2014 19th International Conference on Methods and Models in Automation and Robotics (MMAR) 2014
DOI: 10.1109/mmar.2014.6957369
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A graphical user interface for designing time-varying IIR filters with equalized group delay

Abstract: The paper presents a graphical user interface for designing time-varying IIR filters with equalised group delay characteristic. The problem of non-constant group delay characteristic of the IIR filters is well known. The allpass based equalisers are used as a solution with fine results. Unfortunately, the equalisation introduces distortions to the time-domain characteristics of the original IIR filter. The concept of the timevarying coefficients proved to deal with that fact. Due to complex calculations and ne… Show more

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Cited by 4 publications
(3 citation statements)
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“…By means of LTV filters the characteristic function, the damping factor and the Q-parameter of second-order systems are modified, in a timely manner. The variation of filter parameters is normally adjusted by means of linear and exponential functions as well as curves derived from second order systems and Bézier curves [1], [25]. In addition, other reports establish nonzero initial conditions to further reduce the transient behavior [26].…”
Section: A Prior Workmentioning
confidence: 99%
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“…By means of LTV filters the characteristic function, the damping factor and the Q-parameter of second-order systems are modified, in a timely manner. The variation of filter parameters is normally adjusted by means of linear and exponential functions as well as curves derived from second order systems and Bézier curves [1], [25]. In addition, other reports establish nonzero initial conditions to further reduce the transient behavior [26].…”
Section: A Prior Workmentioning
confidence: 99%
“…the quantities t, w 0 and h(w 0 , t) represent time, characteristic frequency and the impulse response in case of first-and secondorder systems, respectively. The integrand given in ( 4) is related to the definition of T R in (1). The number I(ω 0 ), defined in (4), gives a measure of rise-time, since with lower I(ω 0 ) the rise-time assumes a smaller value.…”
Section: B Optimal Solution: Ideal Case With Infinite Bandwidthmentioning
confidence: 99%
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