The paper presents a new quadrature oscillator of third order which can provide four quadrature current outputs and two quadrature voltage outputs. The new circuit employs three differential voltage current conveyors and six passive components, most of which are in grounded form. Circuit operation at high frequencies is verified along with nonideality and parasitic study. The circuit enhancement for generation of four phase clock waveforms is also given. The proposed circuit is a novel addition to the oscillator family. 1. Introduction Realization of quadrature oscillators using current mode active building blocks has received continuous attention ever since the advent of current conveyors. The literature has thus witnessed voluminous works which may run into an equally voluminous bibliography, which is beyond the scope of the present discussion and hence limited to some selected works of the last few decades [1–10]. Differential voltage current conveyor became popular in the late 1990s and continued to find applications in realizing oscillators till recently [11–17]. Besides the realization of multiphase oscillators, third-order quadrature oscillators found special attention owing to their low-distortion output generation capability [18–24]. As a result, numerous high performance oscillator circuits continue to find most recent space in the literature [25–29]. In this paper a new third-order quadrature oscillator based on DVCCs is proposed. The proposed circuit requires three DVCCs, three grounded capacitors, and three resistors, of which two are grounded. The circuit generates four quadrature current outputs at high impedance nodes and two quadrature voltage outputs. The circuit usability at high frequencies with low THD is demonstrated. The nonideal analysis as well as parasitic analysis is included to study the real world performance of the proposed circuit. The new proposal further enriches the subject area. Section 2 presents the actual circuit description. Section 3 is devoted to the nonideal analysis. Parasitics considerations are given in Section 4. Simulation results are given in Section 5. Application of the proposed circuit is further explored in Section 6. Lastly, Section 7 presents conclusion of the paper. 2. Proposed Circuit 2.1. Circuits’ Description The symbol and CMOS implementation of differential voltage current conveyor (DVCC) are shown in Figure 1. DVCC is a five-port building block and is characterized by the following port relationship: In a DVCC, terminals , exhibit infinite input impedance. Thus no current flows in terminal , .
References
[1]
A. S. Sedra and K. C. Smith, “A second generation current conveyor and its applications,” IEEE Transactions on Circuit Theory, vol. 17, no. 1, pp. 132–134, 1970.
[2]
B. Wilson, “Recent developments in current conveyors and current-mode circuits,” IEE Proceedings G, vol. 137, no. 2, pp. 63–77, 1990.
[3]
A. M. Soliman, “Simple sinusoidal RC oscillators using current conveyors,” International Journal of Electronics, vol. 42, pp. 309–311, 1975.
[4]
R. Senani, “New canonic single resistor controlled oscillator using a single current conveyor,” Electronics Letters, vol. 15, no. 18, pp. 568–569, 1979.
[5]
A. M. Soliman, “Two integrator loop quadrature oscillators: a review,” Journal of Advance Research, vol. 4, no. 1, pp. 1–11, 2013.
[6]
S. Maheshwari and M. S. Ansari, “Catalog of realizations for DXCCII using commercially available ICs and applications,” Radioengineering, vol. 21, pp. 281–289, 2012.
[7]
G. Souliotis and C. Psychalinos, “Harmonic oscillators realized using current amplifiers and grounded capacitors,” International Journal of Circuit Theory and Applications, vol. 35, no. 2, pp. 93–104, 2007.
[8]
S. S. Gupta, R. K. Sharma, D. R. Bhaskar, and R. Senani, “Sinusoidal oscillators with explicit current output employing current-feedback op-amps,” International Journal of Circuit Theory and Applications, vol. 38, no. 2, pp. 131–147, 2010.
[9]
A. U. Keskin and D. Biolek, “Current mode quadrature oscillator using current differencing transconductance amplifiers (CDTA),” IEE Proceedings, vol. 153, no. 3, pp. 214–218, 2006.
[10]
D. Biolek, A. U. Keskin, and V. Biolkova, “Quadrature oscillator using CDTA-based integrators,” WSEAS Transactions on Electronics, vol. 3, no. 9, pp. 463–469, 2006.
[11]
H. O. Elwan and A. M. Soliman, “Novel CMOS differential voltage current conveyor and its applications,” IEE Proceedings, vol. 144, pp. 856–860, 1997.
[12]
W. Chiu, S. I. Liu, H. W. Tsao, and J. J. Chen, “CMOS differential difference current conveyors and their applications,” IEE Proceedings, vol. 143, pp. 91–96, 1996.
[13]
S. S. Gupta and R. Senani, “Grounded-capacitor current-mode SRCO: novel application of DVCCC,” Electronics Letters, vol. 36, no. 3, pp. 195–196, 2000.
[14]
S. S. Gupta and R. Senani, “Realisation of current-mode SRCOs using all grounded passive elements,” Frequenz, vol. 57, no. 1-2, pp. 25–36, 2003.
[15]
P. Kumar, A. U. Keskin, K. Pal, and V. Kumar, “DVCC-based single element controlled oscillators using all-grounded components and simultaneous current-voltage mode outputs,” Frequenz, vol. 59, pp. 7–8, 2005.
[16]
S. Maheshwari and B. Chaturvedi, “High output impedance CMQOs using DVCCs and grounded components,” International Journal of Circuit Theory and Applications, vol. 39, no. 4, pp. 427–435, 2011.
[17]
S. Maheshwari, “Quadrature oscillator using grounded components with current and voltage outputs,” IET Circuits, Devices and Systems, vol. 3, no. 4, pp. 153–160, 2009.
[18]
S. Maheshwari, “Current-mode third-order quadrature oscillator,” IET Circuits, Devices and Systems, vol. 4, no. 3, pp. 188–195, 2010.
[19]
J.-W. Horng, H. Lee, and J.-Y. Wu, “Electronically tunable third-order quadrature oscillator using CDTAs,” Radioengineering, vol. 19, no. 2, pp. 326–330, 2010.
[20]
M. T. Abuelma'Atti and M. A. Al-Qahtani, “A new current-controlled multiphase sinusoidal oscillator using translinear current conveyors,” IEEE Transactions on Circuits and Systems II, vol. 45, no. 7, pp. 881–885, 1998.
[21]
P. Prommee and K. Dejhan, “An integrable electronic-controlled quadrature sinusoidal oscillator using CMOS operational transconductance amplifier,” International Journal of Electronics, vol. 89, no. 5, pp. 365–379, 2002.
[22]
S. Maheshwari and I. A. Khan, “Current controlled third order quadrature oscillator,” IEE Proceedings, vol. 152, pp. 605–607, 2005.
[23]
G. Souliotis and C. Psychalinos, “Electronically controlled multiphase sinusoidal oscillators using current amplifiers,” International Journal of Circuit Theory and Applications, vol. 37, no. 1, pp. 43–52, 2009.
[24]
I. A. Khan, P. Beg, and M. T. Ahmed, “First order current mode filters and multiphase sinusoidal oscillators using CMOS MOCCIIs,” Arabian Journal for Science and Engineering, vol. 32, no. 2, pp. 119–126, 2007.
[25]
J.-W. Horng, “Current/voltage-mode third order quadrature oscillator employing two multiple outputs CCIIs and grounded capacitors,” Indian Journal of Pure and Applied Physics, vol. 49, no. 7, pp. 494–498, 2011.
[26]
M. Kumngern and S. Junnapiya, “Current-mode third-order quadrature oscillator using minimum elements,” in Proceedings of the International Conference on Electrical Engineering and Informatics (ICEEI '11), pp. 1–4, July 2011.
[27]
M. Kumngern, P. Lamun, and K. Dejhan, “Current-mode quadrature oscillator using current differencing transconductance amplifiers,” International Journal of Electronics, vol. 99, pp. 971–986, 2012.
[28]
V. Biolková, J. Bajer, and D. Biolek, “Four-phase oscillators employing two active elements,” Radioengineering, vol. 20, no. 1, pp. 334–339, 2011.
[29]
T. Tsukutani, Y. Sumi, and Y. Fukui, “Electronically controlled current-mode oscillators using MO-OTAs and grounded capacitors,” Frequenz, vol. 60, no. 11-12, pp. 220–223, 2006.
[30]
C. Sanchez-Lopez, “Pathalogical equivalents of fully-differential active devices for symbolic nodal analysis,” IEEE Transactions on Circuits and Systems-I, vol. 60, pp. 603–615, 2013.