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Feedback (2)

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Feedback (2). Section 8.2-8.4. Topics. Feedback topologies Loading Effects Effect of Feedback on Noise. Feedback Topologies. Types Voltage-voltage Voltage-Current Current-Voltage Current-Current Parameters Closed Loop Gain Input Impedance Output Impedance. Summary. - PowerPoint PPT Presentation
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Feedback (2) Section 8.2-8.4
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Page 1: Feedback (2)

Feedback (2)

Section 8.2-8.4

Page 2: Feedback (2)

Topics

• Feedback topologies• Loading Effects• Effect of Feedback on Noise

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Feedback Topologies

• Types– Voltage-voltage– Voltage-Current– Current-Voltage– Current-Current

• Parameters– Closed Loop Gain– Input Impedance– Output Impedance

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Summary

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General Comment

• Parallel Connection: Impedance fall by 1+loop gain.

• Series Connection: Impedance Rises by 1+loop gain

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Voltage-Voltage Feedback

Sense Vout in parallelReturn Vin in series

Alternative name:Return-Sense=Series-Shunt feedback

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Ideal A0

Infinite input resistance so it can sense voltage as an ideal voltmeter.Zero output resistance so as to serve as an ideal voltage source.

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Example

(R1+R2=large so as not to disturb Vout)

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Input Resistance

(non-ideal)

(ideal)

Without feedback:

With feedback:

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Example

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Output Resistance

(ideal)

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Example

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Voltage-Voltage Feedback

Sense Vout in parallel

Return Vin in series

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Voltage-Current Feedback

Sense Vout in parallelReturn current in parallel

Alternative name:Return-Sense=Shunt-Shunt feedback

K has a dimension of conductance:K=IF/Vout

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Example

(RF is largein order to returna current)

(Open-loop gain)Assumption:RF is large!Or RF>>RD2

IRF=Vout/RF

K=-1/RF (- comes from the The direction of IF)

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Ideal R0

Zero input impedance so that it can Measure currents as an ideal current meter.

Zero output resistance so as to behaveas an ideal voltage source.

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Calculation of Input Impedance

(small resistance)

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Example

(Open loop input-impedance)

R0=RD1(-gm2RD2)

IRF=Vout/RF

K=-1/RF

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Calculation of Output Impedance

(small resistance)

VA=(-IF)RoRout

(Current drawn by the feedback network is neglected)

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Example

Rout=RD2

R0=RD1(-gm2RD2)

IRF=Vout/RF

K=-1/RF

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Current-Voltage Feedback

Sense Iout in seriesReturn Vin in series

Alternative name:Return-Sense=series-series feedback

(K=VF/Iout, hence a dimension of resistance)

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Gm

Infinite input resistance so it can sense voltage as an ideal voltmeter.

Infinite output resistance in order to behaveas an ideal current source.

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Example

(For sensing current)

(polarity check)

(Calculate the open loop gain)

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Calculation of Input Impedance

(Vin-VF)/Rin=Iin

VF=KIinRinGm

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Example

Open Loop Input impedance: 1/gm

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Calculation of Output Impedance

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Example

Open Loop Input impedance: 1/gm2

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Current-Current Feedback

Sense Vout in parallelReturn current in parallel

Alternative name:Return-Sense=Shunt-Shunt feedback

K has a dimension of conductance:K=IF/Vout

Page 29: Feedback (2)

Current-Current Feedback

Sense Iout in seriesReturn current in parallel

Alternative name:Return-Sense=Shunt-series feedback

K has a dimension of conductance:K=IF/Iout

(current gain)

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Ideal Forward Current Amplifier

Zero input impedance in order to maximize current transfer.Infinite output impedance in order to behave as a current source.

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Polarity of Feedback

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Current and Current FeedbackRM is small, therefore VP is small.Vp is IoutRM

(RF>>1/gm1)RF is large in order for K to behave as a current source.

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Calculation of Input Impedance

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Example

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Calculation of Output Impedance

AI

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Example

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In Summary

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Inclusion of I/O Effects

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Rules for Breaking the Feedback Network (1)

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Rules for Breaking the Feedback Network (2)

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Voltage-Voltage Feedback

K is driven by a zero source impedance. K sees the infinite input impedance of the forward amplifier.

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Voltage-Current Feedback

K is driven by a zero source impedance. K sees a zero input impedance of the forward amplifier.

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Current-Voltage Feedback

K is driven by an infinite source impedance. K sees the infinite input impedance of the forward amplifier.

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Current-Current Feedback

K is driven by an infinite source impedance. K sees the zero input impedance of the forward amplifier.

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Rules for Breaking the Feedback Network

• Applicable for both sense and return duplicate.– Open for series connection– Shorted for parallel connection

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Calculate the Feedback Factor

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Voltage-Voltage Feedback

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Voltage-Current Feedback

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Current-Voltage Feedback

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Current-Current Feedback

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Rules for Determining the Feedback

• If the output of the feedback depends on voltage, open it.

• If the output of the feedback depends on current, short it.

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Voltage-Voltage Example (1)(R1+R2 is not much larger than RD)

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Voltage-Voltage Example(1)

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Voltage-Voltage Example (2)

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Voltage-Voltage Example (2)

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Voltage-Current Example (1)

Page 57: Feedback (2)

Voltage-Current Example (1)

Page 58: Feedback (2)

Current-Voltage Example (1)

Page 59: Feedback (2)

Current-Voltage Example (1)

Page 60: Feedback (2)

Current-Current Example (1)

Page 61: Feedback (2)

Current-Current Example (1)


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