sciences Chebyshev approximation Computational complexity Delay Design methodology Detection, estimation, filtering, equalization, prediction Equalizers Equations Exact sciences and technology Finite impulse response filter Frequency response Information, signal and communications theory Linear programming Nonlinear filters Signal and communications theory Signal, noise Telecommunications and information theory |
title | Design of nonrecursive filters satisfying arbitrary magnitude and phase specifications using a least-squares approach |
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