Reconfigurable Fractional-Order Filter with Electronically Controllable Slope of Attenuation, Pole Frequency and Type of Approximation

被引:46
作者
Jerabek, Jan [1 ]
Sotner, Roman [1 ]
Dvorak, Jan [1 ]
Polak, Josef [1 ]
Kubanek, David [1 ]
Herencsar, Norbert [1 ]
Koton, Jaroslav [1 ]
机构
[1] Brno Univ Technol, Dept Telecommun, Tech 12, Brno 61600, Czech Republic
关键词
Adjustable current amplifier; approximation; fractional-order filter; fractional-order high-pass filter; fractional-order low-pass filter; follow-the-leader feedback; fractional order; operational transconductance amplifier; reconfigurable filter; CONSTANT PHASE ELEMENT; ACTIVE ELEMENTS; REALIZATION; CAPACITORS; CIRCUITS; SYSTEMS; MODELS;
D O I
10.1142/S0218126617501572
中图分类号
TP3 [计算技术、计算机技术];
学科分类号
0812 ;
摘要
This paper presents design of electronically reconfigurable fractional-order filter that is able to be con figured to operate as fractional-order low-pass filter (FLPF) or fractional-order high-pass filter (FHPF). Its slope of attenuation between pass band and stop band, i.e., order of the filter, is electronically adjustable in the range between 1 and 2. Also, pole frequency can be electronically controlled independently with respect to other tuned parameters. Moreover, particular type of approximation can be also controlled electronically. This feature set is available both for FLPF and FHPF-type of response. Presented structure of the filter is based on well-known follow-the-leader feedback (FLF) topology adjusted in our case for utilization with just simple active elements operational transconductance amplifiers (OTAs) and adjustable current amplifiers (ACAs), both providing possibility to control its key parameter electronically. This paper explains how reconfigurable third-order FLF topology is used in order to approximate both FLPF and FHPF in concerned frequency band of interest. Design is supported by PSpice simulations for three particular values of order of the filter (1.25, 1.5, 1.75), for several values of pole frequency and for two particular types of approximation forming the shape of both the magnitude and phase response. Moreover, theoretical presumptions are successfully con firmed by laboratory measurements with prepared prototype based on behavioral modeling.
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页数:21
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共 48 条
  • [1] Adhikary A., 2015, P IEEE INT S CIRC SY, P2329, DOI 10.1109/ISCAS.2015.7169150
  • [2] High-quality factor asymmetric-slope band-pass filters: a fractional-order capacitor approach
    Ahmadi, P.
    Maundy, B.
    Elwakil, A. S.
    Belostotski, L.
    [J]. IET CIRCUITS DEVICES & SYSTEMS, 2012, 6 (03) : 187 - 197
  • [3] Fractional Order Butterworth Filter: Active and Passive Realizations
    Ali, A. Soltan
    Radwan, A. G.
    Soliman, Ahmed M.
    [J]. IEEE JOURNAL ON EMERGING AND SELECTED TOPICS IN CIRCUITS AND SYSTEMS, 2013, 3 (03) : 346 - 354
  • [4] [Anonymous], 1996, DATASHEET EL2082
  • [5] Biolek D, 2008, RADIOENGINEERING, V17, P15
  • [6] CARLSON GE, 1964, IEEE T CIRCUITS SYST, VCT11, P210
  • [7] Dimeas I., 2015, PROC INT S NONLINEAR
  • [8] Optimal approximation, simulation and analog realization of the fundamental fractional order transfer function
    Djouambi, Abdelbaki
    Charef, Abdelfatah
    Besancon, Alina Voda
    [J]. INTERNATIONAL JOURNAL OF APPLIED MATHEMATICS AND COMPUTER SCIENCE, 2007, 17 (04) : 455 - 462
  • [9] Dvorak J, 2016, 2016 39TH INTERNATIONAL CONFERENCE ON TELECOMMUNICATIONS AND SIGNAL PROCESSING (TSP), P587, DOI 10.1109/TSP.2016.7760949
  • [10] Microscale electrostatic fractional capacitors using reduced graphene oxide percolated polymer composites
    Elshurafa, A. M.
    Almadhoun, Mahmoud N.
    Salama, K. N.
    Alshareef, H. N.
    [J]. APPLIED PHYSICS LETTERS, 2013, 102 (23)