Comparator What is a Comparator?

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Presentation transcript:

Comparator What is a Comparator? 2nd most widely used building block after Op Amp The comparator is essentially a 1-bit analog to digital converter. Input is analog Output is digital Types of comparators: Open-loop (op amps without compensation) Regenerative (use of positive feedback - latches) Combination of open-loop and regenerative comparators

Circuit symbol: Ideal I-O transfer curve Actual I-O transfer curve

Static Specs Static Characteristics Gain Output high and low states Slope of the linear region =(Voh-Vol)/(Vih-Vil) Output high and low states Voh, and Vol Needs to be clearly defined as digital 1, 0 Input resolution Vih – vil Vi_range / (Vih-Vil), can be expressed as bits Offset (Vih+Vil)/2 Noise

Comparator Noise Noise of a comparator is modeled as if the comparator were biased in the transition region. Noise leads to an uncertainty in the transition point which causes jitter or phase noise.

Offset cancellation 1_advanced Switches off slightly ahead of Φ1 to minimize charge injection.

Offset cancellation Chapter 10 Figure 06

Must have stability during phi_1 Book’s solution: compensate during phi_1 Chapter 10 Figure 05

Alternate solution: Offset cancellation by stage VDD VDD vs Vin+ vin2

Propagation Time Delay Rising propagation delay time: Propagation delay =(Rising delay + Falling delay)/2 or = Rising delay + Falling delay

Single pole response of amplifier

Time delay due to dynamic response

Slew Rate of a Comparator If the rate of rise or fall of a comparator becomes large, the dynamics may be limited by the slew rate. Slew rate comes from the relationship, i = Cdv/dt where i is the current through a capacitor and v is the voltage across it. If the current becomes limited, then the voltage rate becomes limited. Therefore for a comparator that is slew rate limited we have, tp = ∆T =∆V/SR =(VOH- VOL)/2·SR where SR = slew rate of the comparator.

Find the propagation delay time of an open loop comparator that has a dominant pole at 103 radians/sec, a dc gain of 104, a slew rate of 1V/µs, and a binary output voltage swing of 1V. Assume the applied input voltage is 10mV. Solution The input resolution for this comparator is 1V/104 or 0.1mV. Therefore, the 10mV input is 100 times larger than vin(min) giving a k of 100. Therefore, we get tp =1/103 ln(2·100/(2·100-1)) = 10-3 ln(200/199) = 5.01µs For slew rate considerations, we get tp =1/(2·1x106) = 0.5µs Therefore, the propagation delay time for this case is the larger or 5.01µs. But for Vin=Vin(min), tp =1/103 ln(2/(2-1)) = 693µs.

Two-Stage Comparator An important category of comparators are those which use a high-gain stage to drive their outputs between VOH and VOL for very small input voltage changes. The two-stage op amp without compensation is an excellent implementation of a high-gain, open-loop comparator.

Delay time  1/(√Av(0))

Push-Pull Comparators Push-pull output  higher slew rate

Driving Large Capacitive Load Inverters clean up output Typically added at latch output.

Chapter 10 Figure 07

Chapter 10 Figure 10