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1 620 IEEE JOURNAL OF SOLID-STATE CIRCUITS, VOL. 45, NO. 3, MARCH 2010 A 12 bit 50 MS/s CMOS Nyquist A/D Converter With a Fully Differential Class-AB Switched Op-Amp Young-Ju Kim, Hee-Cheol Choi, Gil-Cho Ahn, and Seung-Hoon Lee Abstract A 12 bit 50 MS/s 1.8 V pipelined CMOS analog-to-digital converter (ADC) based on a fully differential class-ab switched operational amplifier achieves low power consumption with a differential input voltage of 2.4 Vp-p. A global-loop dynamic common-mode feedback circuit enables fully differential class-ab operation with dynamic current switching for power reduction. The prototype ADC shows a peak signal-to-noise-and-distortion ratio of 64.0 db and a peak spurious-free dynamic range of 76.6 db for a 31 MHz input signal at 50 MS/s while the measured differential and integral nonlinearities are within 0.26 LSB and 0.72 LSB, respectively. The prototype ADC in a 0.18 m 1P6M CMOS process consumes 18.4 mw at 50 MS/s and 1.8 V occupying an active die area of 0.26 mm 2. Index Terms Analog-to-digital converter (ADC), class-ab, fully differential, low power, sample-and-hold amplifier (SHA)-free, switched operational amplifier (op-amp). I. INTRODUCTION L OW POWER consumption is a key specification in battery-powered systems such as wireless communication and mobile imaging applications, and the high-performance A/D converter (ADC) is one of the most essential building blocks for those systems. However, the required linearity for 12 bit-level high-speed ADCs is difficult to be implemented with thin-oxide digital CMOS technologies due to the reduced voltage headroom and low intrinsic output resistance of transistors while the linearity of some circuits relies on post-fabrication component trimming, cascaded and/or cascoded gain stages, and complicated digital calibration [1] [3]. Nevertheless, the state-of-the-art mobile multimedia systems for digital audio and video broadcastings have demanded high-performance high-resolution ADCs with an input bandwidth over the Nyquist frequency and a high signal swing range [4]. In those ADCs, the most critical circuit building block to determine the maximum achievable accuracy and sampling rate with low power dissipation is an op-amp. Typical op-amps require a proper slewing and settling time for a signal to reach the target level within the required time, and the most widely employed class-a op-amp consumes static currents constantly during both of the slewing and settling periods. Although some inventive power-saving schemes such as switched bias, op-amp sharing, and op-amp current reuse techniques minimize Manuscript received August 24, 2009; revised November 30, Current version published February 24, This paper was approved by Associate Editor Jan Craninckx. This work was supported in part by the IDEC of KAIST, Korea. The authors are with the Department of Electronic Engineering, Sogang University, Seoul , Korea ( gcahn@sogang.ac.kr). Digital Object Identifier /JSSC power consumption [5] [9], achievable signal ranges tend to be limited. The well-known class-ab op-amp mostly consumes dynamic currents during the slewing period and dissipates only small quiescent currents during the next settling period. Even though a class-ab design cannot possibly achieve the same maximum speed as a class-a design in the same technology, additional power reduction can be obtained along with a rail-to-rail output swing by replacing the class-a type op-amp with the class-ab type [10] [12]. Moreover, the class-ab op-amp tends to have a relatively small transistor size and die area at the same operating speed compared to the class-a op-amp [13]. This work proposes a low-power 12 bit 50 MS/s 1.8 V pipelined CMOS ADC based on a fully differential class-ab switched op-amp [14]. The proposed two-stage class-ab op-amp with a floating current source and a global-loop dynamic common-mode feedback (CMFB) circuit can process signals with a much higher swing range than the conventional fully differential class-a op-amps. The sample-and-hold amplifier (SHA)-free input sampling network composed of only gate-bootstrapping switches and capacitors samples high-swing wideband signals exceeding the Nyquist frequency without serious distortion at 12 bit level. The proposed ADC architecture is discussed in Section II and the op-amp topology is described in Section III. Circuit design techniques with a fully differential class-ab op-amp are discussed in Section IV. The measured results of the prototype ADC are summarized in Section V. Finally, conclusion is given in Section VI. II. PROPOSED ADC ARCHITECTURE The proposed 12 bit 50 MS/s CMOS ADC consists of five pipelined stages, a 3 bit back-end ADC, a current and ampbias generator, a clock generator, and a digital correction logic (DCL) block, as shown in Fig. 1. Each pipelined stage is composed of a multi-bit multiplying D/A converter (MDAC) and a sub-ranging flash ADC, generating 2 bit and 3 bit coarse digital outputs for the first stage and the remaining stages, respectively. The 3 bit MDAC amplifies a reconstructed residue signal by rather than to correct decision errors digitally in the DCL [15]. Two reference voltages for sub-ranging flash ADCs and MDACs are externally supplied in this version of the prototype ADC. The proposed ADC employs a SHA-free input scheme to achieve not only low power consumption but also high SNR with the same input capacitance by eliminating one of the thermal noise sources in the analog signal path. Since analog inputs are directly sampled in the first pipelined stage rather than a SHA, a sampling time mismatch between the MDAC /$ IEEE

2 KIM et al.: CMOS NYQUIST A/D CONVERTER WITH A FULLY DIFFERENTIAL CLASS-AB SWITCHED OP-AMP 621 Fig. 1. Proposed ADC architecture with a SHA-free input network. and flash ADC1 may produce a difference between sampled voltages in each block, limiting the input signal bandwidth. The SHA-free input sampling network proposed in Fig. 1 allows a precisely matched input sampling for the MDAC1 and flash ADC1 without any performance degradation at high frequency. The undesirable sampling time mismatch is minimized by using a single bootstrapped clock ( ) for the switches connected to the input side of each capacitor in the MDAC1 and flash ADC1. In addition, each flash ADC is based on the capacitor-divided reference voltages instead of the conventional resistor ladder-based voltages. The latter can cause a gain error in the ADC due to a voltage drop of references through interconnection line currents [16]. III. TOPOLOGY OF THE OP-AMP A. Operations of Class-A and Class-AB Op-Amps An op-amp is commonly the most power-hungry analog building block in high-performance ADCs and the class-a op-amps of folded-cascode and telescopic types have been widely employed with current switching or op-amp sharing techniques to reduce power consumption [5] [9]. The class-a op-amp topologies consume constant currents during the slewing and settling periods. On the other hand, the class-ab op-amps show higher power efficiency than the class-a op-amps, since the required currents can be optimized during the slewing period. The conceptual current flows of the class-a and class-ab op-amps are described in Fig. 2. In the case of the class-a type described in Fig. 2(a) and (b), output branches show a constant current flow of during the slewing and settling periods, since bias circuits always force the current sources to have a constant current. On the other hand, in the class-ab type, one push or pull current source is connected to a capacitive load and the other is turned off in Fig. 2. Fully differential op-amp current flows: (a) Slew mode of the class-a type, (b) settling mode of the class-a type, (c) slew mode of the class-ab type, and (d) settling mode of the class-ab type. the slewing period as illustrated in Fig. 2(c). As a result, the class-ab op-amp consumes only dynamic currents instead of static currents during the slewing period. The dynamic currents are changed into a small amount of quiescent currents during

3 622 IEEE JOURNAL OF SOLID-STATE CIRCUITS, VOL. 45, NO. 3, MARCH 2010 input signals are pulled from the class-ab output stage. This scheme also permits a rail-to-rail output swing by removing the cascoded current sources in the class-ab output branch. C. Concept of the Proposed Fully Differential Class-AB Op-Amp Fig. 3. Rail-to-rail output stage with a floating class-ab control. the next settling period as observed in Fig. 2(d). In the slewing period, if the dynamic currents of the class-ab op-amp are the same as the static currents of the class-a op-amp, the slewing time of the class-ab op-amp is twice as faster than that of the class-a op-amp. B. Rail-to-Rail Output Stage With a Floating Class-AB Control For class-ab amplifiers, some extra class-ab control circuits such as a capacitive level shifter [10], [11], a cross-coupled push-pull circuit [12], and a capacitance-coupling input stage [17] are essential to achieve the push-pull operation. However, the class-ab control schemes need additional chip area and power dissipation. Especially in the capacitive level shifter, the size of level shifting capacitors should be sufficiently larger than the gate capacitance of the class-ab output transistors to avoid the overall DC gain reduction. In addition, the capacitance-coupling push-pull amplifier is sensitive to an input common-mode voltage shifting [17]. The proposed ADC employs the floating class-ab control topology as shown in Fig. 3 [18]. It consists of control transistors, M1 and M2, and output transistors, M3 and M4, which are directly driven by two in-phase signal currents, I3 and I4. Two current sources, I1 and I2, supply bias currents to M1 and M2. Two gate voltages of the class-ab control transistors, VB1 and VB2, are generated with diode-connected transistors. By maintaining a constant voltage difference between the gates of M3 and M4, the class-ab operation can be achieved. When the in-phase signal currents, I3 and I4, are pushed into the class-ab output stage, the current of M1 increases while that of M2 decreases by the same amount. Consequently, the gate voltages of both M3 and M4 move up and the output stage pulls currents from the output node. This action continues until the current through M1 is equal to I1, and then the current of M1 is kept at a specific value, which can be set by the aspect ratio of M1 and M2 [13]. A similar discussion can be applied when The power dissipation, chip area, and phase margin are affected by the amplifier topology, while the amplifier bandwidth is little related to the employed amplifier topology. In this work, two-stage amplifiers rather than single-stage amplifiers are employed considering the required DC gain of 12 bit level, high enough output swing range of 2.4 Vpp, and high capacitance loads of the following pipelined stage. The simplified design concept of the proposed op-amp is described in Fig. 4. This circuit is the extended one from the single-ended two-stage class-ab op-amp in [13]. The proposed fully differential op-amp employs a folded-cascode topology for the first stage and a class-ab amplifier for the second stage. Transistors, M15, M16, M17, and M18 are added for the floating class-ab control. The overall DC gain of the proposed op-amp in Fig. 4 is calculated as (1) In (1), and are the trans-conductance of input transistors, M1 and M3, in the complementary input stage, and and are the output resistance seen at nodes, T2 and T4. For example, is the parallel resistance observed from the drain of M10, the source of M16, and the drain of M18. Likewise, is the parallel resistance of the drain of M12, the drain of M16, and the source of M18. When the same common-mode voltage is applied to the inputs of the op-amp, and, all the transistors operate in the saturation region and a static current at T2, flowing through pmos transistor M16 and nmos transistor M18, is evenly divided. When a little bit higher input voltage is applied to the and a little bit lower voltage is applied to the, the node voltage at T2 is decreased by the current variation. It decreases the current through M16 and increases the current through M18, resulting in a voltage decrement at T4. From the view point of a negative feedback configuration, the voltages of and are almost the same, resulting in evenly divided currents through M16 and M18 regardless of the op-amp output. Thus, the voltage difference between the gates of output transistors, M20 and M22, is kept constant, while the floating node voltages of T2 and T4 are moved toward the same direction. For this reason, the source impedance of M16 and the drain impedance of M18 are considered to be almost infinite, leaving only the output impedance of M10 to be the total output impedance. In summary, the output resistances at T2 and T4 are simplified to (2) and (3), and the overall DC gain of the first stage amplifier with a floating class-ab control circuit shows the same DC gain as the conventional folded-cascode topology. (2) (3)

4 KIM et al.: CMOS NYQUIST A/D CONVERTER WITH A FULLY DIFFERENTIAL CLASS-AB SWITCHED OP-AMP 623 Fig. 4. Concept of the proposed fully differential class-ab op-amp. Fig. 5. Proposed fully differential class-ab switched op-amp. IV. CIRCUIT IMPLEMENTATION A. Fully Differential Two-Stage Op-Amp With a Switched Class-AB Output Stage The proposed fully differential class-ab op-amp using a switched op-amp technique, as shown in Fig. 5, is employed in all the MDACs to amplify a residue voltage in each pipelined stage. The proposed op-amp consists of four functional circuit blocks, which are complementary input stage, cascoded gain stage with a floating class-ab control circuit, switched-current class-ab output stage, and floating current source with a CMFB circuit. Although, the rail-to-rail input stage is not mandatory for this work, the proposed ADC employs a complementary input stage to conveniently implement the structure of Fig. 3. A major drawback of the previously implemented class-ab op-amps

5 624 IEEE JOURNAL OF SOLID-STATE CIRCUITS, VOL. 45, NO. 3, MARCH 2010 is that the quiescent currents of output transistors are severely affected by supply voltage variations due to finite output impedance of the output push-pull transistors. To overcome the supply sensitivity of quiescent currents, the bias circuits for the current sources of the class-ab op-amp should have the same supply voltage dependency as the class-ab control. Thus, the floating class-ab control nodes, T1 to T4, are controlled by the floating current sources, which have the same circuit scheme as the floating class-ab control circuit. Additional transistors, M24 and M30, are added for a specific CMFB operation, which will be described in the following section in details. On the other hand, capacitors, C1 to C4, are needed for the cascoded-miller frequency compensation, which shows a lager bandwidth than the Miller compensation [19]. Transistors, M31 to M38, are employed for the current switching of output stages to reduce power consumption. During the sampling phase, these switches are turned off and both differential output nodes, and, are set to an output common-mode voltage, VCOM. The gates of M19 and M20 are connected to T5 while the gates of M21 and M22 are connected to T6 to achieve a fast op-amp signal settling during the next amplification phase. At the next amplifying phase, switches are turned on to amplify a residue signal. During these on and off operations, a timing delay may happen between the control signals for pmos and nmos devices and can result in pedestal errors. The pedestal errors and the settling time of the amplifier can be minimized by aligning the control signals properly for pmos and nmos devices. Although there is a switching time delay, the timing mismatch commonly does not generate any problem since the device unity gain frequency is much higher than the op-amp bandwidth itself. As a result, the proposed switched op-amp technique minimizes the static currents consumed in the output stages and reduces the power dissipation of the entire op-amp without degrading the total signal settling time. B. Global-Loop CMFB Circuit One of the most important blocks of a fully differential op-amp is a CMFB circuit, and the maximum available swing range of the op-amp is severely restricted due to signal distortion when the CMFB circuit does not properly work. In many ADCs, a fully differential multi-stage op-amp employs a dedicated CMFB circuit in each stage [2], [4], [6], [10], [12]. On the other hand, the proposed fully differential two-stage op-amp adopts a single CMFB circuit with a global feedback loop, since the output stage consists of push-pull transistors operated by a floating class-ab control circuit. The proposed CMFB circuit composed of common-mode control circuits, inverting amplifiers, and output common-mode voltage detection circuits is illustrated in Fig. 6. In this global-loop CMFB circuit, the inversion of current direction is essentially required between the common-mode voltage detection and control circuits for a negative feedback operation. When an output common-mode voltage stirs due to current mismatch, the voltages of the TC2 and TC4 nodes move in the same direction as the output common-mode voltage with level-shifting operation. At the same time, the voltages of the TC1 and TC3 nodes move in the opposite direction to the output common-mode voltage. By connecting TC1 and TC3 to the upper and lower floating Fig. 6. Proposed global-loop CMFB circuit. current sources of the first-stage amplifier, the globally connected feedback loop adjusts the output common-mode voltage appropriately. The detailed CMFB circuit is implemented in the fully differential class-ab op-amp of Fig. 5, where inverting amplifiers with a floating current source are inserted at the gates of M7, M8, M13, and M14, for a negative feedback loop. The inverting amplifiers employ two current sources, which consist of M23-M24 and M29-M30. Dynamic feedback currents are generated by M24 and M30, which gates are connected to the dynamic CMFB blocks. Static currents are generated by M23 and M29, which operate as a floating current source. C. Op-Amp Requirements for the MDAC Operation The 2.5 bit MDACs in this work adopt the commutative feedback capacitor switching technique to obtain a higher capacitor matching accuracy [20] by changing a feedback capacitor according to input levels. In addition, the proposed MDAC amplifies a residue voltage by rather than with the switched-capacitor based closed-loop circuit containing the fully differential class-ab op-amp to correct non-linear errors caused by the offset voltages of the MDACs and the flash ADCs in the DCL. The proposed MDAC1 is shown in Fig. 7 where and are defined as the sampling and feedback capacitors, respectively. The transfer function of the 2.5 bit MDAC1 employing an op-amp with a finite open-loop DC gain of is derived as (4). The output of the MDAC1 is required to maintain more than a 10 bit accuracy for the overall 2.5 b/stage pipelined ADC to achieve a 12 bit resolution, as summarized in (5) and (6). The exponent in (5) and (6) should be 10 and the required op-amp DC gain for the MDAC1 should be larger than 74.2 db. (4) (5) (6)

6 KIM et al.: CMOS NYQUIST A/D CONVERTER WITH A FULLY DIFFERENTIAL CLASS-AB SWITCHED OP-AMP 625 Fig. 8. Op-amp DC gain variation versus output swing range. Fig. 7. Proposed MDAC1 scheme. The DC gain variation of the proposed two-stage class-ab op-amp depending on output voltage swing ranges is simulated and summarized in Fig. 8. The proposed op-amp maintains an overall DC gain exceeding 74.2 db up to an output swing range of 2.4 Vpp, which is a target in this work. Although the DC gain requirements of the amplifiers in the remaining pipelined stages are gradually reduced, the proposed ADC employs the same amplifier topology in each pipelined stage to verify the functionality of the proposed class-ab circuit. However, the sampling capacitor and bandwidth of the amplifier in each stage are scaled down to reduce power dissipation and chip area. The sampling capacitances in the first and second pipelined stages are 960 ff and 360 ff, respectively, while the remaining pipelined stages employ a sampling capacitance of 240 ff considering the thermal noise requirement and matching accuracy. Considering only the and amplifier thermal noise in the prototype ADC, the maximum achievable SNR is estimated to be 78 db. The simulated thermal noise at the MDAC1 output is 55.8 uvrms and the effective input-referred noise is divided by the closed-loop gain. It means that the total device noise sum resides within the targeted 12 bit-level quantization noise. In two-stage amplifiers, the slew rate is generally determined by the available driving current of the input-stage amplifier ( ) and the compensation capacitor ( ). Even though the proposed amplifier employs a class-ab output stage, the first stage still uses a class-a topology. Thus, the maximum driving current of the first-stage amplifier is determined by its tail current source. By considering the small-signal analysis and loop stability, the slew rate can be expressed with the available driving current of the input-stage amplifier ( ), the input transconductance ( ), and the second most dominant pole ( ), as (7). To achieve a high slew rate, the current driving capability of the input-stage amplifier and the second pole location need to be increased. In this work, the proposed 12 bit ADC operates at a sampling rate of 50 MS/s and the calculated slew rates of the proposed class-ab amplifier in the MDAC1 is 6.01 kv/us, which does not restrict the overall MDAC1 settling time at all, while the reduced static current of the class-ab output stage results in less power consumption. This calculated slew rate can be improved with the cascoded compensation technique [13]. V. ADC IMPLEMETATION AND MEASUREMENTS The prototype 12 bit 50 MS/s pipelined ADC is implemented in a 0.18 m single-poly six-metal CMOS process and consumes 10.2 ma at 50 MS/s with a 1.8 V power supply. The active die area of the ADC is 0.26 mm ( m m) as shown in Fig. 9 where the areas marked as a rectangle represent the proposed class-ab op-amps employed in the MDACs. In typical high-resolution and high-speed pipelined ADCs, sampling capacitors and wideband op-amps occupy almost all of the chip area. However, as demonstrated in the proposed 12 bit ADC of Fig. 9, the area of all the MDACs is similar to the area occupied by all the flash ADCs. When the signal swing range is increased with the noise power stayed the same, the SNR is increased that much. It means that the area occupied by on-chip capacitors and op-amps is reduced as much as the increased voltage swing range as long as the same SNR is maintained. As a result, the chip area of the prototype ADC can be substantially reduced by the proposed class-ab op-amp with little performance degradation. The measured differential nonlinearity (DNL) and integral nonlinearity (INL) in Fig. 10 are within and, respectively, demonstrating a 12 bit linearity with an input swing range of 2.4 Vp-p. The measured signal-to-noise-and-distortion ratio (SNDR) and spurious-free dynamic range (SFDR) with the point FFT are 64.0 db and 74.9 db, respectively, at a sampling frequency of 50 MHz with a 2.4 Vp-p input sinusoidal signal of 4 MHz, as shown in Fig. 11. The measured FFT spectrum of Fig. 12 demonstrates the SNDR and SFDR of 64.0 db and 76.6 db, respectively, with an input frequency of 31 MHz at a sampling rate of 50 MS/s. (7)

7 626 IEEE JOURNAL OF SOLID-STATE CIRCUITS, VOL. 45, NO. 3, MARCH 2010 Fig. 9. Die micrograph of the proposed 12 bit ADC. Fig. 12. Measured FFT spectrum (fck = 50 MHz, n = 31 MHz). Fig. 13. Measured SNDR and SFDR versus sampling frequency. Fig. 10. Measured DNL and INL. Fig. 11. Measured FFT spectrum (fck = 50 MHz, n = 4 MHz). Fig. 14. Current consumption of analog circuits versus sampling frequency. The proposed ADC properly processes input signals exceeding the Nyquist frequency, based on the proposed SHA-free input sampling network. The prototype ADC employing the proposed fully differential class-ab op-amp shows no abrupt performance degradation even though the sampling frequency is increased to 100 MHz, twice a target sampling frequency of 50 MHz, as shown in Fig. 13. The current consumption of analog circuits in the prototype ADC is measured to be a constant level of 4.4 ma up to 5 MS/s. The currents tend to be gradually increased depending on a sampling clock frequency due to the proposed class-ab amplifier operation, as illustrated in Fig. 14. The figure of merits (FoM), defined as (8), is 0.28 pj/conversion-step. The overall ADC performance is summarized in Table I and the recently reported 12 bit CMOS ADCs operating above 40 MS/s are compared with the proposed ADC in Fig. 15. (8)

8 KIM et al.: CMOS NYQUIST A/D CONVERTER WITH A FULLY DIFFERENTIAL CLASS-AB SWITCHED OP-AMP 627 Fig. 15. Performance comparison of recently reported 12 bit CMOS ADCs operating above 40 MS/s. TABLE I PERFORMANCE SUMMARY OF THE PROPOSED ADC VI. CONCLUSION This work proposes a 12 bit 50 MS/s CMOS Nyquist ADC based on a fully differential class-ab switched op-amp for battery-powered portable applications. The proposed ADC adopts a 2.5 bit/stage pipelined architecture except the first stage with a 2 bit resolution to optimize chip area and power consumption. The proposed SHA-free input sampling network properly manipulates high-swing wideband analog signals exceeding the Nyquist frequency without serious timing errors or distortion. The prototype ADC implemented in a 0.18 m 1P6M CMOS technology demonstrates a measured DNL and INL within and, respectively. The prototype ADC shows a maximum SNDR and SFDR of 64.0 db and 76.6 db, respectively, a power consumption of 18.4 mw at 1.8 V and 50 MS/s, and an active die area of 0.26 mm. REFERENCES [1] K. Bult, Analog broadband communication circuits in pure digital deep sub-micron CMOS, in IEEE ISSCC Dig. Tech. Papers, Feb. 1999, pp [2] S. C. Lee, Y. D. Jeon, J. K. Kwon, and J. Kim, A 10-bit 205-MS/s 1.0-mm 90-nm CMOS pipeline ADC for flat panel display applications, IEEE J. Solid-State Circuits, vol. 42, no. 12, pp , Dec [3] Y. Chiu, P. R. Gray, and B. Nikolic, A 14-b 12-MS/s CMOS pipeline ADC with over 100-dB SFDR, IEEE J. Solid-State Circuits, vol. 39, no. 12, pp , Dec [4] H. C. Choi et al., A 15 mw 0.2 mm 10 bit 50 MS/s ADC with wide input range, in IEEE ISSCC Dig. Tech. Papers, Feb. 2006, pp [5] D. Y. Chang and S. H. Lee, Design techniques for a low-power lowcost CMOS A/D converter, IEEE J. Solid-State Circuits, vol. 33, no. 8, pp , Aug [6] H. C. Kim, D. K. Jeong, and W. Kim, A 30 mw 8 bit 200 MS/s pipelined CMOS ADC using a switched-opamp technique, in IEEE ISSCC Dig. Tech. Papers, Feb. 2005, pp [7] M. Waltari and K. A. I. Halonen, 1-V 9-bit pipelined switched-opamp ADC, IEEE J. Solid-State Circuits, vol. 36, no. 1, pp , Jan [8] B. M. Min, P. Kim, F. W. Bowman, D. M. Boisvert, and A. J. Aude, A 69-mW 10-bit 80-MSample/s pipelined CMOS ADC, IEEE J. Solid- State Circuits, vol. 38, no. 12, pp , Dec [9] S. T. Ryu, B. S. Song, and K. Bacrania, A 10 bit 50 MS/s pipelined ADC with opamp current reuse, in IEEE ISSCC Dig. Tech. Papers, Feb. 2006, pp [10] M. Yoshioka, M. Kudo, T. Mori, and S. Tsukamoto, A 0.8 V 10 bit 80 MS/s 6.5 mw pipelined ADC with regulated overdrive voltage biasing, in IEEE ISSCC Dig. Tech. Papers, Feb. 2007, pp [11] D. J. Huber, R. J. Chandler, and A. A. Abidi, A 10 bit 160 MS/s 84 mw 1 V subranging ADC in 90 nm CMOS, in IEEE ISSCC Dig. Tech. Papers, Feb. 2007, pp [12] B. R. Gregoire and U. Moon, An over-60 db true rail-to-rail performance using correlated level shifting and an opamp with 30 db loop gain, in IEEE ISSCC Dig. Tech. Papers, Feb. 2008, pp [13] R. Hogervorst, J. P. Tero, R. G. H. Eschauzier, and J. H. Huijsing, A compact power-efficient 3 V CMOS rail-to-rail input/output operational amplifier for VLSI cell libraries, IEEE J. Solid-State Circuits, vol. 29, no. 12, pp , Dec [14] H. C. Choi, Y. J. Kim, M. H. Lee, Y. L. Kim, and S. H. Lee, A 12 bit 50 MS/s 10.2 ma 0.18 m CMOS Nyquist ADC with a fully differential class-ab switched op-amp, in Symp. VLSI Circuits Dig. Tech. Papers, Jun. 2008, pp [15] S. H. Lewis and P. R. Gray, A pipelined 5-Msample/s 9-bit analog-to-digital converter, IEEE J. Solid-State Circuits, vol. 22, no. 6, pp , Dec [16] H. C. Choi, Y. J. Kim, G. C. Ahn, and S. H. Lee, A 1.2-V 12-b 120-MS/s SHA-free dual-channel Nyquist ADC based on midcode calibration, IEEE Trans. Circuits Syst. I, vol. 56, no. 5, pp , May [17] S. Kawahito et al., A 15 bit power-efficient pipeline A/D converter using non-slewing closed-loop amplifiers, in IEEE CICC, Sep. 2008, pp [18] D. M. Montecelli, A quad CMOS single-supply op amp with rail-to-rail output swing, IEEE J. Solid-State Circuits, vol. SC-21, pp , Dec [19] B. Ahuja, An improved frequency compensation technique for CMOS operational amplifiers, IEEE J. Solid-State Circuits, vol. 18, no. 6, pp , Dec [20] J. Yang and H. S. Lee, A CMOS 12-bit 4 MHz pipelined A/D converter with commutative feedback capacitor, in Proc. IEEE CICC, Sep. 1996, pp Young-Ju Kim received the B.S. and M.S. degrees in electronic engineering from Sogang University, Seoul, Korea, in 2005 and 2007, where he is currently pursuing the Ph.D. degree. His current interests are in the design of high-resolution low-power CMOS data converters and very high-speed mixed-mode integrated systems. From 2009 to 2010, he interned in the analog and mixed signal development group at Broadcom Corporation, Irvine, CA. Mr. Kim received the HumanTech Thesis Contest Silver Award from Samsung Electronics Corporation in 2007.

9 628 IEEE JOURNAL OF SOLID-STATE CIRCUITS, VOL. 45, NO. 3, MARCH 2010 Hee-Cheol Choi was born in Seoul, Korea. He received the B.S., M.S., and Ph.D. degrees in electronic engineering from Sogang University, Seoul, Korea, in 1994, 1996, and From 1996 to 2006, he worked as a senior engineer at Samsung Electronics. He is currently a senior engineer with Aptina Korea. His work focuses mainly on sensor chip design and his current interests are high-resolution low-power CMOS data converters and analog front-ends for video signal processing. Gil-Cho Ahn received the B.S. and M.S. degrees in electronic engineering from Sogang University, Seoul, Korea, in 1994 and 1996, respectively, and the Ph.D. degree in electrical engineering from Oregon State University, Corvallis, in From 1996 to 2001, he was a Design Engineer at Samsung Electronics, Kiheung, Korea, working on mixed analog and digital integrated circuits. From 2005 to 2008, he was with Broadcom Corporation, Irvine, CA, working on mixed-mode interface circuits design. Currently, he is an Assistant Professor in the Department of Electronic Engineering, Sogang University. His research interests include high-speed, high-resolution data converters and low-voltage, low-power mixed-signal circuits design. Seung-Hoon Lee received the B.S. and M.S. degrees with honors in electronic engineering from Seoul National University, Seoul, Korea, in 1984 and 1986, respectively, and the Ph.D. degree in electrical and computer engineering from the University of Illinois at Urbana-Champaign in From 1990 to 1993, he was with Analog Devices Semiconductor, Wilmington, MA, as a Senior Design Engineer. Since 1993, he has been with the Department of Electronic Engineering, Sogang University, Seoul, Korea, where he is now a Professor. His current research interest is in the design and testing of high-resolution high-speed CMOS data converters, CMOS communication circuits, integrated sensors, and mixed- mode integrated systems. Dr. Lee has been serving as the chief editor of the IEEK Journal of Semiconductor Devices, Circuits, and Systems and a TPC member of many international and domestic conferences including the IEEE Symposium on VLSI Circuits.

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