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Improving Op Amp performance
Improving gain cascoding cascading feedback feed forward push pull complementary input decreasing current using “analog friendly” CMOS processes using bipolar
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Improving speed Increasing UGF, increase transient speed
Settling may not improve, which depends on PM and secondary poles Cannot simply increase W/L ratio optimal sizing for a given CL Two stage optimal design: can potentially achieve higher UGF than single stage Increasing PM at UGF, reduce ringing Once PM large enough, no effect Taking care of secondary poles and zeros, reduce settling time to 1/A0 level Pole zero cancellation be accurate and at sufficiently high frequency Cascode or mirror poles sufficiently high frequency Reduce parasitic capacitances Increasing current Using better processes
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Other specifications to improve
reduced power consumption low voltage operation low output impedance (to drive resistive load, or deliver sufficient real power) large output swing (large signal to noise ratio) large input common mode range large CMRR large PSRR small offset voltage improved linearity low noise operation common mode stability
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Two-Stage Cascode Architecture
Why Cascode Op Amps? Control the frequency behavior Increase PSRR Simplifies design Where is the Cascode Technique Applied? First stage - Good noise performance May require level translation to second stage Requires Miller compensation Second stage - Increases the efficiency of the Miller compensation Increases PSRR Folded cascode op amp Reduce # transistors stacked between Vdd and Vss
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VDD M4 M2 Vbb Vin- CL M8 M6 M3 M1 Vin+ M7 M5 Vyy Vxx M9 Differential Telescopic Cascoding Amplifier Needs CMFB On either Vyy Or VG9
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Single-ended telescopic cascoding
Analysis very similar to non-cascoded version: think of the cascode pair as a composite transistor. M2-MC2 has gm=gm2 go=gds2*gdsC2/gmC2 Ao=gm/go p1=-go/Co Right half plane zero: gm/Cgd2
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Output swing is much less
Vo1 max: VDD – Vsg3-I1*R + |VTP| Vo1 min: Vicm – Vgs1 – Vbias – VTN > Vss + Vdssat5 – Vbias – VTN Several additional pole-zero pairs At node D2-SC2: Pole: g=gmC2+gmbC2+gds2+gdsC2 C=CgsC2+cgd2+cdb2 p=-g/C ≈-gmC2/(CgsC2+cgd2+cdb2) Zero: z≈-gmC2/CgsC2 Pole-zero cancellation at -2pfT of MC2
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Two stage M4 M4 bias3 M3 M3 bias2 bias1 M2 M2 Vi1 M1 M1 Vi2 CMFB Mb Depends on supply and first stage biasing, may need level shifting Analysis very similar, except very small go1, more p/z
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Cascoding the second stage
Very similar analysis, very small go Not suitable for low voltage design
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A balanced version Mirror gain M: gm6:gm4 = gm8:gm3 * gm11:gm10
SR=I6/CL GB=gm1M/CL Ao = gm1/go * M Should have small current in these But parasitic poles should be high enough
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Layout of cascode transistors
With double poly: In a single poly process:
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Folded cascode Balanced has better output swing and better gain than telescopic cascode Both single stage Neither require compensation But balanced limits input common mode range due to diode connection folding
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Iss determines slew rate
VDD VDD folded cascode amp Same GBW as telescopic 3 4 Iss determines slew rate Vbb 6 5 Vin+ Vin- CL 1 2 10 11 Iss 9 8 Differential amp requires CMFB
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I1=I2=Iss/2, I3=I4=Iss*1.2~1.5 Ao=gm1/go; go=gds9*gds11/gm11 + (gds1+gds3)*gds5/gm5; p1=-go/CL; GB = gm1/CL Slew rate: Iss/CL Vomin = Vg11–VTN, Vomax=Vg5+|VTP| Vicmmin = vs+Vgs1, vicmmax=Vg3+VTN+|VTP| Power = (Vdd-Vss)*(I3+I4) + biasing power
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Appropriate Rz moves zero to cancel p2 VDD VDD VDD Triode transistor
Vb Vb 3 4 15 Vx 5 Cc vo+ vo1- Vin+ Vin- 1 2 Rz CL 11 Vy Iss 13 9 Vb CMFB The left side cascode and second stage not shown
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VDD VDD NMOS11b serves as Rz VDD Vb 3 4 Vb 15 Triode transistor vx 5 Cc vo+ vo1- Vin+ Vin- 1 2 CL 11a Iss Vy 11b 13 Vb 9 CMFB
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CL VDD Vin- Iss 2 4 5 11b 9 15 13 Cc vo+ vo1- CMFB Vb Vbx Vby 11a
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High speed low voltage design
Assume VDD-VSS<VTN-VTP, assume a given Itot Use minimum length for high speed operation Use appropriate Von13,15 to achieve balance between high fT and high swing Select Von4,5,9,11 so that vo1 has + – 10% (VDD-VSS) swing Set desired vocm at (VDD+VSS+Vdssat13-Vsdsat15)/2 Size transistors so that Vgs13 = mid range of vo1 swing
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Show that the compensation scheme has very similar pole splitting effect as in 7 transistor op amp before Show that appropriate sizing of M11b can cause the zero to move over p2 If CMFB is applied at G3,4, compensation can be connected to channel of M9 Show that with an appropriate attenuator, the go at vo1 can be made zero by positive feedback from opposite side vo1+ to G5 Show that with an appropriate gm5, the go at vo1 can be made zero by positive feedback from opposite side vD12 to G5
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PUSH-PULL Output Stage
v v At low frequency, vg7 and vg8 nearly constant as vo swings
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PUSH-PULL Output Stage
Let AI be the current gain from M1 to M7 Icc=sCcVg6, (Iss-Icc)/2–>I3, DI7=AI*Icc/2 KCL at D6: -Icc + Vg6*gm6 +DI7=0, Can choose AI so that z cancels p2 for high speed
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PUSH-PULL Output Stage
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Problem: bias current in second stage unknown
True push pull VDD VDD VDD 3 4 5 Vin+ Vin- CL 1 2 Iss 6 Problem: bias current in second stage unknown
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If VDD-VSS is sufficient
3 4 5 Vbn Vbp CL Vin+ Vin- 1 2 6 But gain of 1st stage reduced! Iss
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To recover gain: VDD VDD VDD VDD 3 4 5 Vbp Vbn CL Vin+ Vin- 1 2 6 Iss
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VDD Vin+ CL Vin- Iss 1 2 3 4 5 6 Vbp Vbn
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Figure 7.11 in book: process variations can cause large change in M21/22 current, and mismatch in M21 vs M22 bias results in offset voltage
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Same comment applies to this one
Figure 7.1-2 Same comment applies to this one Both can have very small quiescent current when vin≈0 But provide large charging or discharging current power efficiency
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Dynamically Biased (Switched) Amplifiers
Switched amplifiers lead to smaller parasitic capacitors and therefore higher frequency response. Switched amplifiers require a non-overlapping clock Switched amplifiers only work during a portion of a clock period Bias conditions are setup on one clock phase and then maintained by capacitance on the active phase Switched amplifiers use switches and capacitors resulting in feed-through problems Simplified circuits on the active phase minimize the parasitics
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Dynamically Biased Amplifiers
Two phase non-overlapping clocks
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Dynamically Biased Inverter
In f2 offset and bias are sampled In f1, COS provides offset cancellation plus bias for M1; CB provides the bias for M2.
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Dynamic, Push-pull, Cascode Op Amp
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VDD - VB2 - vIN vIN - VSS - VB1
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A Dynamic Op Amp which Operates on Both Clock Phases
True push-pull Single stage Differential-in Single-ended out No tail current Off-set cancelled For large swing: Remove cascodes S. Masuda, et. al., 1984
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LOW VOLTAGE OP AMPS We will cover: Methodology:
Low voltage input stages Low voltage bias circuits Low voltage op amps Examples Methodology: Modify standard circuit blocks for reduced power supply voltage Explore new circuits suitable for low voltage design
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ITRS Projection – near term
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ITRS Projection – longer term
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Low-Voltage, Strong-Inversion Operation
Reduced power supply means decreased dynamic range Nonlinearity will increase because the transistor is working close to VDS(sat) Large values of λ because the transistor is working close to VDS(sat) Increased drain-bulk and source-bulk capacitances because they are less reverse biased. Large values of currents and W/L ratios to get high transconductance Small values of currents and large values of W/L will give smallVDS(sat) Severely reduced input common mode range Switches will require charge pumps
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Input common mode range drop
VDD – VDS3sat + VT1 > vicm > VDS5sat + VT1 + VEB1 > vicm >
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p-n complementary input pairs
n-channel: vicm > VDSN5sat + VTN1 + VEBN1 p-channel: vicm <VDD- VDSP5sat - VTP1 - VEBP1
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Non-constant input gm
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constant input gm solution
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Set VB1 = Vonn and VB2 = Vonp
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Rail-to-rail constant gm input
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Rail-to-rail constant gm input
Coban and Allen, 1995
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The composite transistor
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Bulk-Driven MOSFET
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Bulk-Driven, n-channel Differential Amplifier
I1=I2=I5/2 As Vic varies, Vd5 changes and gmb varies Varied gain, slew rate, gain bandwidth; nonlinearity; and difficulty in compensation
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Bulk-driven current mirrors
Increased vin range and vout range
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Traditional techniques for wide input and output voltage swings
Iin+Ib Ib Ib Iin VT+2Von >2Von 1/4 1 + 1 VT+Von Von – Von VT+Von 1 1
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Traditional techniques for wide input and output voltage swings
Iin Iin Ib Ib + VT+2Von Io Veb >2Von – 1/4 1 Von Von VT+Von 1 1
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A 1-Volt, Two-Stage Op Amp
Uses a bulk-driven differential input pair, wide swing current mirror load, and emitter follower level shifter
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Low voltage VBE and PTAT reference
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Low voltage band-gap reference
Needs a low voltage op amp Vref=I3*R3=
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One example implementation
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Threshold Voltage Tuning for low power supply voltages operation
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Implementation of the voltage sources
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A low voltage Op Amp core
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Op Amp Implementation Clock booster Bias voltage generator
Leakage from M3 make less than 2VDD, two stages are used. R is used for Clock booster Bias voltage generator
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Clock booster (doubler)
CB1 >> CBL
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Experimental Results Power supply 750mV Slew Rate 3.1V/uS GB 3.2MHz
DC gain 62dB Input offset voltage 2.2mV Input common mode range 0.1V-0.58V Output swing for linear operation 0.31V-0.58V PSRR at DC 82dB CMRR at DC 56dB Total power consumption 38.3uW Power supply range…… Offset voltage package
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Regulated Cascode Vb7 Vb5 VG2 A3 A4 VG3 A1 A2 Q7 Q8 Q11 Q2 Q1 Vi- Vi+
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Regulated Cascode: one realization
k VD VS
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Common mode feedback for low voltage
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1.5v op amp for 13bit 60 MHz ADC
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Output Stage and CMFB
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Folded cascode with AB output
Lotfi 2002
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Simulated performance
0.25 um process 1.5 V power supply 82 dB DC gain 2 V p-p diff output swing 170 MHz 10 pF load 77o PM with b = 1/5 0.02% 1V step settling time: 8.5 ns Full output swing Op Amp power: 25 mW
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Differential difference input AB output
Alzaher 2002
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Nested Miller Cap Amplifier
Not much successes
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Low voltage amp
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Low voltage amp
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LOW POWER OP AMPS Op Amp Power = (VDD-VSS)*Ibias
Reduce supply voltage: effect is small Many challenges in low voltage design same as before Reduce bias: factor of hundred reduction Weak inversion operation Nano-amp to small micro-amp currents Needs small current biasing circuits and small current reference generators Needs output stage to drive the load Design it so that it consume tiny quiescent power But generate sufficient current for large signals Tradeoff speed for reduced power
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Sub-threshold Operation
Most micro-power op amps use transistors in the sub-threshold region. np~1.5; nn~2.5
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Two-Stage, Miller Op Amp in Weak Inversion
At VDD-VSS=3V, ID5=0.2uA, ID7=0.5uA, got A=92dB, GB=50KHz, P=2.1uW
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Push-Pull Output in Weak Inversion
First stage gain Total gain S=W/L
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Increasing gain What is VON? L5=L12, W12=W5/2 S13<<S4 go
Gain=gm/go
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Increasing Iout with positive feedback
When vi1>vi2 i2>i1 i26=i2-i1>0 i27=0 i28=A*i26 itail=i5+i28 =i1+i2 i2/i1=e(vi1-vi2)/nvt =evin/nvt i2=i1evin/nvt i1=I5 /{A+1-(A-1)evin/nvt)}
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A=0 is normal case A > 0 can greatly enhance available output current for load driving
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i1+i2 much faster than i2-i1
as vin New i1+i2 i2=i1evin/nvt i1=i2 A=3 I5 i1+i2=I5 A=2 A=1 A=0 I5 i2
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