In this paper, an integrated low-voltage control circuit is introduced for a charge pump DC-DC boost converter. By exploiting the advantage of the integration of the feedback control circuit within CMOS technology, the charge pump boost converter offers a low-current operation with small ripple voltage. The error amplifier, comparator, and oscillator in the control circuit are designed with the supply voltage of 3.3 V and the operating frequency of 1.6~5.5 MHz. The charge pump converter with the 4 or 8 pump stages is measured in simulation. The test in the 0.35 μm CMOS process shows that the load current and ripple ratio are controlled under 1 mA and 2% respectively. The output-voltage is obtained from 4.8 ~ 8.5 V with the supply voltage of 3.3 V.
A charge pump is used to generate a voltage that is higher than that of the power supply, without an amplifier or transformer. Many charge pump circuits are based on the Dickson charge pump
which provides high voltages by transferring the charge into a load capacitor. The Dickson charge pump is a voltage multiplier circuit similar to the classic Cockcroft-Walton multiplier. A charge pump circuit can be used as the capacitorswitched DC-DC boost converter which operates by switching the connection mode of a few boosting capacitors with the load capacitor.
In the Dickson charge pump circuit, two phase clocks are out of phase with each other and successively charge during each half of the clock cycle. However, as the number of pumping stages is increased, the output voltage is decreased due to the body effect of the diode-connected MOS transistor. As the threshold voltage of the diode-connected MOS transistor increases due to the body effect, the voltage gain per unit stage decreases and the output voltage is lower than the expected value. The pumping efficiency decreases as the number of stages increases. Another disadvantage of the application of the regulator is the large ripple voltage. In the switching-mode converter with the LC filter
, the ripple voltage can be reduced by varying the passive parameters. However, in the case of a conventional regulated charge pump, the regulator pumps the capacitors with full power and causes a large ripple voltage which is independent of the load resistance. To reduce the ripple voltage, the feedback control circuit is proposed in the charge pump circuit. Another advantage of the introduction of the feedback circuit is that it can generate constant output voltages regardless of the load current. The function of the feedback circuit is to make the output proportional to the input and to reduce the contribution to the output noise due to the circuit components.
The proposed converter shown in
is composed of a switching charge pump stage and feedback control circuit. Among the various elements in the control circuit, the error amplifier and the output buffer in the control circuit are important for the performance of the overall feedback control which requires fast dynamic response and a correct duty signal. The error amplifier in the control circuit requires a high gain in the differential pair and high current-driving capability in the current sources to obtain a fast transient response without the slewing problem. The input of the compensator includes the output volt age which is scaled down by the R
Block diagram of charge pump regulator.
In order to provide low power and a fully integrated power module for the boost converter in the display driver circuit, a capacitor-switched charge pump with a feedback control circuit is designed with a standard 0.35 μm CMOS process.
2. CIRCUIT IMPLEMENTATIONS
- 2.1 Charge pump circuit
In the Dickson charge pump circuit as shown in
, voltages higher than the input voltage are obtained by the charge pumping. The diode-connected MOSFETs in the charge pump cause a shift in the threshold voltage due to the body effect. The output voltage cannot be a linear function of the number of stages and its efficiency decreases as the number of stages increases. In this work, a four-stage charge pump circuit with feedback control is used for the boost converter to reduce the ripple and obtain an output voltage independent of load resistance. The fourstage charge pump circuit has 5 MOS switches and 4 capacitors. By employing the feedback circuit, the output voltage can be constant and stable with a variation of the source input or load resistance. Although the body effect and the threshold shift cannot be omitted because of the operation of the charge pump, the required output voltage with a small ripple can be obtained by the feedback circuit.
Charge pump circuit.
shows a modified circuit diagram of the charge pump circuit which includes the output resistance R
and capacitance C
. The pumping capacitance C
is assumed in the series connection of the capacitance C, which is controlled by the clock pulse. The pumping capacitance C
also depends on the number of stages. Therefore, the pumping capacitance C
is the capacitance divided by the number of stages.
Simplified model of charge pump circuit.
Based on the charging or discharging operation of the charge pump, the transfer function for the frequency response can be written as an approximation
where R, C
, and C
are the resistance, output capacitance, and pump capacitance, respectively. The frequency response and stability are determined directly by their pole or zero. We can determine whether or not the converter circuit is stable by examining the loop gain as a function of frequency.
The frequency response of the transfer function is shown in
, which is drawn in the Bode plot. In terms of the phase margin for the stability concern, the plot indicates a stable frequency response which has a sufficient positive phase margin in the measured frequency range. The frequency response is stable because of the single pole and zero in the transfer function of equation (2).
summarizes the circuit parameters of the charge pump circuit.
Frequency response of the charge pump circuit with the output capacitance and resistance.
Circuit parameters of the charge-pump.
Circuit parameters of the charge-pump.
- 2.2 Feedback control circuits
The feedback control circuit is a CMOS integrated circuit (IC) for chip minimization. The operational amplifier (op-amp) shown in
is used as an error amplifier which is composed of current mirrors, an input differential stage, and a source follower. The compensating circuit can be added for the stability of frequency response and a fast response-time. The conventional compensator is usually composed with an operational amplifier, resistors, and capacitors to generate poles or zeros. In this operational amplifier, a high-gain differential stage is used for the high speed operation of the control circuit. A cascode circuit is used for the current source in the differential stage.
shows the comparator in the control circuit which provides duty signals to the charge pump. The comparator is composed of a bias circuit, an input differential stage, and a latch. The bias circuit in front of the differential stage is used for the current source to proceed to the input differential stage. The input differential stage is an active-loaded amplifier. The latch is used for a clear logic response.
The buffer and oscillator are shown in
, respectively. The gate driver is composed of the two buffers which operate inversely to each other. The buffer in
is composed of CMOS inverter chains, power transistors, and a feedback loop. CMOS inverter chains have different aspect ratios which depend on the channel length and width. A conventional buffer is usually composed of CMOS inverter chains without feedback. It consumes the short-circuit power because of the simultaneous turn-on of the up/down transistors in the inverter. A feedback controlled CMOS buffer
is shown in Fig. 7. It eliminates the short-circuit power consumption. The feedback signal from the M
transistors is used to control the gate driving signal so that the M
transistors do not switch simultaneously. No time delay occurs when the transistors are turned on simultaneously. Therefore, the short circuit can be eliminated with a reduction of the propagation delay.
Sawtooth wave generator.
The sawtooth wave generator shown in
is used to obtain a ramp signal for the input of the comparator. It is implemented by a NOR gate as the feedback. The peak voltages of the ramp signal are obtained from the V
inputs shown in
The circuit in
is designed in 0.35 μm CMOS technology with 2-poly and 4-metal process. The layout photo is shown in
. The contact holes and metal interconnection are symmetrically laid out around the circuit to minimize signal noise. The circuit has an area of 1 mm
Layout of charge pump regulator.
shows the output wave forms of the comparator (a), ramp signal (b), and error amplifier (c). The figure is taken from the Cadence layout simulation shown in
, which includes the charge pump and control circuits. By comparing the ramp signal with the amplifier output, the duty signal of 66% is obtained as expected.
(a) Comparator output, (b) ramp signal, and (c) output of compensator for comparison of signal match.
In the switching converter with the LC filter, the ripple usually results from the on-off switching devices in the power block, which causes a relatively large ripple ratio. The ripple results from the charging and discharging charges across the inductance. On the other hand, in the charge pump regulator, the ripple occurs from the pumping and blocking periods across the charge pump. The pumping current into the capacitor determines the ripple voltage, which is also inversely proportional to the switching frequency.
The output voltage of the charge pump regulator with n stages can be approximated by the following
, f, and I
are the input voltage, clock voltage, pump capacitance, stray capacitance, frequency, and output current, respectively. V
is the voltage associated with the switching- on resistance in the MOSFET. The output voltage is reduced by the ratio of the pump and stray capacitances. The output voltage increases with an increase of the number of pump stages, but it is not a linear function of the number of stages.
The ripple voltage is defined as the following, if stray capacitance is ignored
, f, and I
are the output capacitance, frequency, and output current, respectively. The ripple voltage depends on the output capacitance and the switching frequency.
The pump current is proportional to the output current I
. The output voltages of the charge pump regulator shown in
are obtained with the variation of pump capacitance or output capacitance Co. In
, the pump capacitance is increased from 0.1 nF to 1 nF with the constant output capacitance of 1 nF. This shows that the output voltage increases with an increase of the pump capacitance, which is from 3.8 V to 5.6 V. On the other hand, when the output capacitance increases at the constant pump capacitance, the output voltage is almost constant as shown in
, although the settling time is longer with higher output capacitance. The result means that the output of the charge pump depends more on the pump capacitance and corresponds to the equation (3).
Output voltage (a) with variation of pump capacitance C and (b) with variation of output capacitance Co.
The output voltage of the charge pump regulator, which has the feedback control circuit, is studied with the variation of the number of pump stages.
shows the output voltages at the 4 stages
and 8 stages
regulator, which has the same feedback circuit. The output voltage increases from 4.8 V to 5.3 V with higher pump stages. The ripple voltage is obtained as 60 mV and is independent of the number of pump stages. On the other hand, without the feedback control circuit, the ripple voltage is obtained as over 100 mV and increases with higher pump stages. The advantage of the application of the feedback control circuit is shown in this result, which means that the ripple voltage is significantly reduced and is almost independent of the number of stages. The proposed converter achieves a high figure of merit with a small output current of 0.24 mA and ripple voltage of 60 mV.
Output and ripple voltage.
The advantage of the low output current and ripple can be applied for the LED display driver circuit which usually uses a current of under 10 mA. The performance of the designed 4-stages charge pump regulator that has the feedback control circuit is shown in
Performance of the proposed charge-pump.
Performance of the proposed charge-pump.
shows the output voltage and efficiency with variation of the load current. As the load current increases, the power efficiency is almost constant at 75% and the output voltage decreases. This indicates that the efficiency is almost independent of the load current in the measured current range. However, when the load resistor becomes smaller with high frequency, the dynamic power loss is relatively larger than the static power loss and the efficiency can be reduced because of the switching noise. The ripple voltage with variation of the load current is shown in
. The result corresponds to the dependency which can be obtained from the equation (4) and the ripple voltage is proportional to the load current. The ripple voltage is under 60 mV at the load current of 0.2 mA.
Output voltage and power efficiency with variation of the load current.
Ripple voltage with variation of the load current.
This paper describes a charge pump boost converter with an integrated CMOS control circuit. The feedback control circuit is applied in order to obtain a small ripple voltage that is almost independent of the load resistance. The feedback circuit operates with an error amplifier, a comparator, and an oscillator. The simulation test shows that the 0.35 μm CMOS boost converter with 2-poly 4-metal operates at an output voltage of 4.8 ~ 8.5 V, with an input voltage of 3.3 V and frequency of 5.5 MHz. The proposed charge pump regulator achieves a high figure of merit with a small output current of 0.4 mA with a high power efficiency of 75%, which is applicable for high performance LED display driver circuits.
This work was conducted during the research year of Chungbuk National University in 2013.
IEEE J. Solid-State Circuits
DOI : 10.1109/4.604079
Lee C. S.
Oh Y. J.
Na K. Y.
Kim Y. S.
Kim N. S.
IEEE Trans. Power Electronics
DOI : 10.1109/TPEL.2012.2217156
Lee C. S.
Choi H. Y.
Kim Y. S.
Kim N. S.
DOI : 10.1108/13565361111127340
Dickson J F.
IEEE J. Solid-State Circuits
IEEE Int. Conf. MIXDES 2012