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2015 | OriginalPaper | Chapter

14. Second Generation Applications of Other Types of Current Conveyors in Realizing Synthetic Impedances

Authors : Raj Senani, D. R. Bhaskar, A. K. Singh

Published in: Current Conveyors

Publisher: Springer International Publishing

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Abstract

Chosen from a vast amount of literature in the area of impedance simulation using CCs, a number of novel synthetic impedance circuits have been described using the new variants of CCs (such as DOCCII, DVCC, CCIII, DXCCII, MICCII, DDCC and FDCCII etc.) for realizing both grounded and floating forms of inductors and other related elements, which possess a number of interesting features.

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previous chapter Sinusoidal Oscillator Realizations Using Other Types of Current Conveyors

next chapter Second Generation Miscellaneous Linear/Nonlinear Applications of Various Types of Current Conveyors

The differential voltage Current Conveyor was first introduced by K. Pal in [43].

For a class of floating inductors realizable with DVCCs along with other types of CCs, using only three passive elements, see [35].

For an interesting work demonstrating the use of DXCCII in realizing a number of positive/negative, lossy/loss-less inductance simulation circuits, see [34].

It is interesting to note that in view of the equivalence of CCII- and nullor, these conjectures have their basis in some important theorems existing in literature in the context of gyrator realization using nullors [62].

Fabre A, Saaid O (1993) Novel translinear impedance convertor and band pass filter applications. Electron Lett 29:746–747CrossRef

Abuelma’atti MT (1998) Comment: floating inductance simulation based on current conveyors. Electron Lett 34:1037CrossRef

Ananda Mohan PV (2005) Floating capacitance simulation using current conveyors. J Circ Syst Comput 14:123–128CrossRef

Soliman AM (2010) New CCII and ICCII based realizations of L-C and L-R mutators. Circ Syst Sig Process 29:1181–1191CrossRefMATH

Metin B (2011) Supplementary inductance simulator topologies employing single DXCCII. Radioengineering 20:614–618

Liu SI, Yang CY (1996) Higher-order immittance function synthesis using CCIIIs. Electron Lett 32:2295–2296CrossRef

Ananda Mohan PV (1998) Grounded capacitor based grounded and floating inductance simulation using current conveyors. Electron Lett 34:1037–1038CrossRef

Sedef H, Acar C (2000) A new floating FDNR circuit using differential voltage current conveyors. Int J Electron Commun (AEU) 54:297–301

Kuntman H, Gulsoy M, Cicekoglu O (2000) Actively-simulated grounded lossy inductors using third generation current conveyors. Microelectron J 31:245–250CrossRef

10.

Wang HY, Lee CT (2000) Systematic synthesis of R-L and C-D immittances using single CCIII. Int J Electron 87:293–301CrossRef

11.

Minaei S (2003) A new high performance CMOS third generation current conveyor (CCIII) and its application. Electr. Engineering J 85:147–153

12.

Minaei S, Cicekoglu O, Kuntman H, Turkoz S (2002) Electronically tunable, active only floating inductance simulation. Int J Electron 89:905–912CrossRef

13.

Khan IA, Zaidi MH (2003) A novel ideal floating inductor using translinear conveyors. Active Passiv Electron Comp 26:87–89CrossRef

14.

Incekaraoglu M, Cam U (2005) Realization of series and parallel R-L and C-d Impedances using single differential voltage current conveyor. Analog Integr Circ Sig Process 43:101–104CrossRef

15.

Gift SJG (2004) New simulated inductor using operational conveyors. Int J Electron 91:477–483CrossRef

16.

Zeki A, Toker A (2005) DXCCII-based tunable gyrator. Int J Electron Commun (AEU) 59:59–62CrossRef

17.

Yuce E (2006) Comment on Realization of series and parallel R-L and C-D impedances using single differential voltage current conveyor. Analog Integr Circ Sig Process 49:91–92CrossRef

18.

Yuce E (2006) On the realization of the floating simulators using only grounded passive components. Analog Integr Circ Sig Process 49:161–166CrossRef

19.

Yuce E, Minaei S, Cicekoglu O (2005) A novel grounded inductor realization using a minimum number of active and passive components. ETRI J 27:427–432CrossRef

20.

Yuce E, Cicekoglu O, Minaei S (2006) CCII-based grounded to floating immittance converter and a floating inductance simulator. Analog Integr Circ Sig Process 46:287–291CrossRef

21.

Minaei S, Yuce E, Cicekoglu O (2006) A versatile active circuit for realizing floating inductance, capacitance, FDNR and admittance converter. Analog Integr Circ Sig Process 47:199–202CrossRef

22.

Yuce E, Minaei S, Cicekoglu O (2006) Limitations of the simulated inductors based on a single current conveyors. IEEE Trans Circ Syst-I 53:2860–2867CrossRef

23.

Yuce E, Minaei S (2007) A new active network suitable for realizing ladder filters and transformer simulator. J Circ Syst Comput 16:29–41CrossRef

24.

Minaei S, Yuce E (2008) Realization of tunable active floating inductance simulators. Int J Electron 95:27–37CrossRef

25.

Yuce E (2008) Negative impedance converter with reduced nonideal gain and parasitic impedance effects. IEEE Trans Circ Syst-I 55:276–283MathSciNetCrossRef

26.

Riewruja V, Petchmaneelumka W (2008) Floating current-controlled resistance converters using OTAs. Int J Electron Commun 62:725–731CrossRef

27.

Metin B, Herencsar N, Horng JW (2014) DCCII-based novel lossless grounded inductance simulators with no element matching constrains. Radioeng J 23:532–4538

28.

Horng JW, Hou CL, Chang CM, Yang H, Shyu WT (2009) Higher-order immittance functions using current conveyors. Analog Integr Circ Sig Process 61:205–209CrossRef

29.

Sagbas M, Ayten UE, Sedef H, Koksal M (2009) Floating immittance function simulator and its applications. Circ Syst Sig Process 28:55–63CrossRefMATH

30.

Yuce E, Minaei S (2009) On the realization of simulated inductors with reduced parasitic impedance effects. Circ Syst Sig Process 28:451–465CrossRef

31.

Yuce E, Minaei S (2009) Novel floating simulated inductors with wider operating-frequency ranges. Microelectron J 40:928–938CrossRef

32.

Sagbas M, Ayten UE, Sedef H, Koksal M (2009) Electronically tunable floating inductance simulator. Int J Electron Commun (AEU) 63:423–427CrossRef

33.

Lahiri A (2009) Comment on ‘Electronically tunable floating inductance simulator’. Int J Electron Commun (AEU) 63:878CrossRef

34.

Kacar F, Yesil A (2010) Novel grounded parallel inductances simulators realization using a minimum number of active and passive components. Microelectron J 41:632–638CrossRef

35.

Soliman AM (2010) On the realization of floating inductors. Nat Sci 8(5):167–180

36.

Metin B, Minaei S (2010) Parasitic compensation in CC-I based circuits for reduced power consumption. Analog Integ Circ Sig Process 65:157–162CrossRef

37.

Saad RA, Soliman AM (2010) On the systematic synthesis of CCII-based floating simulators. Int J Circ Theor Appl 38:935–967CrossRefMATH

38.

Kacar F, Metin B, Kuntman H (2010) A new CMOS dual-X second generation current conveyor (DXCCII) with an FDNR circuit application. Int J Electron Commun (AEU) 64:774–778CrossRef

39.

Horng JW (2010) Lossless inductance simulation and voltage-mode universal biquadratic filter with one input and five outputs using DVCCs. Analog Integ Circ Sig Process 62:407–413CrossRef

40.

Yuce E (2010) A novel floating simulation topology composed of only grounded passive components. Int J Electron 97:249–262CrossRef

41.

Kacar F (2010) New lossless inductance simulators realization using a minimum active and passive components. Microelectron J 41:109–113CrossRef

42.

Kacar F, Yesil A (2011) FDCCII-based FDNR simulator topologies. Int J Electron 99:285–293CrossRef

43.

Pal K (1989) Modified current conveyors and their applications. Microelectron J 20:37–40CrossRef

44.

Swamy MNS (2011) Mutators, generalized Impedance converters and inverters, and their realization using generalized current conveyors. Circ Syst Sig Process 30:209–232MathSciNetCrossRefMATH

45.

Myderrizi I, Minaei S, Yuce E (2011) DXCCII-based grounded inductances simulators and filter applications. Microelectron J 42:1074–1081CrossRef

46.

Prommee P, Somdunyakanok M (2011) CMOS-based current-controlled DDCC and its applications to capacitance multiplier and universal filter. Int J Electron Commun (AEU) 65:1–8CrossRef

47.

Ibrahim MA, Minaei S, Yuce E, Herencsar N, Koton J (2012) Lossy/lossless floating/grounded inductance simulation using one DDCC. Radioengineering 21:3–10

48.

Sagbas M, Ayten UE, Sedef H, Koksal M (2012) Reply to comment on ‘Electronically tunable floating inductance simulator’. Int J Electron Commun (AEU) 66:86–88CrossRef

49.

Herencsar N, Lahiri A, Koton J, Vrba K, Metin B (2012) Realization of resistorless lossless positive and negative grounded inductor simulators using single ZC-CCCITA. Radioengineering 21:264–272

50.

Metin B (2012) Canonical inductor simulators with grounded capacitors using DCCII. Int J Electron 99:1027–1035CrossRef

51.

Sagbas M (2014) Electronically tunable mutually coupled circuit using only two active components. Int J Electron 101:364–374CrossRef

52.

Prasad D, Ahmad J (2014) New electronically-controllable lossless synthetic floating inductance circuit using single VDCC. Circ Syst 5:13–15CrossRef

53.

Kacar F, Yesil A, Minaei S, Kuntman H (2014) Positive/negative lossy/lossless grounded inductance simulators employing single VDCC and only two passive elements. Int J Electron Commun (AEU) 68:73–78CrossRef

54.

Wang Z (1990) Novel voltage-controlled grounded resistor. Electron Lett 26:1711–1712CrossRef

55.

Piovaccari A (1995) CMOS integrated third generation current conveyor. Electron Lett 31:1228–1229CrossRef

56.

Zeki A, Toker A, Cicekoglu O (2002) The dual-X current conveyor (DXCCII): a new active device for tunable continuous-time filters. Int J Electron 89:913–923CrossRef

57.

Kacar F, Metin B, Kuntman H (2010) A new dual-X CMOS second generation current conveyor (DXCCII) with a FDNR circuit application. AEU Int J Electron Commun 64:774–778CrossRef

58.

Elvan HO, Soliman AM (1997) Novel CMOS differential voltage current conveyor and its applications. IEE Proc Circ Devices Syst 144:195–200CrossRef

59.

Kacar F, Metin B, Kuntman H, Cicekoglu O (2009) A new high-performance CMOS fully differential second-generation current conveyor with application example of biquad filter realization. Int J Electron 97:499–510CrossRef

60.

Prommee P, Angkeaw K, Somdunyakanok M, Dejhan K (2009) CMOS-based near zero-offset multiple input max-min circuits and its applications. Analog Integ Circ Sig Process 61:93–105CrossRef

61.

Chiu W, Liu SI, Tsao HW, Chen JJ (1996) CMOS differential difference current conveyor and their applications. IEE Proc Circ Devices Syst 143:91–96CrossRefMATH

62.

Adams KM, Deprettere E (1974) On the realization of gyrators by nullors and resistors. Int J Circ Theor Appl 2:287–290CrossRef

Title: Second Generation Applications of Other Types of Current Conveyors in Realizing Synthetic Impedances
Authors: Raj Senani
D. R. Bhaskar
A. K. Singh
Publisher: Springer International Publishing
Book: Current Conveyors
Print ISBN: 978-3-319-08683-5

Electronic ISBN: 978-3-319-08684-2

Copyright Year: 2015
DOI: https://doi.org/10.1007/978-3-319-08684-2_14