ISSN: 2277 – 9043 International Journal of Advanced Research in Computer Science and Electronics Engineering (IJARCSEE) Volume 2, Issue 4, April 2013 DESIGNING OF CMOS OP-AMP USING REVERSE NESTED MILLER COMPENSATION TECHNIQUE TO IMPROVE GAINBANDWIDTH AND LOADING CAPACITY Manorama Mishra1, Prof. Rajesh Nema2 Abstract – An Operational Amplifier is a direct-coupled high-gain amplifier usually consisting of one or more differential amplifiers followed by a level transistor and output stage. The op-amp has become one of the most versatile and important building blocks in analog circuit design. This paper proposed an approach to design analog cmos op-amp using reverse nested miller compensation technique to improve settling behaviour, gain bandwidth and loading capacity. Settling performance of operational amplifiers is of great importance in analog signal-processing application. .. (1) Where the dc gain is given as AV=gm1R1gm2R2gm3R3 and the dominant pole is Index Terms – operational amplifier ,reverse nested miller Compensation ,gain bandwidth. ..2 I. INTRODUCTION The unity gain frequency is To address the bandwidth degradation problem, the variations of the NMC are developed. NMC using nulling resistor (NMCNR), RNMC, multipath NMC (MNMC), hybrid NMC (HNMC), nested Gm-C compensation (NGCC) have been presented. RNMC improves the bandwidth over NMC by the reversed compensation topology compared to NMC as shown in Fig. RNMC amplifier usually has a higher bandwidth than the NMC one since in the RNMC amplifier the inner compensation capacitor does not load the amplifier's output. However the RNMC scheme has the stability problem because of appearing a right half plane (plane (RHP) zero in its frequency response. ..3 The transfer function in equation (4) has two zeros and two non-dominant poles. The location of zeros are given as ..4 Also since |ZRHP|<|ZLHP|, the RHP zero appears at a lower frequency than the LHP zero and reduces the phase margin. Different methods are used to remove RHP zero and improve the performance of the op-amp. Two separate resistors can be use to eliminate both the zeros but retaining the LHP zero helps in improving the phase margin of the op-amp. A single resistor can be used to eliminate only the RHP zero using the block diagram shown in Fig3. Fig. 1 block diagram of RNMC Fig 2 Small signal diagram for the RNMC three-stage op-amp Nodal analysis of the model seen in fig and applying the simplifying assumptions and obtain the following small signal transfer function Fig 3 Elimination of RHP zero using a single nulling resistor 451 All Rights Reserved © 2013 IJARCSEE ISSN: 2277 – 9043 International Journal of Advanced Research in Computer Science and Electronics Engineering (IJARCSEE) Volume 2, Issue 4, April 2013 II. PROPOSED MODEL In This paper we are comparing RNMC with previous techniques of op-amp designing and in previous techniques NMC was the best technique ,that’s why we are comparing RNMC and NMC. we proposed an approach to design analog cmos op-amp using reverse nested miller compensation technique to improve settling behaviour, gain bandwidth and loading capacity. settling performance of operational amplifiers is of great importance in analog signal-processing application. Objective of this work to analysis different two stages and multistage cmos op-amp topologies, to handel the higher value of capacitive load with optimum value of settling time and power consumption. To Designing CMOS Op-amps with fast settling time and low power consumption with higher value of capacitive load is a very challenging problem. Power consumption can be reduced by scaling the supply voltage, but the dynamic range and speed also decreases. The design of a high drive buffer has different constrains from those of low power or general purpose Op-Amps. A high drive buffer is needed to drive capacitive loads up to 1nF or higher. Settling time‖ is defined as the duration from an ideal step input until the output of the amplifier enters and remains within a specified error band related to the amplitude of the pulse and the expected final settling value. It can be separated into three parts: (1) The delay (2) The slew, and recovery and (3) Linear settling. In this analysis, AC signal is applied at the one input terminal and another input terminal is ground, schematic of the op-amp for AC analysis shown in figure 5. Simulation is done by tanner tool and LT-spice. After simulation of schematic of op-amp, net-list is generated. In this net-list include 0.35µ technology file and 0.5μ technology file, input signal and output print command. The output results gain and phase plot is shown in figure 5. In transient analysis, op-amp is used as voltage follower. One input terminal connected to the output and pulse signal applied to another terminal, shown in figure. Simulation is done by tanner tool and LT-spice. After simulation, net-list is generated. In this net-list include 0.35µ technology file and 0.5μ technology file, input signal and output print command. Output waveform is shown in figure 6. Settling time is defined as the time taken by the output to settle 98% of its final value. Parameters Ahuja design NMC RNMC Gain margin 90dB 100dB 72dB Phase margin 70dB 70dB 80dB Power consumption 37.92mW 2.16mW 178.5μW Gain bandwidth 4.5Mhz 3.8Mhz 4.8Mhz Settling time for 30pf 617,7n 888.35n 3.02u Fig 5. Comparisons b/w different technique for different parameter Fig 6. gain and phase plot of RNMC Fig .4 Three stage op-amp with RNMC III. RESULT AND DISCUSSION Different types of configurations are used to simulate the Operational Amplifier. At the input of the Op-amp different signals are applies to simulate and get the output results. In the spice net-list model file of 0.35µ technology is to be included. 452 All Rights Reserved © 2013 IJARCSEE ISSN: 2277 – 9043 International Journal of Advanced Research in Computer Science and Electronics Engineering (IJARCSEE) Volume 2, Issue 4, April 2013 [6] F. C. Nunes and J. E. Franca, ―Successive-approximation tuning of monolithic continuous-time filters,‖ Electron. Lett., vol. 28, no. 18, pp.1696–1697, Aug. 1992. [7] H. Yamazaki, K. Oishi, and K. Gotoh, ―An accurate center frequency tuning-scheme for 450-kHz CMOS G � C bandpass filter,‖ IEEE J. Solid-State Circuits, vol. 34, pp. 1691–1967, Dec. 1999. [8] W. H. Press, S. A. Teukolsky, W. T. Vetterling, and B. P. Flannery, Numerical Recipes in C. New York: Cambridge Univ. Press, 1992. [9] P. E. Allen and D. R. Holberg, CMOS Analog Circuit Design. New York: Oxford Univ. Press, 1987. [10] R. J. Baker, H. W. Li, and D. E. Boyce, CMOS Circuit Design, Layout, and Simulation. Piscataway, NJ: IEEE Press, 1998. Mishra1, Department of Electronics & Communication Engg,, M.Tech NRI Institute of Information Science & Technology, Bhopal, India, Manorama Fig7. Step response of RNMC IV. CONCLUSION The NMC and RNMC amplifiers are simulated by referring to a standard 0.35μm cmos technology. In NMC typical load capacitance CL=30pf has been considered. Settling time at the 30pf is 888.35n which is three times more than conventional three stage op-amp and GBW is 3.8 MHz. But as the load increases negative peaks are more as shown figure .Power consumption will also increase as. We can use NMC for high value of capacitive load but settling time and power consumption will be more as compared to convention three stage op-amps. RNMC improves the bandwidth over NMC by the reversed compensation topology compared to NMC. Prof. Rajesh Nema2, Department of Electronics & Engg,, H.O.D NRI Institute of Information Communication Science & Technology, Bhopal, India, After simulation it is concluded that RNMC is more stable for high value of load capacitance than all other design and power consumption is also reduced. But this two topology have more settling time as compared to two stage op-amp with buffered version. REFERENCES-: [1] Rosario Mita, Gaetano Palumbo and Salvatore Pennisi, ―Design Guidelines for Reversed Nested Miller Compensation in Three-Stage Amplifiers,‖ IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS—II: ANALOG AND DIGITAL SIGNAL PROCESSING, VOL. 50, NO. 5, pp.227-233,MAY 2003.. [2] C. S. Park and R. Schaumann, ―Design of a 4-MHz analog integrated CMOS transconductance-C bandpass filter,‖ IEEE J. Solid-State Circuits,vol. 23, pp. 987–996, Aug. 1988. [3] P. M. VanPeterghem and R. Song, ―Tuning strategies in high-frequency integrated continuous-time filters,‖ IEEE Trans. Circuits Syst., vol. 36,pp. 136–139, Jan. 1989. [4] R. Sadkowski, ―Tuning monolithic continuous-time leapfrog filter structures,‖Master thesis, Texas A&M Univ., Dallas, Dec. 1992. [5] F. C. Nunes and J. E. Franca, ―Continuous-time leapfrog filter with precise successive-approximation tuning,‖ in IEEE Int. Symp. on Circuits and Systems, vol. 2, 1993, pp. 1271–1273. 453 All Rights Reserved © 2013 IJARCSEE