RF Integrated Circuit Design: Shunt-Peaked CS Amplifier and CS Tuned Amplifier - Prof. Ste, Study notes of Electrical and Electronics Engineering

A set of lecture notes from colorado state university's ece536 rf ic design course, focusing on the topics of shunt-peaked cs amplifiers and cs tuned amplifiers. The notes include diagrams, equations, and calculations for understanding the design and performance of these amplifiers.

Typology: Study notes

Pre 2010

Uploaded on 03/18/2009

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ECE536 RF Integrated Circuit Design
Colorado State University
Department of Electrical and Computer Engineering
S. C. Reising
T
IV. High Frequency Amplifiers
ECE 536: RF IC Design
S. C. Reising
Lecture #13
October 7, 2008
1
pf3
pf4
pf5

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ECE5 36 RF Integrated Circuit Design

Colorado State University

Department of Electrical and Computer Engineering

S. C. Reising

T

IV. High Frequency Amplifiers

S. C. Reising October 7, 2008

Shunt-Peaked CS Amplifier

(^5) 0.1 1 10

4

3

2

1

0

1

2

3 dB

G^ m^1 =1. gm ⋅R (^) L m 2 =2. m 3 =2. m 4 =3. m 5 =500.

ω/ω 1

(^11) 1.5 2 2.5 3 3.5 4

2 2 2.

Normalized 3-dB BW

Ratio of time constants, m = τ 1 /τ 2

S. C. Reising October 7, 2008

Shunt-Series Feedback Amplifier

Frequency response by OCτ Method:

τ 1 Rx ⋅C (^) gd Rx Rin ⋅( 1 + AV)|| RL + Rs

gm ⋅R (^) s⋅RL 1 +gm ⋅R 1

approx = 1 2

⋅R ⋅ AV

τ 2 Ry ⋅C (^) gs Ry

R ⋅ (^) ( RF + R+2 R⋅ 1 )+RF ⋅R 1 ( 2 R⋅ +RF) ⋅( 1 +gm⋅ R 1 )+gm ⋅ R^2

approx =

AV

gm

BW

τ 1 + τ 2

approx = 1 AV

R C⋅ gd

gm Cgs

AV

RL

RF + RL

gm⋅ RF 1 +gm ⋅R 1

⋅ approx =^

−RL

R 1

Rin

RF ⋅( RF +RL)

RF

gm ⋅RF 1 +gm⋅ R 1

+ ⋅RL

approx =

RF

RL

R 1

Rout

Rs +RF

1

gm ⋅Rs 1 +gm ⋅R 1

approx =

RF

Rs R 1

S. C. Reising October 7, 2008

CS Tuned Amplifier

YD GD +j ⋅ω ⋅Ceq

GD gm

ω^2 ⋅ τ 1 ⋅(τ o +τ 2 )

1 +ω^2 ⋅τ 22

⋅ (^) Ceq Cgd^ gm^ τ^1 ω

(^2) τ

⋅(^ − ⋅ o⋅ τ 1 ⋅τ 2 )

1 +ω^2 ⋅τ 22

ωo

L ⋅ ( C +Ceq)

BW

R

1 +GD ⋅R

⋅( C +Ceq)

Yx

j ⋅ω ⋅C gd⋅( 1 +gm ⋅ZL)

1 + j ⋅ω ⋅C (^) gd⋅ZL

approx = j ⋅ω ⋅C (^) gd+j ⋅ ω⋅ gm⋅Z (^) L⋅Cgd

τo

Cgd gm

τ 1 ( Rs +rg) ⋅C gd τ 2 ( Rs +rg) ⋅(C gs +Cgd)

Ceq approx =^ Cgd ⋅ 1 +gm⋅ (R s +rg)

S. C. Reising October 7, 2008