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Lecture 3. Understanding Transistors:

Technology Characterization Technology Characterization

Jaeha Kim

Mixed-Signal IC and System Group (MICS) Mixed Signal IC and System Group (MICS) Seoul National University

jaeha@ieee.org

j @ g

(2)

Motivations

Good circuit design starts with understanding transistors that you build circuits with

that you build circuits with

In a sense, you are asking the following questions:

Wh t I th t i t f (i t t )?

What can I use these transistors for (intent; usage)?

For each intent, what are the metrics that describe its quality?

Acknowledgements:

Prof. Boris Murmann at Stanford

Ref: Willy M.C. Sansen, “Analog Design Essentials”, Ch. 1.

(3)

Every Device Has a Purpose

When building a circuit, the designer utilize a different property for each device (it is the “design intent”)

property for each device (it is the design intent )

What are the possible ways to use transistors?

(4)

Ways to Utilize MOS Transistors

Current source

Resistor

VCCS

VCCS

Switch

(5)

MOS as a Resistor

MOS transistor operating in linear region acts as a resistor

Linear region: VGS > Vth and VDS < VDS,sat,

According to the long-channel model:

And if VDS << VGS-Vth (=VDS,sat)

(6)

R

on

vs. Technology

For constant gate overdrive (Vov = VGS-Vth), the on- resistance per square decreases with technology resistance per square decreases with technology

But, the maximum available VGS-Vth has been scaling

d ( V L f 0 35 d t 90 )

down (e.g. VDD Lmin from 0.35um down to 90nm)

As a result, the minimum Ron stayed roughly constant Then what about below 65nm?

Then what about below 65nm?

(7)

Exercise: Analog Switch on C

L

Required Ron < 0.5ns / 4pF = 125-ohms

Ron varies VGS-Vth ( avg. of 2.0V and 1.4V)

Calculate the minimum W/L required

Actual Ron is found higher than predicted – can you guess why?

(8)

Body Effect

As bulk voltage (VBS) drops the increased drops, the increased reverse-bias increases the depletion charge to the depletion charge to be inverted

 Vth increases!

 Vth increases!

The parameter  is technology dependent

Check out how body effect is scaling with technologyy g gy

(9)

MOS as a VCCS

+

gmvgs vgs

-

MOS transistor operating in saturation region can be approximated as a VCCS

approximated as a VCCS

Long-channel model (square-law model) states:

(10)

Closer Look at G

m

: I

DS

vs. V

GS

Weak inversion:

Strong inversion:

Velocity saturation:y

(11)

Closer Look at G

m

: G

m

vs. V

GS

Weak inversion:

Strong inversion:

Velocity saturation:y

(12)

Transition Between Weak & Strong Inversion

By equating the gm-expressions for weak and strong

inversion regions we can find where the transition occurs inversion regions, we can find where the transition occurs

Transition point is: p

It means, to operate transistors in strong-inversion, gate-

It means, to operate transistors in strong inversion, gate overdrive must be at least 70mV

Note this is independent of the channel length L

(13)

MOSFET Small-Signal Model

! !

gd gb

gs

gg C C C

C ! Cdd ! Cdb Cgd

Note: body effect (gmb) term is not included Note: body effect (gmb) term is not included

(14)

Output Resistance (r

o

= 1/g

ds

)

Non-zero gds (= dIDS/dVDS) is caused by two main effects

Channel length modulation (CLM)

Channel length modulation (CLM)

Threshold voltage variation (DIBL)

Typically modeled as Iyp y DSDS  (1+V( DSDS) or (1+V) ( DSDS/VEEL))

CLM: the effective channel length decreases as VDS 

Leffeff = L - L L=  (V ( DD-VDsatDsat))

DIBL: drain voltage can influence the field at the source of short-channel devices and therefore change Vth

of short channel devices and therefore change Vth

VTH = VTH0 VDS

g is not a good parameter for your designs to rely on g is not a good parameter for your designs to rely on

(15)

MOS Capacitance Model

C - gate capacitance

Cg gate capacitance

Cjc – depletion layer

C C junction caps

Csb, Cdb junction caps

Col "overlap capacitance"

(16)

Gate Capacitance vs. V

GS

(17)

Junction Capacitance at Source/Drain

Junction capacitances are nonlinear, too

C is a function of junction bias

CJ is a function of junction bias

1.0

0.8 0.9

bitrary units]

0.6 0.7

Capacitance [arb

N+ junction area

0.4 0.5

0.0 0.2 0.4 0.6 0.8 1.0 1.2 1.4 1.6 1.8

N d lt (V)

N+ junction perimeter P+ junction area P+ junction perimeter

Node voltage (V)

(18)

Basic Figures of Merit

• Current efficiency

Square Law

• Current efficiency

– Want large gm, for as little

current as possible D

m

I g

VOV

2

• Transit frequency gm 3 VOV

– Want large gm, without large Cgg I t i i i

Cgg 2 L2

• Intrinsic gain

– Want large gm, but no gds

ds m

g g

VOV

2

(19)

Device Characterization

* gmid.sp

* NMOS characterization, L=0.18um

.param gs=0.7 .param dd=1.8

vds d 0 dc 'dd/2' vgs g 0 dc 'gs'

mn d g 0 0 nch L=0.18um W=5um

.op

.dc gs 0.2V 1V 10mV DD

.probe ov = par('gs-vth(mn)') .probe gm_id = par('gmo(mn)/i(mn)')

* For BSIM4, use cggbm in the following line .probe ft = par('1/6.28*gmo(mn)/cggbo(mn)')

b d (' ( )/ d ( )')

.probe gm_gds = par('gmo(mn)/gdso(mn)')

.options post brief dccap .inc cmos018.sp

end .end

(20)

g

m

/I

D

Plot

40

30

35 0.18um NMOS

2/VOV

BJT (q/kT)

20 25

m/I D [S/A]

5 10 15

g m

-0.20 -0.1 0 0.1 0.2 0.3 0.4 0.5

5

(21)

Transit Frequency Plot

50

0.18um NMOS 40

0.18um NMOS Square Law Model

20 30

f T [GHz]

gm

f 1

10

f 20

gg

T C

f 2

-0.20 -0.1 0 0.1 0.2 0.3 0.4 0.5

V [V]

V [V]

(22)

Intrinsic Gain Plot

80

0.18um NMOS

60

70 Long Channel Model, =0.3

30 40 50

g m/g ds

Short Channel Device

10 20 30

-0.20 -0.1 0 0.1 0.2 0.3 0.4 0.5

10

(23)

Assignment – Technology Characterization

Plot the Id-Vds curves for W/L=20/2 nMOS & pMOS

Characterize Ron (from linear region) for each VGS

Characterize Ron (from linear region) for each VGS

Characterize gm (from saturation region) for each VGS

Plot Id-Vgs curves for Vds=Vdd/2

Plot Id-Vgs curves for Vds=Vdd/2

Also plot as gm and gds as function Vgs

Characterize the capacitance components

Characterize the capacitance components

The components listed in slide 13 vs. Vds or Vgs

Measure second order effects such as:

Measure second-order effects such as:

Body effect: Vth vs. VBS

Short-channel effect: Vth vs. L

(24)

Assignment – cont’d

Plot the following parameters for a reasonable range of g /ID and channel lengths for various technologies

gm/ID and channel lengths for various technologies

Transit frequency (fT)

Intrinsic gain (gm/gds)

Current density (ID/W)

In addition, tabulate relative estimates of extrinsic capacitances

Cgd/Cgg and Cdd/Cgg

Tip: try to automate the procedure as much as you can

Using mulan/simba script

(25)

Transit Frequency Plot

NMOS, 0.18...0.5um (step=20nm), V

DS=0.9V

20 25

L=0 18um

15 20

T [GHz]

L=0.18um

5 10

f T

5 10 15 20

5

g /I [S/A]

L=0.5um

g /I [S/A]

(26)

Sweet Spot

NMOS, 0.18...0.5um, step=20nm

L=0 18um 200

S/A]

L=0.18um

• gm/ID ~ 10..12 S/A can be a good

150

*f T [GHz*S can be a good

choice for designs in which power

d d

50 100

g m/I D* and speed are

equally important

5 10 15 20

50

(27)

Intrinsic Gain Plot

NMOS, 0.18...0.5um (step=20nm), V

DS=0.9V L 0 5

90

100 L=0.5um

70 80

g m/g ds

40 50

g 60

5 10 15 20

30 40

g /I [S/A]

L=0.18um

g /I [S/A]

(28)

Current Density Plot (Sizing Chart)

NMOS, 0.18...0.5um (step=20nm), V

DS=0.9V

101

W [A/m] L=0.18umI D/W

L=0.5um

5 10 15 20

(29)

V

DS

Dependence

102

NMOS, L=0.18um

VDSDS=0.9V • V dependence

VDS=0.4V VDS=1.4V

• VDS dependence is relatively

weak

D/W [A/m]

• Typically OK to work with plots

t d f

101

I D generated for

VDD/2

5 10 15 20

g /I [S/A]

gm/I

D [S/A]

(30)

Extrinsic Capacitances (1)

1

NMOS, L=0.18um

Cdd/C

Again, usually

0.8

Cdd/C

gg

Cgd/C

0.70 gg

OK to work with estimates taken at V /2

0 4 0.6

taken at VDD/2

0.2 0.4

0.24

0 0.5 1 1.5

0

(31)

Extrinsic Capacitances (2)

0.8

NMOS, g

m/I

D=10S/A, V

DS=0.9V

C /C

0.6 0.7

Cgd/C

gg

Cdd/C

gg

0.4 0.5

0.2 0.3

0.2 0.25 0.3 0.35 0.4 0.45 0.5 0

0.1

L [m]

(32)

Gate Leakage Current

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