Int. J. Electron. Commun. (AEÜ) 106 (2019) 57–66 Contents lists available at ScienceDirect International Journal of Electronics and Communications (AEÜ) journal homepage: www.elsevier.com/locate/aeue Regular paper Realization of DTMOS based CFTA and multiple input single output biquadratic filter application Muhammed Emin Basßak Yildiz Technical University, Faculty of Naval Arch. and Maritime, Istanbul 34349, Turkey a r t i c l e i n f o Article history: Received 2 February 2019 Accepted 30 April 2019 Keywords: CFTA DTMOS Filter MISO type Low voltage Low power a b s t r a c t Analog filters can be found in everything from mobile phones to disk drives, from audio systems to power supplies, from telecommunications to broadband internet connection. Analog filters can be formed from a variety of active elements. In this study, the Dynamic Threshold Voltage MOSFET (DTMOS) based Current Follower Transconductance Amplifier (CFTA) active element has been suggested and a multi input single output (MISO) universal biquadratic filter has been obtained with this active element. The proposed circuit operates with ±0.2 V supply voltages and consumes 140 mW power and electronically tunable. All five filtering responses have been realized by selecting the different input signals. All simulations have been performed with LTSpice program using the Predictive Technology Model (PTM) 45 nm Level 54 CMOS process parameters. Analysis of AC/DC, noise, Monte Carlo, temperature, total harmonic distortion (THD) proves that the circuit operates in harmony with the theory. With Monte Carlo analysis, it has been observed that the filter achieves stable output against both passive element and process parameter tolerance. It is hoped that the proposed active element and the filter will be useful in ultralow voltage, low power, and low frequency analog signal applications. Ó 2019 Elsevier GmbH. All rights reserved. 1. Introduction Analog filters are used in many different systems such as modulation/demodulation, noise reduction, signal detection, sampling, multiplexing, audio processing, transmission lines, and image processing. Even though many systems (even the signal processing system) appear digitally, those systems may have one or more analog filters. Different filters are employed for different applications. In the field of communication, band-pass filters are used in the frequency range of 0–20 kHz, while telephone center offices use highfrequency filters around a few hundred MHz for channel selection. Although data acquisition systems prefer low-pass filters, system power supplies use band-reject filters to suppress the 50 Hz or 60 Hz line frequencies. There are also systems that require allpass filters that cause a time delay by adding a linear phase shift instead of filtering any frequency [1]. When creating filters for systems with frequencies higher than 1 MHz, resistor (R), inductor (L) and capacitor (C) are used. However, when the frequency is between 1 Hz and 1 MHz, a largevalue inductor is needed. Large-scale inductor is economically expensive and occupies a large area for ICs. They emit more magnetic field than the other elements in the filter and contain much E-mail address: mebasak@yildiz.edu.tr https://doi.org/10.1016/j.aeue.2019.04.027 1434-8411/Ó 2019 Elsevier GmbH. All rights reserved. more than parasitic parameters. In this case, active elements are employed instead of coils [2–4]. In today’s world, it is very important to consume energy in the most efficient way. It is not desirable that only large machines, but also micro-products and nano-level electronic products have low energy consumption. Power consumption is a critical parameter, especially for medical electronic implant devices, handheld, battery-powered devices and portable electronic devices. Since most physiological signals are low frequencies, with low signal to noise and low amplitude signals; low frequency filters are vital for these signals. Research shows that power line interference on a frequency of 50 Hz or 60 Hz is critical during physiological signal recording. Power line noise can easily be collected from electrode cables, electrical devices and the monitored patient. Especially in mobile devices such as mobile phones and laptops are expected to work with batteries for long periods without plugging in. Reducing power consumption allows the batteries of portable devices to be used for longer periods. The most effective and easiest way to reduce power consumption is to reduce the supply voltage. However, lowering the supply voltage causes problems such as signal headroom or gate leakage in CMOS transistors. Although switched-capacitor integrators [5], Operational Transconductance Amplifiers-Capacitors (OTA-C) [6] are widely used for lowfrequency notch filters, they cannot easily be integrated into ICs 58 M.E. Basßak / Int. J. Electron. Commun. (AEÜ) 106 (2019) 57–66 [7]. Due to these problems, the production of ultra-low supply and ultra-low power devices becomes difficult. The DTMOS based transistor solves this problem. In this work, DTMOS based CFTA and its multi input single output (MISO) filter has been suggested. The proposed DTMOS based CFTA active element is appropriate for low-voltage and lowpower equipment, biomedical applications, audio systems and analog signal processing applications. In the literature, there are many studies [8–21] as a multi-input voltage-mode biquadratic filter with different active elements. In previous studies, the proposed circuits can operate at several kHz or MHz levels, while the circuit proposed by us can operate at low frequencies. Although all types of filters were obtained (allpass (AP), high-pass (HP), low-pass (LP), band-pass (BP), and notch (NH)), there are one or more deficiencies in the previously reported circuits. Some of them have low input impedance [14,17] or the resonance angular frequency and quality factor cannot be controlled in orthogonally [8,9,14–16]. Some of them [9,11,16,19– 21] use too many active or passive components. The previously proposed circuits operate at high frequencies at several hundred kHz to MHz levels and do not operate at low frequencies. The detailed specifications of the filters and their comparison with the proposed filter are given in Table 4 in Section 4. The CFTA was firstly introduced in 2009 as a simplified version of the Current Differencing Transconductance Amplifier (CDTA) [22]. After it was introduced, different filters, oscillators and inductance simulators were presented [23–27]. The most important advantages of CFTAs compared to conventional op-amps are, the greater the linearity and the greater the bandwidth. The important properties of the proposed active circuit and filter are given below: i. The circuit has a high input impedance. ii. Operates with ultra-low supply voltage and ultra-low power consumption. iii. It has electronically tunable and high transconductance. iv. Only one active device is used to construct the MISO biquadratic filter v. Designed filter can be used for low-frequency applications. vi. With the same circuit configuration, low-pass, high pass, band-pass, notch and all-pass filters can be obtained. The rest of this paper is organized as follows. The second section presents DTMOS transistors briefly and the DTMOS based Current Follower Transconductance Amplifier. The characteristic matrix, equivalent circuit and CMOS realization of the active device is given in this section. New multi input single output biquadratic filter topology and its transfer function is presented in Section 3. All the simulation results and the comparison table of the previously reported voltage mode biquadratic MISO filters are given in Section 4. The last section is the conclusion. 2. DTMOS based current follower transconductance amplifier The Dynamic Threshold Voltage MOSFET (DTMOS) was firstly proposed by Assederaghi et al. [28,29] in 1994 on a silicon on insulator (SOI) process. Their aim was to extend the lower limit of the power supply to extremely low voltages (0.2 V and below). They tied the body and gate of the MOSFET to operate the DTMOS [29]. Fig. 1 shows the connection of the DTMOS transistor and the circuit symbol. The DTMOS transistor can operate high success with low supply voltages, if the forward body polarity is done correctly depending on the conditions. The DTMOS transistor is obtained as a result of the MOS gate being connected to the bulk of the transistor. Fig. 1. DTMOS transistor connection and DTMOS display [30]. The body is recognized as an element operating according to the principle of functioning as low voltage in case of forward polarity of the source function. In MOS technology, the mathematical expression of the level of the transistor’s threshold voltage is due to the body varying depending on the source voltage. Accordingly, a DTMOS body can be perceived as a member having a dynamic characteristic since it is connected to the gate body with the source voltage change. In addition, because it exhibits a higher transconductance than a normal MOS transistor, it is a useful element for today’s low power consumption, low voltage analog circuits by delivering higher currents at lower supply voltages. It is proposed in the literature firstly because it provides power saving in low supply voltages in digital circuits and low leakage current value at the same time [28,31]. On the other hand, it also improves the performance of high transconductance circuits in low supply voltage analog circuits and is also suitable for low supply voltage analog circuit designs [7,28–30,32]. Another feature of this transistor is that the DTMOS transistor exhibits a subthreshold oscillation very close to the ideal when operated with subthreshold voltage. Thanks to this characteristic, which has a subthreshold operation compared to a normal MOS transistor, the DTMOS transistor appears to be a suitable element for very low power consumption circuit designs operating under the threshold. Under certain constraints, the DTMOS technique can be applied to the PMOS transistors inexpensive standard CMOS manufacturing process without requiring extra production steps [28]. If nwell process technology is used, only the body terminal of the PMOS transistor can be obtained. In order to obtain the body terminals of both NMOS and PMOS transistors, the more expensive triple-well application must be performed simultaneously. With the extra terminal to be obtained, it can open up new possibilities and different applications in analog circuit design [30,33]. The schematic symbol and equivalent circuit of Current Follower Transconductance Amplifier are shown in Fig. 2(a) and (b), respectively. The operation of CFTA is defined by following matrix equation: 2 vF 6 i 6 Z 6 4 iX þ iX 3 2 0 0 7 6a 0 7 6 7¼6 5 4 0 þgm 0 gm 0 0 32 iF 6 0 07 76 vZ 76 5 0 0 4 vX þ 0 0 vX 3 7 7 7 5 ð1Þ The inner structure of DTMOS based CFTA is shown in Fig. 3. The CFTA structure of [26] was used to construct the DTMOS based CFTA circuit, while the dimensions in the proposed circuit were modified to match the DTMOS transistors. The threshold voltage of the DTMOS transistor is utilizing the relation in Eq. (2); VTH ¼ VTH0 þ c pffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi pffiffiffiffiffiffi /0 þ VSB /0 ð2Þ where VTH0 is the zero bias threshold voltage, c is body effect coefficient, /0 is the total surface band bending, and VSB is the potential M.E. Basßak / Int. J. Electron. Commun. (AEÜ) 106 (2019) 57–66 I2 iF F F I3 X- CFTA X+ Z iXiX+ iF Vx- 59 ix gmvz ix gmvz X+ X- Vx+ iz iF Z iZ Fig. 2. (a) Symbol and (b) equivalent circuit of CFTA. Fig. 3. The structure of the DTMOS based CFTA circuit. difference from the source to bulk. The DTMOS transistors have a low threshold voltage at the VGS = VDD and high threshold voltage at zero bias. The drain current of the DTMOS transistor is given in Eq. (3) and the transconductance (gm) is described in Eq. (4). ID ¼ IS W VGS VTH VDS exp q 1 exp q L nkT kT gm ¼ q ID nkT ð3Þ ð4Þ The transconductance change of the proposed DTMOS - based CFTA circuit is given according to the changing current values (I2 and I3). As can be seen from Figs. 4 and 5, gm values can be controlled electronically with I2 and I3 currents. The transconductance variance of the proposed active element for different I3 currents at fixed I1 = 20 mA, I2 = 150 mA and variation of I3 (0–150 mA) is shown in Fig. 4. The range of transconductance values of fixed I1 = I2 = 50 mA and variables of I3 (0–150 mA) is shown in Fig. 5. The transconductance value is 4.06 mS for the I3 current was 150 mA, while the transconductance was 2.05 mS when the I3 current was zero. Since transconductance change is provided electronically with I2 and I3 currents, the proposed circuit has an electronic tuning feature. The DC transfer characteristics of the transconductance stage of the terminal voltage are shown in Fig. 6. The frequency response of the current gain IZ/IF is depicted in Fig. 7. The current gain of IZ/IF is 1 and current transfer bandwidth is 99.24 MHz. 3. Multi input single output biquadratic filter A universal biquadratic multi-input single output filter is proposed to demonstrate the applicability of the proposed DTMOS- Fig. 4. Transconductance of the proposed CFTA (I1 = 20 mA and I2 = 150 mA). based CFTA active element. The connection of the filter is shown in Fig. 8. The non-ideal and ideal transfer functions can be written with the Eqs. (5) and (6) of the system which the output node is Vx+, respectively. All the transfer functions of the universal filter are given in Table 1. M.E. Basßak / Int. J. Electron. Commun. (AEÜ) 106 (2019) 57–66 60 Fig. 7. Frequency response of the current gain (IZ/IF). Fig. 5. Transconductance of the proposed CFTA (I1 = I2 = 50 mA). Fig. 8. The proposed Multi Input Single Output filter. Table 1 Transfer functions of the obtained universal MISO biquadratic filter. Filters Input voltages Transfer functions All-pass V1 = 1, V2 = V3 = 1 VAP Vin ¼ C1 C2 R1 R2 R3 s2 þ C2 R1 R2 s þ gm R1 R3 DðsÞ Low-pass V2 = 1, V1 = V3 = 0 VLP Vin ¼ gm R 1 R 3 DðsÞ High-pass V1 = 1, V2 = V3 = 0 VHP Vin VBP Vin ¼ C1 C2 R1 R2 R3 s2 DðsÞ C2 R 1 R 2 s DðsÞ Band-pass V1 = V2 = 0, V3 = 1 Notch V1 = 1, V2 = 1, V3 = 0 ¼ Vnotch Vin ¼ C1 C2 R1 R2 R3 s2 þ gm R1 R3 DðsÞ Fig. 6. DC response of proposed DTMOS based CFTA. Vx þ ¼ 1 C2 þ sC2 R1 þ agm V2 agm R1 þ sC2 R3 sC2 V3 þ agm sC2 sC2 2 2 2 2 R2 s C1 C2 þ R1 þ R1 þ R3 R3 s C1 C2 þ sC þ aRg1m þ sC R1 R3 Vx þ The pole frequency (x0 ) and quality factor ( ) is given by Eqs. (8) and (9), respectively; s2 C1 C2 V1 s2 C C1 C2 R1 R2 R3 s2 V1 gm R1 R3 V2 C2 R1 R2 sV3 ¼ þ DðsÞ DðsÞ DðsÞ DðsÞ ¼ C1 C2 R1 R2 R3 s2 þ C2 R1 R2 s þ C2 R2 R3 s þ gm R2 R3 ð5Þ x0 ¼ ð6Þ Q ¼ ð7Þ The transfer functions of all-pass, low-pass, high-pass, bandpass, and notch filters according to V1, V2 and V3 voltage values in the ideal transfer function are summarized in Table 1. rffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi gm C1 C2 R1 sffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi gm C1 R1 R3 C2 R1 þ R 3 ð8Þ ð9Þ The pole frequency and the quality factor can be electronically controlled through gm. The quality factor can be controlled without affecting the pole frequency by R3 resistor. The non-ideal pole frequency (x0 ) and quality factor ( ) is given by Eqs. (10) and (11), respectively; M.E. Basßak / Int. J. Electron. Commun. (AEÜ) 106 (2019) 57–66 rffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi gm a x0 ¼ C1 C2 R1 sffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi gm aC1 R1 R3 Q ¼ C2 R1 þ R3 61 ð10Þ ð11Þ 4. Simulation results In order to demonstrate the performances of the proposed active element and MISO biquadratic filter, LTSpice simulations were carried out. The proposed active circuit and its filter applications are all simulated by LTSpice using PTM 45 nm Level 54 CMOS process model parameters. The proposed filter shown in Fig. 8 is simulated with the following passive element values: R1 = R2 = R3 = 1 kO and C1 = 4 mF and C2 = 1 mF. Bias currents are I1 = 20 mA, I2 = 50 mA, and I3 = 50 mA. Thus, the filters in Figs. 9 and 10 are obtained. Without changing the resistors, capacitors C1 = 4 nF and C2 = 1 nF value is used to obtain Figs. 11 and 12. Amplitude curves of all the filters in Figs. 9–12 are obtained by using supply voltages VDD = VSS = 0.2 V. The dimensions of the CMOS transistors used in the CFTA implementation are presented in Table 2. Figs. 9 and 11 shows the HP, LP, BP and NH outputs, while Figs. 10 and 12 are all-pass amplitude and phase curves of low and high frequencies. The change of the center frequency of the notch filter according to the changing I3 bias current is shown in Fig. 13. The following passive element values are used: R1 = R2 = R3 = 1 kO and C1 = 400 pF and C2 = 100 pF and bias currents are I1 = 70 mA, and I2 = 80 mA of ±0.2 V supply voltages. As seen from the figure, the center frequency of the filter varies between 814 kHz and 1.22 MHz according to three different I3 currents ranging from 0 to 100 mA. It has been shown that the proposed filter is electronically tunable and can operate at high frequencies. In Fig. 14, the transient analysis of the central frequency of 89 kHz band-pass filter, which is the gain curve is shown in Fig. 11, is performed. Due to the gain of 6 dB of the band-pass filter, the output signal is reduced by half. Figs. 15 and 16 show the transient analysis of the all-pass filter of the same circuit. There is a shift between the input and output signals due to the change in phase at 89 kHz frequency. In Fig. 16, the input and output signals Fig. 10. Amplitude and phase curves of all-pass filter (low frequencies). Fig. 11. Amplitude curves of filters (BP and notch filter center frequency is approximately 89 kHz). Fig. 9. Amplitude curves of filters (BP and notch filter center frequency is 89 Hz). of the all-pass filter overlap because the phase difference at 10 MHz is 360°. When the input and output noise performance of the circuit p were examined, the input noise was found to be 420 nV Hz for p 50 Hz frequencies and 41.7 nV Hz for 89 kHz. The output noise p p was found to be 438.32 nV Hz for 50 Hz and 18.20 nV Hz for 89 kHz. The input and output noise is shown in Fig. 17. According to the tolerance of passive elements and process parameters of the proposed notch filter, central frequency, and quality factor are investigated by the Monte Carlo analysis. Monte Carlo analysis was performed to demonstrate the central frequency variation of the proposed notch filter, depending on all resistors and capacitors tolerance. Monte Carlo analysis was performed for 10% mismatches in resistors and capacitor values with Gaussian M.E. Basßak / Int. J. Electron. Commun. (AEÜ) 106 (2019) 57–66 62 Fig. 12. Amplitude and phase curves of all-pass filter (high frequencies). Fig. 14. Transient analyses of band-pass filter at 89 kHz. Table 2 MOSFET dimensions of DTMOS based CFTA. Transistor Width (mm) Length (nm) M1 – M7, M9, M10, M8 M11, M12 M13 – M18 M19 – M22 M23, M24 180 270 600 200 100 150 90 90 90 90 90 90 Fig. 15. Transient analyses of all-pass filter at 89 kHz. Fig. 13. Change of center frequency of notch filter with I3 bias current. distribution for 500 runs. Resistors and capacitor values are respectively R1 = R2 = R3 = 1 kO; C1 = 5 mF and C2 = 2.5 mF. The resulting center frequency and quality factor changes are shown in Figs. 18 and 19, respectively. It is seen that center frequency changes between 44 Hz and 69 Hz according to the Gaussian distribution. The average value is 50.99 Hz, and the median value is 50.46 Hz, which is very close to the expected 50 Hz center frequency. The quality factor varies from 0.64 to 1.02 as seen Fig. 19. It can be said that the design is sufficiently stable against the passive element tolerance. Monte Carlo analysis was performed to determine the center frequency and bandwidth changes of the notch filter according to gate-oxide thickness (tOX), zero-bias threshold voltage (VTH0) parameters of the values supplied by PTM and transistor width (W) changes. In the analysis of the parameters, Gaussian distribution was applied for 10% mismatch for 1000 runs were done. In these conditions, the change of the center frequency is indicated M.E. Basßak / Int. J. Electron. Commun. (AEÜ) 106 (2019) 57–66 Fig. 16. Transient analyses of all-pass filter at 10 MHz. 63 Fig. 18. Center frequency (f0) distribution of notch filter depending on resistors and capacitors tolerance. Fig. 17. Input and output noise of the proposed filter. in Fig. 20. It is seen that center frequency changes between 42 Hz and 62 Hz. According to simulations, the average value of the center frequency is 49.87 Hz, which is very close to 50 Hz center frequency. Corresponding to the Monte Carlo simulation, the proposed filter has low sensitivity to transistor dimensions (change in width) and deviation of process parameters tOX and VTH0 (see Fig. 21). Total harmonic distortion values obtained from the sinusoidal input signal at the 89 kHz frequency of the proposed band-pass filter are shown in Fig. 22. The total harmonic distortion of the proposed filter was less than 4% for input not exceeding 140 mV peak to peak voltage. These results show that the percentage of THD is within acceptable limits. It is simulated for different temperature values ranging from 25 °C to 75 °C to examine the effect of temperature changes on the performance of the proposed MISO filter. Fig. 19. The quality factor distribution of the notch filter depending on resistors and capacitors tolerance. The results are shown below in Fig. 23. When the temperature reaches 75 °C, a slight decrease is noticed in the notch filter amplitude. To make a performance comparison with previous studies, Figure of Merit (FOM) is defined numerically. Definition of FOM is: FOM ¼ 106 ðlm2 V lWÞ Areaðlm2 Þ SVðVÞ PðlWÞ N ð12Þ where 106 is the constant which provide the dimensionless FOM; Area (lm2 ) is approximately layout area of the circuit in which sums of products of the lengths and widths of each MOS transistor used; SV (V) is supply voltages; P (lW) is total power dissipation, 64 M.E. Basßak / Int. J. Electron. Commun. (AEÜ) 106 (2019) 57–66 Fig. 20. The center frequency variation of the proposed notch filter depending on the process parameters (tOX & VTH0) and transistor widths (W). Fig. 22. THD variations of the proposed biquadratic band-pass filter at 89 kHz frequency. Temperature rises Fig. 23. Notch filter center frequency change with temperature. Fig. 21. The bandwidth distribution of the notch filter depending on the process parameters (tOX & VTH0) and transistor widths (W). and N is the number of active devices. The calculated FOM shows its superiority as its value is high. FOM results of the other studies and the proposed circuit are compared in Table 3. There are many studies in the literature as a multi input single output voltage-mode biquadratic filters with different active elements. Five types of standard filter functions can be obtained by selecting different input voltage terminals in these circuits. However, these circuits have one or more of the disadvantages shown below. Table 4 shows the comparison of the previously proposed MISO filters with the voltage mode MISO filter realized with the DTMOS based CFTA active element. The comparison is constructed according to the following specifications. (a) (b) (c) (d) (e) (f) (g) (h) (i) (j) Active element Number of active elements Number of passive elements (R + C) Electronically tunable (controllability) High input impedances All filter functions (All-pass, band-pass, band-reject, highpass, low-pass) Power supplies Power consumptions Can be used in the low frequencies applications Orthogonal tuning capability for the resonance angular frequency and quality factor M.E. Basßak / Int. J. Electron. Commun. (AEÜ) 106 (2019) 57–66 65 Table 3 Comparison between the proposed MISO filter and some previously reported MISO filters. * Filters Area* (lm2 ) Supply voltage (V) P (lW) N (number) FOM This work [19] [20] [21](1.cir) [21](2.cir) [13] [34] 476.1 668.44 200 303.75 303.75 47.45 122.5 0.4 3 3.30 2.5 2.5 3.6 3.0 140 3470 1240 4266 4261 440 970 1 3 5 3 3 1 2 37.50 0.0479 0.244 0.102 0.103 13.30 1.4026 The total layout areas are calculated with given Width and Length of the transistors of the relevant paper. Table 4 Comparison of the previously reported voltage mode biquadratic MISO filters. Filters This work [8] [9] [14] [15] [16] [17] [18] [19] [20] [21](1.cir) [21](2.cir) [11] [12] [13] [34] Year (a) (b) (c) (d) (e) (f) (g) (h) (i) (j) (k) 2001 2003 2003 2004 2007 2007 2010 2010 2012 2012 2012 2017 2017 2018 2011 CFTA CCII+ OTA + CCII DDCC CCIIDDCC DVCC CFTA DVCC OTA + CCII DVCC DVCC + DDCC DDCC+ VDDDA VDTA VDBA 1 3 3 2 2 3 2 1 3 5 3 3 3 2 1 2 3R + 2C 2R + 2C 2C 2R + 2C 2R + 2C 2R + 2C 4R + 2C 2R + 2C 3R + 2C 2C 4R + 2C 4R + 2C 5R + 2C 2C 1R + 2C 2C Yes No No No No No No Yes Yes Yes No No Yes Yes Yes Yes Yes Yes Yes No Yes Yes No Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes ±0.2 V NA* NA* ±3.3 V NA* ±1.65 V ±1.25 V ±3V ±1.5 V ±1.65 V ±1.25 V ±1.25 V ±0.9 V ±5 V ±1.8 V ±1.5 V 140 mW NA* NA* NA* NA* NA* NA* NA* 3.47 mW 1.24 mW 4.26 mW 4.26 mW NA* NA* 0.44 mW 0.97 mW Yes No No No No No No No No No No No No No No No Yes No No No No No Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes 37.50 NA* NA* NA* NA* NA* NA* NA* 0.0479 0.244 0.102 0.103 NA* NA* 13.30 1.402 NA*: Not Available. (k) Calculated Figure of Merit (FOM) value 5. Conclusions In this study, the DTMOS based CFTA active element was proposed. The active element has a high input impedance and operates with ultra-low supply voltage and ultra-low power consumption. It has electronically tunable and high transconductance. MISO universal voltage mode biquadratic filter was designed to show the utility of the proposed active element. The proposed MISO universal voltage mode biquadratic filter consisted only one DTMOS based CFTA and five passive components. With the same circuit configuration, low-pass, high pass, band-pass, notch and all-pass filters can be obtained. In order to demonstrate the performances of the proposed circuits, the simulation performed using the Predictive Technology Model (PTM) 45 nm Level 54 CMOS process parameters. AC/DC, Monte Carlo, noise, temperature, and THD analyses were performed. The main feature of the filter is that it can operate at low frequencies with low-voltage and low-power dissipation by using a single active element. With Monte Carlo analysis, it has been observed that the filter achieves stable output against both passive elements and process parameter tolerance. This paper has been focused on new possibilities of DTMOS use. It is hoped that the proposed active element and the filter will be useful in many analog signal applications, especially in applications that require low frequency and low power consumption. Appendix A. Supplementary material Supplementary data to this article can be found online at https://doi.org/10.1016/j.aeue.2019.04.027. References [1] Bruce Carter, Ron Mancini. Active filter design techniques. Op amps for everyone. 5th ed. Elsevier; 2018. p. 199–258. [2] Yesil A, Yuce E, Minaei S. Inverting voltage buffer based lossless grounded inductor simulators. 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