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576 IEEE JOURNAL OF SOLID-STATE CIRCUITS, VOL. 40, NO. 3, MARCH 2005 A High-Voltage Output Driver in a 2.5-V 0.25- m CMOS Technology Bert Serneels, Student Member, IEEE, Tim Piessens, Michiel Steyaert, Fellow, IEEE, and Wim Dehaene, Senior Member, IEEE Abstract—The design of a high-voltage output driver in a digital 0.25- m 2.5-V technology is presented. The use of stacked devices with a self-biased cascode topology allows the driver to operate at three times the nominal supply voltage. Oxide stress and hot carrier degradation is minimized since the driver operates within the voltage limits imposed by the design rules of a mainstream CMOS technology. The proposed high-voltage architecture uses a switching output stage. The realized prototype delivers an output swing of 6.46 V to a 50- load with a 7.5-V supply and an input square wave of 10 MHz. A PWM signal with a dual-tone sinusoid at 70 kHz and 250 kHz results in an IM3 of 65 dB and an IM2 of 67 dB. The on-resis- tance is 5.9 . Index Terms—Buffer circuits, CMOS integrated circuits, high- voltage techniques. I. INTRODUCTION D RIVEN by the ever-growing demand for more computa- tional power, deep-submicron and even nanometer tech- nologies become more and more prominent for digital circuits. Deep-submicron and nanometer CMOS technologies provide a solution for the growing integration density of VLSI circuits and the low-power requirements of complex signal processing appli- cations. Since these technologies require low supply voltages, the design of analog circuits with high output power demands is running into its limits. The objective is to tolerate the high supply voltage with sufficient lifetime. Two approaches can be used to design high-voltage tolerant output drivers. The first approach is the use of customized silicon technologies. These technologies result in high-voltage tolerant transistors at the cost of a more expensive process and a degraded performance. Examples are lightly doped drain (LDD) CMOS technologies and thick gate-oxide transistors. In a LDD transistor, the electric field across the channel is lowered by reducing the doping gradient at the gate edge. The use of a thick gate-oxide transistor can be seen as a device from a previous generation implemented in a more advanced technology. The second approach is the use of alternative circuit topologies and drain-source engineering in a standard CMOS technology to reliably tolerate the high supply voltage. An advantage of this approach is that it can be fully Manuscript received July 28, 2004; revised September 27, 2004. B. Serneels, M. Steyaert, and W. Dehaene are with the ESAT-MICAS Laboratory, Katholieke Universiteit Leuven, B-3001 Leuven, Belgium (e-mail: [email protected]). T. Piessens is with ICsence, B-3001 Leuven, Belgium (e-mail: [email protected]). Digital Object Identifier 10.1109/JSSC.2005.843599 Fig. 1. Block diagram of the high-voltage output driver. integrated within a digital technology without extra process costs. The goal is to find the correct operating point such that the voltage across the terminals of the transistors is limited. Examples of this approach can be found in [1]–[3]. These I/O circuits use the concept of two stacked devices, with a fixed bias voltage to tolerate the high supply voltage. However, two stacked transistors limit the maximum operating voltage, to two times the nominal supply voltage, . Ref. [4] presents an I/O buffer operating at 2.5 times . This topology uses stacked transistors with a variable bias voltage. A disadvantage of this circuit is the large number of stacked devices. This paper describes a high-voltage output driver in a stan- dard 2.5-V 0.25- m CMOS technology. The presented driver uses stacked devices with a self-biasing technique [5]. This tech- nique allows the driver to run on three times the nominal supply voltage with a minimum number of stacked devices. The driver operates within the electrical design rules of a commercially available CMOS technology without the use of extra process steps. Section II gives a system description of the driver. In Section III, the self-biasing cascode technique is explained for static and transient operation of the driver. Section IV describes the design of a high-voltage output driver. Measurement results are shown in Section V. Finally, in Section VI, conclusions are given. II. SYSTEM DESCRIPTION Fig. 1 shows the block diagram of the high-voltage output driver. One can distinguish three major parts: a level-shifter, a 0018-9200/$20.00 © 2005 IEEE

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  • 576 IEEE JOURNAL OF SOLID-STATE CIRCUITS, VOL. 40, NO. 3, MARCH 2005

    A High-Voltage Output Driver in a 2.5-V 0.25-mCMOS Technology

    Bert Serneels, Student Member, IEEE, Tim Piessens, Michiel Steyaert, Fellow, IEEE, andWim Dehaene, Senior Member, IEEE

    AbstractThe design of a high-voltage output driver in a digital0.25- m 2.5-V technology is presented. The use of stacked deviceswith a self-biased cascode topology allows the driver to operateat three times the nominal supply voltage. Oxide stress and hotcarrier degradation is minimized since the driver operates withinthe voltage limits imposed by the design rules of a mainstreamCMOS technology. The proposed high-voltage architecture uses aswitching output stage.

    The realized prototype delivers an output swing of 6.46 V to a50- load with a 7.5-V supply and an input square wave of 10 MHz.A PWM signal with a dual-tone sinusoid at 70 kHz and 250 kHzresults in an IM3 of 65 dB and an IM2 of 67 dB. The on-resis-tance is 5.9 .

    Index TermsBuffer circuits, CMOS integrated circuits, high-voltage techniques.

    I. INTRODUCTION

    DRIVEN by the ever-growing demand for more computa-tional power, deep-submicron and even nanometer tech-nologies become more and more prominent for digital circuits.Deep-submicron and nanometer CMOS technologies provide asolution for the growing integration density of VLSI circuits andthe low-power requirements of complex signal processing appli-cations. Since these technologies require low supply voltages,the design of analog circuits with high output power demands isrunning into its limits.

    The objective is to tolerate the high supply voltage withsufficient lifetime. Two approaches can be used to designhigh-voltage tolerant output drivers. The first approach is theuse of customized silicon technologies. These technologiesresult in high-voltage tolerant transistors at the cost of a moreexpensive process and a degraded performance. Examplesare lightly doped drain (LDD) CMOS technologies and thickgate-oxide transistors. In a LDD transistor, the electric fieldacross the channel is lowered by reducing the doping gradientat the gate edge. The use of a thick gate-oxide transistor can beseen as a device from a previous generation implemented in amore advanced technology. The second approach is the use ofalternative circuit topologies and drain-source engineering in astandard CMOS technology to reliably tolerate the high supplyvoltage. An advantage of this approach is that it can be fully

    Manuscript received July 28, 2004; revised September 27, 2004.B. Serneels, M. Steyaert, and W. Dehaene are with the ESAT-MICAS

    Laboratory, Katholieke Universiteit Leuven, B-3001 Leuven, Belgium (e-mail:[email protected]).

    T. Piessens is with ICsence, B-3001 Leuven, Belgium (e-mail:[email protected]).

    Digital Object Identifier 10.1109/JSSC.2005.843599

    Fig. 1. Block diagram of the high-voltage output driver.

    integrated within a digital technology without extra processcosts. The goal is to find the correct operating point such thatthe voltage across the terminals of the transistors is limited.Examples of this approach can be found in [1][3]. These I/Ocircuits use the concept of two stacked devices, with a fixedbias voltage to tolerate the high supply voltage. However, twostacked transistors limit the maximum operating voltage, to twotimes the nominal supply voltage, . Ref. [4] presents anI/O buffer operating at 2.5 times . This topology usesstacked transistors with a variable bias voltage. A disadvantageof this circuit is the large number of stacked devices.

    This paper describes a high-voltage output driver in a stan-dard 2.5-V 0.25- m CMOS technology. The presented driveruses stacked devices with a self-biasing technique [5]. This tech-nique allows the driver to run on three times the nominal supplyvoltage with a minimum number of stacked devices. The driveroperates within the electrical design rules of a commerciallyavailable CMOS technology without the use of extra processsteps. Section II gives a system description of the driver. InSection III, the self-biasing cascode technique is explained forstatic and transient operation of the driver. Section IV describesthe design of a high-voltage output driver. Measurement resultsare shown in Section V. Finally, in Section VI, conclusions aregiven.

    II. SYSTEM DESCRIPTIONFig. 1 shows the block diagram of the high-voltage output

    driver. One can distinguish three major parts: a level-shifter, a0018-9200/$20.00 2005 IEEE

  • SERNEELS et al.: A HIGH-VOLTAGE OUTPUT DRIVER IN A 2.5-V 0.25- m CMOS TECHNOLOGY 577

    p-switch block, and its complementary n-switch block. The p-and n-switch blocks consist of a dynamic bias voltage circuit,stacked output transistors, and a tapered buffer. This structurecan also be seen as a self-biased cascode topology where thebias voltage of the transistors closest to the output depend onthe output voltage. Since it is a switching type output driver,all stacked output transistors are either in the cut-off or in thetriode region. To guarantee a minimal lifetime of ten years as de-scribed by the electrical design rules of the technology used, themaximum voltage across the terminals of any transistor is equalto the nominal supply voltage. This limitation prevents oxidebreakdown and minimizes hot carrier degradation. Since eachswitch block consists of three stacked devices the maximum al-lowable supply voltage of the circuit is three times the nominalsupply voltage. However, transient events prevent having such alarge output voltage. The new high-voltage driver topology of-fers a significant area reduction compared to a similar outputdriver [4] with respect to the output stacked transistors. In [4]not all of the output stacked transistors are switched from trioderegion to cut-off and vice versa. Instead, they are switched fromtriode region to a state in which they act as a diode. Therefore,the voltage drop over these transistors is lower than if they werein cut-off. This means that more stacked transistors are neededto tolerate the same supply voltage. Moreover, the width of theoutput transistors needs to be increased to achieve a comparableon-resistance as the presented output driver.

    One can derive a simplified formula for the efficiency of thedriver:

    (1)

    in which represents the load resistance driven by theoutput driver and represents the combined on-resistance ofthe stacked transistors. No dynamic power consumption is takeninto account. This is a reasonable assumption when the on-resis-tance is rather large. However, for a higher efficiency, dynamicpower consumption becomes a real issue and the efficiency mustbe checked after design. For a desired value of , the ratio ofthe width and the length of the stacked output transistors is de-termined through the simplified formula of the resistance of atransistor in triode region:

    (2)

    where is the number of stacked transistors per switch-block.In this work, is three.

    III. SELF-BIASED CASCODE TOPOLOGYFig. 2 shows the schematic of the self-biased cascode

    topology of the n-switch block. The analysis and operation arethe same for the p-switch block since it is the complement ofthe n-block. This topology sets the bias voltage of transistorin two ways: through a resistive division comprised of and

    , triggered on by , or by the gate voltage of whichpasses through . For the analysis of the self-biased cascodetopology, two operating regimes must be considered: static andtransient.

    Fig. 2. Schematic of the self-biased cascode topology.

    Fig. 3. Transfer characteristic of an NMOS switch and the I V curve fora fixed drainsource voltage.

    A. Static OperationIn this section the two static states of the high-voltage

    driver (high and low) and the transitions between them will bediscussed. Fig. 3 shows a transfer characteristic of an NMOStransistor used as a switch and its curve for a fixeddrainsource voltage. Since in this topology, all transistors areused as switches, the different regions stated in this figure areused to clarify the following analysis. A transistor in the cut-offregion corresponds to an open circuit and a transistor in thetriode region corresponds to a short circuit.

    First, consider the case in which the output voltage switchesfrom low to high. In the previous state when the output was low,the transistors , and were in the triode region andthe internal nodes and were discharged. Initially, tran-sistor is in the cut-off region. As a consequence, node ischarged to and then slowly rises to due to thesubthreshold current. To prevent oxide breakdown inis set at a fixed voltage of . is now in the cut-offregion. Consequently, node is charged to . Thesubthreshold current is again responsible for further chargingup to . To prevent oxide breakdown, now in , the max-imum voltage on is . is now in the cut-off re-gion. Since and both have a voltage drop offrom drain to source, the theoretical maximum output voltagewill be . During operation however, the drainsourcevoltage of will be lower than the nominal supply voltage inthe high-output state. In this state, the output voltage is given by

  • 578 IEEE JOURNAL OF SOLID-STATE CIRCUITS, VOL. 40, NO. 3, MARCH 2005

    Fig. 4. Transient simulation of the voltage on the terminals of the stackedoutput transistors. (a) Drain voltages of M ;M ; and M , (b) Gate voltagesofM ;M ; andM .

    the resistive division of the on-resistance of the PMOS outputstacked transistors, which are in the triode region and the loadresistance, . This headroom will become useful for tran-sient operation as will be seen later on. Fig. 4(a) shows a tran-sient simulation of the drain voltages of the output transistors.The voltage on is, in this state, given by a resistive divisionbetween the output and the fixed bias voltage of . This resis-tive division of and is triggered on by which is in thetriode region. The resistive division and sets in thecut-off region.

    Next, consider the case in which the output switches fromhigh to low. In the previous state and were in thecut-off region and the output was high. First, transistor is setin the triode region. As a consequence, node is discharged.Since the gate bias of was set at enters thetriode region and its gatesource voltage remains within limits.Node is now discharged through and . Finally, thegatesource voltage of will be larger than its and theoutput is discharged. To reduce the oxide stress in , its gatevoltage must be lowered from to . The gatevoltage of is now directly given by the fixed bias voltage of

    which passes through . is in the triode region. isnow in the cut-off region and consequently breaks the resistive

    division and . Fig. 4(b) shows a transient simulation ofthe gate voltages of the output transistors.

    B. Transient OperationThis section describes the problems and solutions during tran-

    sient switching of the high-voltage output driver. The most crit-ical transition for the n-switch block is the high-to-low transitionof the output. A low-to-high transition of node switchesfrom cut-off to the triode region. The faster the transition of ,the faster enters the triode region and the faster gets dis-charged. Since the gate voltage of is fixed, its gatesourcevoltage, and as a consequence, its state, is completely deter-mined by the voltage on node . To avoid hot carrier effects in

    , resulting from a large drainsource voltage, node mustbe discharged with the same speed as node . This is possiblefor a relatively slow transition of . But, for a fast transition,the delay of for entering from cut-off to the triode regionresults in an overshoot on its drainsource voltage. Therefore,a low-pass filter comprised of and is added to soften thetransitions at . The same problem also occurs with transistor

    . The transient event on the terminals of is solved in twoways. First, the voltage headroom, originating from the resis-tive division of the on-resistance with the output load, coversthe delay of for the transition into the triode region. Second,an extra capacitor is added on top of the already quite largegatedrain capacitance of . During a high-to-low transitionof the output, the voltage on node switches fromdown to . Therefore, the switching of node helpsto discharge the output node due to the strong capacitive cou-pling. However, during a low-to-high transition of the output,the increased gatedrain capacitance of acts together withthe resistances and as a high-pass filter. This results inan overshoot on the steady-state voltage of node . Therefore,capacitance is added which acts as a low-pass filter for thetransient overshoot on . The necessary capacitance value of

    can be calculated in two ways: the time-domain approachand the frequency-domain approach.

    1) Time Domain: For the time-domain approach, considerFig. 5, which shows a model of the bias circuit of for thelow-to-high transition. The assumption is made that the PMOSstacked output transistors are already in the triode region and,as a consequence, they can be represented by their accumula-tive on-resistance. The same assumption is made for the NMOSstacked output transistors which are in the cut-off region.is the voltage across and is the voltage across .These two voltages define the gate voltage of (node ).The electrical network can then be described by the followingsystem of differential equations:

    (3)

    (4)

  • SERNEELS et al.: A HIGH-VOLTAGE OUTPUT DRIVER IN A 2.5-V 0.25- m CMOS TECHNOLOGY 579

    Fig. 5. Model of the bias circuit ofM for the low-to-high transition.

    with , and and with thefollowing starting conditions: .In matrix form:

    (5)

    or

    (6)

    The steady-state solution of this system of differential equationsis the solution of (7):

    (7)

    Therefore, the steady-state solution is

    (8)

    Assume and are the eigenvalues of matrix with theiraccompagning eigenvectors and . The global solution of(6) can then be described by the following equation:

    (9)

    With, after some simplification, :

    (10)

    (11)and

    (12)

    (13)

    From (8), (9), (12), and the initial conditions, the constantsand can be found:

    (14)

    The voltage on node corresponds with in this model.For a positive step function, the exponential terms in the solutionof (9) can lead to an overshoot if the signs of the productsand are positive. One can see that the exponential termcorresponding with always has a negative sign. This meansthat the contribution of this term in the solution of in (9)can never lead to an overshoot on the steady-state solution. Theexponential term of corresponding with has a negativesign if the following condition for holds:

    (15)

    Which results in

    (16)

    One can see from (14) that the exponential term of cor-responding with can even be completely cancelled out if

    is chosen.2) Frequency Domain: For the frequency-domain approach,

    consider the transfer function (TF) from out to in Fig. 5:

    (17)

    For dc-operation this becomes

    (18)

    which is the same as the steady-state solution from the time-do-main approach. For the frequency behavior, one must considerthe following pole and zero:

    (19)

    (20)

    A small results in which leads to the bode plotof Fig. 6(a). In this graph, one can see that the gain for highfrequencies is larger than the dc-gain which can lead to voltageovershoots during transients. On the other hand, if is largeenough, the situation as shown in Fig. 6(b) is applicable. Thehigh-frequency gain is now lower than the dc-gain, which resultsin a suppression of high-frequency transients. The requirementfor a stable voltage on can be rewritten as . Aftersome calculation, this results in

    (21)

  • 580 IEEE JOURNAL OF SOLID-STATE CIRCUITS, VOL. 40, NO. 3, MARCH 2005

    Fig. 6. Bode plot of the transfer function from out to g . (a) f > f . (b) f