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UNIT-4
Mohammad Asif Iqbal
Assistant Professor,
Deptt of ECE,
JETGI, Barabanki
Coupling Efficiency
s
F
P
P

soursethefromemittedpower
fibertheintocoupledpower
 [5-1]
Source Optical Fiber
sP FP
Radiance (Brightness) of the source
• B= Optical power radiated from a unit area of the source into a
unit solid angle [watts/(square centimeter per stradian)]
Surface emitting LEDs have a Lambertian
pattern:
 cos),( 0BB  [5-2]
Edge emitting LEDs and laser diodes radiation
pattern




 LT
BBB cos
cos
cos
sin
),(
1
0
2
0
2

For edge emitting LEDs, L=1
[5-
3]
Power Coupled from source to the fiber
rdrdddB
dAdABP
s
r
s
A
sssF
m
f f






















 
max0
0
2
0
2
00
sin),(
),(
[5-4]
sourcetheofangleemissionsolidandarea:and ssA 
fiberofangleacceptancesolid
andarea:and ffA 
Power coupled from LED to the Fiber
rdrdB
rdrdB
rdrddBP
s
r
s
r
s
r
s
s
s





 
22
00
0
2
0
max0
2
0
0
2
0 0
0
0
NA
sin
sincos2
max0


 












2
10
222
0
22
stepLED, 2)NA( nBrBrP ss  [5-5]
Power coupling from LED to step-index fiber
• Total optical power from LED:
sincos2
sin),(
2/
0
0
22
0
2
2
0
2/
0

 






BrdBrP
ddBAP
sss
ss
[5-6]


















arP
r
a
arP
P
ss
s
ss
if)NA(
if)NA(
2
2
2
stepLED,
[5-7]
Equilibrium Numerical Aperture
Examples of possible lensing schemes used to improve optical source-to-fiber
coupling efficiency
Laser diode to Fiber Coupling
Fiber-to-Fiber Joint
• Fiber-to-Fiber coupling loss:
• Low loss fiber-fiber joints are either:
1- Splice (permanent bond)
2- Connector (demountable connection)
FFL log10]dB[  [5-8]
Different modal distribution of the optical beam emerging from a fiber lead to different
degrees of coupling loss. a) when all modes are equally excited, the output beam fills the
entire output NA. b) for a steady state modal distribution, only the equilibrium NA is filled
by the output beam.
Mechanical misalignment losses
Lateral (axial) misalignment loss is a dominant
Mechanical loss.
2/12
2step,
2
1
2
arccos
2















a
d
a
d
a
d
a
Acomm
F

 [5-9]
Longitudinal offset effect
Losses due to differences in the geometry and waveguide characteristics
of the fibers
ER
E
R
F
ER
E
R
F
aL
aa
a
a
aL
NANAfor)
NA
NA
log(20)(
for)log(10)(


[5-10]
E & R subscripts refer to emitting and receiving fibers.
Experimental comparison of Loss as a
function of mechanical misalignment
Fiber end face
Fiber end defects
Fiber splicing
Fusion Splicing
V-groove optical fiber splicing
pin Photodetector
The high electric field present in the depletion region causes photo-generated carriers to
Separate and be collected across the reverse –biased junction. This give rise to a current
Flow in an external circuit, known as photocurrent.
w
Energy-Band diagram for a pin photodiode
Photocurrent
• Optical power absorbed, in the depletion region can be written in terms
of incident optical power, :
• Absorption coefficient strongly depends on wavelength. The upper
wavelength cutoff for any semiconductor can be determined by its energy
gap as follows:
• Taking entrance face reflectivity into consideration, the absorbed power in
the width of depletion region, w, becomes:
)1()( )(
0
xs
ePxP 
 [6-1]
)(s
)(xP
0P
(eV)
24.1
)m(
g
c
E
 [6-2]
)1)(1()()1( )(
0 f
w
f RePwPR s
  
Optical Absorption Coefficient
Responsivity
• The primary photocurrent resulting from absorption is:
• Quantum Efficiency:
• Responsivity:
)1)(1( )(
0 f
w
p ReP
h
q
I s
  

[6-3]



hP
qIP
/
/
photonsincidentof#
pairsatedphotogenerhole-electronof#
0


[6-4]
[A/W]
0 

h
q
P
I P
 [6-5]
Responsivity vs. wavelength
Avalanche Photodiode (APD)
APDs internally multiply the
primary photocurrent before it
enters to following circuitry.
In order to carrier multiplication
take place, the photogenerated
carriers must traverse along a
high field region. In this region,
photogenerated electrons and
holes gain enough energy to
ionize bound electrons in VB
upon colliding with them. This
multiplication is known as
impact ionization. The newly
created carriers in the presence of
high electric field result in more
ionization called avalanche
effect.
Reach-Through APD structure (RAPD)
showing the electric fields in depletion region and
multiplication region.
Optical radiation
Responsivity of APD
• The multiplication factor (current gain) M for all carriers generated in the
photodiode is defined as:
• Where is the average value of the total multiplied output current & is
the primary photocurrent.
• The responsivity of APD can be calculated by considering the current gain
as:
p
M
I
I
M  [6-6]
MI PI
MM
h
q
0APD 

 [6-7]
Current gain (M) vs. Voltage for different
optical wavelengths
Photodetector Noise & S/N
• Detection of weak optical
signal requires that the
photodetector and its
following amplification
circuitry be optimized for a
desired signal-to-noise
ratio.
• It is the noise current which
determines the minimum
optical power level that can
be detected. This minimum
detectable optical power
defines the sensitivity of
photodetector. That is the
optical power that
generates a photocurrent
with the amplitude equal to
that of the total noise
current (S/N=1)
powernoiseamplifierpowernoisetorphotodetec
ntphotocurrefrompowersignal


N
S
Signal Calculation
• Consider the modulated optical power signal P(t) falls on the photodetector
with the form of:
• Where s(t) is message electrical signal and m is modulation index.
Therefore the primary photocurrent is (for pin photodiode M=1):
• The root mean square signal current is then:
)](1[)( 0 tmsPtP  [6-8]
]currentAC)[(]valueDC[)(ph tiItMP
h
q
i pP 


[6-9]
signalsinusoidalfor
2
22
22
2222
P
pp
sps
Im
i
Mii




[6-9]
[6-10]
Noise Sources in Photodetecors
• The principal noises associated with photodetectors are :
1- Quantum (Shot) noise: arises from statistical nature of the production
and collection of photo-generated electrons upon optical illumination. It has
been shown that the statistics follow a Poisson process.
2- Dark current noise: is the current that continues to flow through the
bias circuit in the absence of the light. This is the combination of bulk dark
current, which is due to thermally generated e and h in the pn junction, and
the surface dark current, due to surface defects, bias voltage and surface
area.
• In order to calculate the total noise presented in photodetector, we should
sum up the root mean square of each noise current by assuming that those
are uncorrelated.
• Total photodetector noise current=quantum noise current +bulk dark
current noise + surface current noise
Noise calculation (1)
• Quantum noise current (lower limit on the sensitivity):
• B: Bandwidth, F(M) is the noise figure and generally is
• Bulk dark current noise:
is bulk dark current
• Surface dark current noise: is the surface current.
)(2 222
MFBMqIi PQQ  
0.10)(  xMMF x
[6-11]
)(2 222
MFBMqIi DDBDB   [6-12]
DI
BqIi LDSDS 222
 
LI
Note that for pin photodiode
1)(2
MFM
[6-13]
Noise calculation (2)
• The total rms photodetector noise current is:
• The thermal noise of amplifier connected to the photodetector is:
input resistance of amplifier, and is Boltzmann cte.
BqIMFBMIIq
iiii
LDP
DSDBQNN
2)()(2 2
22222

 
[6-14]
L
B
TT
R
TBk
i
422
  [6-15]
LR -123
JK1038.1 
Bk
S/N Calculation
• Having obtained the signal and total noise, the signal-to-noise-ratio can be
written as:
• Since the noise figure F(M) increases with M, there always exists an
optimum value of M that maximizes the S/N. For sinusoidally modulated
signal with m=1 and :
LBLDP
P
RTBkBqIMFBMIIq
Mi
N
S
/42)()(2 2
22

 [6-16]
x
MMF )(
)(
/422
opt
DP
LBLx
IIxq
RTkqI
M


 [6-17]
Photodetector Response Time
• The response time of a photodetector with its output circuit depends mainly
on the following three factors:
1- The transit time of the photocarriers in the depletion region. The transit
time depends on the carrier drift velocity and the depletion layer
width w, and is given by:
2- Diffusion time of photocarriers outside depletion region.
3- RC time constant of the circuit. The circuit after the photodetector acts
like RC low pass filter with a passband given by:
dt dv
d
d
v
w
t  [6-18]
TT CR
B
2
1
 [6-19]
daTLsT CCCRRR  and||
Photodiode response to optical pulse
Typical response time of the
photodiode that is not fully depleted
Various optical responses of photodetectors:
Trade-off between quantum efficiency & response
time
• To achieve a high quantum
efficiency, the depletion layer
width must be larger than
(the inverse of the absorption
coefficient), so that most of the
light will be absorbed. At the
same time with large width, the
capacitance is small and RC time
constant getting smaller, leading
to faster response, but wide
width results in larger transit
time in the depletion region.
Therefore there is a trade-off
between width and QE. It is
shown that the best is:
s/1
ss w  /2/1 
Structures for InGaAs APDs
• Separate-absorption-and multiplication (SAM) APD
• InGaAs APD superlattice structure (The multiplication region is composed
of several layers of InAlGaAs quantum wells separated by InAlAs barrier
layers.
Metal contact
InP multiplication layer
INGaAs Absorption layer
InP buffer layer
InP substrate
light
Temperature effect on avalanche gain
THANK YOU!

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OPTICAL COMMUNICATION Unit 4

  • 1. UNIT-4 Mohammad Asif Iqbal Assistant Professor, Deptt of ECE, JETGI, Barabanki
  • 3. Radiance (Brightness) of the source • B= Optical power radiated from a unit area of the source into a unit solid angle [watts/(square centimeter per stradian)]
  • 4. Surface emitting LEDs have a Lambertian pattern:  cos),( 0BB  [5-2]
  • 5. Edge emitting LEDs and laser diodes radiation pattern      LT BBB cos cos cos sin ),( 1 0 2 0 2  For edge emitting LEDs, L=1 [5- 3]
  • 6. Power Coupled from source to the fiber rdrdddB dAdABP s r s A sssF m f f                         max0 0 2 0 2 00 sin),( ),( [5-4] sourcetheofangleemissionsolidandarea:and ssA  fiberofangleacceptancesolid andarea:and ffA 
  • 7. Power coupled from LED to the Fiber rdrdB rdrdB rdrddBP s r s r s r s s s        22 00 0 2 0 max0 2 0 0 2 0 0 0 0 NA sin sincos2 max0                 2 10 222 0 22 stepLED, 2)NA( nBrBrP ss  [5-5]
  • 8. Power coupling from LED to step-index fiber • Total optical power from LED: sincos2 sin),( 2/ 0 0 22 0 2 2 0 2/ 0          BrdBrP ddBAP sss ss [5-6]                   arP r a arP P ss s ss if)NA( if)NA( 2 2 2 stepLED, [5-7]
  • 10. Examples of possible lensing schemes used to improve optical source-to-fiber coupling efficiency
  • 11. Laser diode to Fiber Coupling
  • 12. Fiber-to-Fiber Joint • Fiber-to-Fiber coupling loss: • Low loss fiber-fiber joints are either: 1- Splice (permanent bond) 2- Connector (demountable connection) FFL log10]dB[  [5-8]
  • 13. Different modal distribution of the optical beam emerging from a fiber lead to different degrees of coupling loss. a) when all modes are equally excited, the output beam fills the entire output NA. b) for a steady state modal distribution, only the equilibrium NA is filled by the output beam.
  • 14. Mechanical misalignment losses Lateral (axial) misalignment loss is a dominant Mechanical loss. 2/12 2step, 2 1 2 arccos 2                a d a d a d a Acomm F   [5-9]
  • 15. Longitudinal offset effect Losses due to differences in the geometry and waveguide characteristics of the fibers ER E R F ER E R F aL aa a a aL NANAfor) NA NA log(20)( for)log(10)(   [5-10] E & R subscripts refer to emitting and receiving fibers.
  • 16. Experimental comparison of Loss as a function of mechanical misalignment
  • 17. Fiber end face Fiber end defects
  • 20. pin Photodetector The high electric field present in the depletion region causes photo-generated carriers to Separate and be collected across the reverse –biased junction. This give rise to a current Flow in an external circuit, known as photocurrent. w
  • 21. Energy-Band diagram for a pin photodiode
  • 22. Photocurrent • Optical power absorbed, in the depletion region can be written in terms of incident optical power, : • Absorption coefficient strongly depends on wavelength. The upper wavelength cutoff for any semiconductor can be determined by its energy gap as follows: • Taking entrance face reflectivity into consideration, the absorbed power in the width of depletion region, w, becomes: )1()( )( 0 xs ePxP   [6-1] )(s )(xP 0P (eV) 24.1 )m( g c E  [6-2] )1)(1()()1( )( 0 f w f RePwPR s   
  • 24. Responsivity • The primary photocurrent resulting from absorption is: • Quantum Efficiency: • Responsivity: )1)(1( )( 0 f w p ReP h q I s     [6-3]    hP qIP / / photonsincidentof# pairsatedphotogenerhole-electronof# 0   [6-4] [A/W] 0   h q P I P  [6-5]
  • 26. Avalanche Photodiode (APD) APDs internally multiply the primary photocurrent before it enters to following circuitry. In order to carrier multiplication take place, the photogenerated carriers must traverse along a high field region. In this region, photogenerated electrons and holes gain enough energy to ionize bound electrons in VB upon colliding with them. This multiplication is known as impact ionization. The newly created carriers in the presence of high electric field result in more ionization called avalanche effect. Reach-Through APD structure (RAPD) showing the electric fields in depletion region and multiplication region. Optical radiation
  • 27. Responsivity of APD • The multiplication factor (current gain) M for all carriers generated in the photodiode is defined as: • Where is the average value of the total multiplied output current & is the primary photocurrent. • The responsivity of APD can be calculated by considering the current gain as: p M I I M  [6-6] MI PI MM h q 0APD    [6-7]
  • 28. Current gain (M) vs. Voltage for different optical wavelengths
  • 29. Photodetector Noise & S/N • Detection of weak optical signal requires that the photodetector and its following amplification circuitry be optimized for a desired signal-to-noise ratio. • It is the noise current which determines the minimum optical power level that can be detected. This minimum detectable optical power defines the sensitivity of photodetector. That is the optical power that generates a photocurrent with the amplitude equal to that of the total noise current (S/N=1) powernoiseamplifierpowernoisetorphotodetec ntphotocurrefrompowersignal   N S
  • 30. Signal Calculation • Consider the modulated optical power signal P(t) falls on the photodetector with the form of: • Where s(t) is message electrical signal and m is modulation index. Therefore the primary photocurrent is (for pin photodiode M=1): • The root mean square signal current is then: )](1[)( 0 tmsPtP  [6-8] ]currentAC)[(]valueDC[)(ph tiItMP h q i pP    [6-9] signalsinusoidalfor 2 22 22 2222 P pp sps Im i Mii     [6-9] [6-10]
  • 31. Noise Sources in Photodetecors • The principal noises associated with photodetectors are : 1- Quantum (Shot) noise: arises from statistical nature of the production and collection of photo-generated electrons upon optical illumination. It has been shown that the statistics follow a Poisson process. 2- Dark current noise: is the current that continues to flow through the bias circuit in the absence of the light. This is the combination of bulk dark current, which is due to thermally generated e and h in the pn junction, and the surface dark current, due to surface defects, bias voltage and surface area. • In order to calculate the total noise presented in photodetector, we should sum up the root mean square of each noise current by assuming that those are uncorrelated. • Total photodetector noise current=quantum noise current +bulk dark current noise + surface current noise
  • 32. Noise calculation (1) • Quantum noise current (lower limit on the sensitivity): • B: Bandwidth, F(M) is the noise figure and generally is • Bulk dark current noise: is bulk dark current • Surface dark current noise: is the surface current. )(2 222 MFBMqIi PQQ   0.10)(  xMMF x [6-11] )(2 222 MFBMqIi DDBDB   [6-12] DI BqIi LDSDS 222   LI Note that for pin photodiode 1)(2 MFM [6-13]
  • 33. Noise calculation (2) • The total rms photodetector noise current is: • The thermal noise of amplifier connected to the photodetector is: input resistance of amplifier, and is Boltzmann cte. BqIMFBMIIq iiii LDP DSDBQNN 2)()(2 2 22222    [6-14] L B TT R TBk i 422   [6-15] LR -123 JK1038.1  Bk
  • 34. S/N Calculation • Having obtained the signal and total noise, the signal-to-noise-ratio can be written as: • Since the noise figure F(M) increases with M, there always exists an optimum value of M that maximizes the S/N. For sinusoidally modulated signal with m=1 and : LBLDP P RTBkBqIMFBMIIq Mi N S /42)()(2 2 22   [6-16] x MMF )( )( /422 opt DP LBLx IIxq RTkqI M    [6-17]
  • 35. Photodetector Response Time • The response time of a photodetector with its output circuit depends mainly on the following three factors: 1- The transit time of the photocarriers in the depletion region. The transit time depends on the carrier drift velocity and the depletion layer width w, and is given by: 2- Diffusion time of photocarriers outside depletion region. 3- RC time constant of the circuit. The circuit after the photodetector acts like RC low pass filter with a passband given by: dt dv d d v w t  [6-18] TT CR B 2 1  [6-19] daTLsT CCCRRR  and||
  • 36. Photodiode response to optical pulse Typical response time of the photodiode that is not fully depleted
  • 37. Various optical responses of photodetectors: Trade-off between quantum efficiency & response time • To achieve a high quantum efficiency, the depletion layer width must be larger than (the inverse of the absorption coefficient), so that most of the light will be absorbed. At the same time with large width, the capacitance is small and RC time constant getting smaller, leading to faster response, but wide width results in larger transit time in the depletion region. Therefore there is a trade-off between width and QE. It is shown that the best is: s/1 ss w  /2/1 
  • 38. Structures for InGaAs APDs • Separate-absorption-and multiplication (SAM) APD • InGaAs APD superlattice structure (The multiplication region is composed of several layers of InAlGaAs quantum wells separated by InAlAs barrier layers. Metal contact InP multiplication layer INGaAs Absorption layer InP buffer layer InP substrate light
  • 39. Temperature effect on avalanche gain