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Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
35
ANALYTICAL PERFORMANCE EVALUATION OF A
MIMO FSO COMMUNICATION SYSTEM WITH
DIRECT DETECTION OPTICAL RECEIVERS UNDER
TURBULENT CONDITION
Bobby Barua1
and S.P. Majumder2
1
Department of EEE, Ahsanullah University of Science and Technology, Dhaka,
Bangladesh
2
Department of EEE, Bangladesh University of Engineering and Technology, Dhaka,
Bangladesh
ABSTRACT
MIMO FSO correspondence is examined as of late to build up a hearty correspondence connects within the
sight of atmospheric turbulence. In this paper an analytical approach is developed to assess the impact of
atmospheric turbulence on BER performance of a MIMO FSO communication system with Q-ary Pulse
Position Modulation (QPPM). Examination is exhibited to discover flag to clamor proportion at the yield
of an immediate location collector with optical power modulator under strong turbulent condition which is
modeled as gamma-gamma distribution. The outcomes demonstrate that the BER performance is
emphatically debased because of the impact of atmospheric turbulence. In any case, the execution can be
enhanced by expanding the quantity of transmitters, beneficiaries and request of Q in PPM. Results
demonstrate that the FSO MIMO framework with M=8, N=4 Q=4 gives the 22 dB improvement at BER of
10-9
.
KEYWORDS
Direct detection (DD) receiver, free space optical (FSO) communication, gamma-gamma distribution,
multiple input multiple output (MIMO), pulse position modulation (PPM).
1. INTRODUCTION
Free space optical (FSO) communication is accepting developing consideration in recent days
because of its advantages including higher information transmission rates, more prominent data
transfer capacity; bring down power utilization and better security over radio frequency (RF)
interchanges [1]. Notwithstanding the real focal points, its far reaching use has been hampered by
climatic disturbance prompted blurring [2]. Along these lines, diverse techniques have been
acquainted with diminish the blurring impact on FSO communication framework. As a promising
arrangement, the utilization of the multi-laser multi-indicator (MLMD) idea has been accounted
for in ref. [3-5].
Again, by employing proper modulation technique may helps to improve the performance under
turbulent conditions [6-7]. In this view, different modulation techniques are employed in FSO
Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
36
communication system but well reputed modulation techniques are OOK, BPSK, PPM, etc. The
pulse position modulation (PPM) is one of the modulation techniques which have the interesting
advantage of being average energy efficient [6].
In this paper, we provide an analytical approach to assess the execution of a MIMO FSO
communication system considering the effect of atmospheric turbulence with Q-ary PP
modulation scheme. The execution results are assessed regarding bit-error rate (BER), number of
transmitter and receiver and power penalty suffered by the system due to the effect of turbulence
at a given BER. Performances are evaluated in the presence of background radiation at the output
of a direct detection receiver with optical intensity modulator under strong atmospheric
turbulence which is modeled as gamma-gamma distribution. Results show that the BER
performance is strongly degraded due to the effect of atmospheric turbulence and the performance
can be improved by increasing the number of transmitters and receivers.
2. SYSTEM MODEL
Fig. 1: Block diagram of MIMO FSO system with the effect of strong atmospheric turbulence.
A free-space optical communication system is composed of three basic parts: a transmitter, the
propagation channel and a receiver. Fig 1 shows the block diagram of the free space optical
MIMO system. In the system, M lasers, intensity-modulated by input symbols, all point toward a
distant array of N photodetectors. Every laser beam width is sufficiently wide to illuminate the
entire photodetector array. The MN laser-photodetector path pairs may experience fading and the
amplitude of the path gain from laser m to detector n is designated as anm.
The input data is transmitted to the modulator first then modulated in QPP modulator. The
modulated signal then transmitted to the optical intensity modulator where electro optic
modulation occurs with the laser output. Then the EOIM signal transmitted to through
atmospheric turbulent channel. At the receiving end the optical signal first received through the
photodetector, then the received signal first amplified and passes through the electro optic
demodulator to find the electrical signal output. Now the electrical signal passes through the
QPPM demodulator to achieve the original data output.
Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
37
3. FADING MODEL
The dependability of the correspondence connection can be resolved on the off chance that we
utilize a decent probabilistic model for the turbulence. Gamma-gamma is the most suitable fading
model that is design for high-performance communication link under strong turbulent condition.
Al-Habash et al. [8] proposed a statistical model that factorizes the irradiance as the product of
two independent random processes each with a Gamma PDF. The PDF of the intensity fluctuation
is given by [9]:
( )( )/2
1
2
( )
2( )
( ) (2 ), 0
( ) ( )
p I I K I I
α βα β
α β
αβ
αβ
α β
++
−
−= >
Γ Γ
(1)
I is the signal intensity, Г(.) is the gamma function, and Kααααββββ is the modified Bessel function of
the second kind and order ααααββββ. αααα and ββββ are PDF parameters describing the scintillation
experienced by plane waves, and in the case of zero-inner scale are given by [9]
2
2
12/5 7/6
1
0.49
exp 1
(1 0.18 0.56 )
R
Rd
α
σ
σ
=
 
− 
+ + 
(2)
( )
5
12 62 5
2 2 12/5 5/6
1
0.51 1 0.69
exp 1
(1 0.9 0.62 )
R R
Rd d
β
σ σ
σ
−
=
 
+ 
− 
+ + 
   (3)
where d=(kD2
/4L)1/2
and the diameter of the receiver collecting lens aperture is given by D.
This model is mathematically tractable and it is characterized by the Rytov variance σR
2
which is
given by [10]:
σR
2
=1.23C2
n k7/6
L11/6
(4)
Cn
2
is the refractive index structure parameter which we assume to be constant for horizontal
paths, k = 2ππππ/λλλλ is the optical wave number and L is propagation distance.
4. THEORETICAL ANALYSIS
Let m(t) represents the message at the modulator. Then m(t) can be given as:
( )( ) k s
k
m t a p t k T= − (5)
where Ts=N Tb, Tb represents the bit period while Ts represents the symbol period.
Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
38
At the transmitting end, the signals are described by the binary data bits are converted into a
stream of pulses corresponding to QPPM symbol described below:
( )
( )
( )
( )
0
1
2
3
2 , 0 ' 00 '
4
2 , ' 01 '
4 2
3
2 , '10 '
2 4
3
2 , '11 '
4
b
T
b b
T
b b
T
b
T b
T
e t A P t
T T
e t A P t
T T
e t A P t
T
e t A P t T
= = ≤ ≤
= = ≤ ≤
= = ≤ ≤
= = ≤ ≤
(6)
The electric field output of single intensity modulator is given by:
[ ]( ) 2 1 . ( ) cj t
o p t T ae t P k e t e ω
= + (7)
where PT represents the transmitted laser power and ka is the intensity modulation index.
The overall electric field output of M number of intensity modulator is given by:
[ ]
1
( ) 2 1 . ( ) c
m
M
j t
o p t T a m
m
e t P k e t e ω
=
= + (8)
Now the modulated signal is then transmitted through the FSO channel.
At the receiving end the signals are received by N number of receivers. So the received electrical
signal can be written as:
[ ]
1 1
( ) 2 . 1 ( ) ( )c
m
N M
j t
mn R mn a m b
n m
r t P I k e t e n tω
= =
= + +  (9)
where PR=PTe-αL
is the received optical power, α represents the atmospheric channel attenuation
coefficient, L is the distance of the optical link, the background radiation is nb and the turbulence
induced fading is represented by I.
The output current of the photo detector can be expressed as:
( )
[ ]
2
2
1 1
( )
2 . 1 ( ) ( )c
m
d d mn
N M
j t
d R mn a m b
n m
i t R r t
R P I k e t e n tω
= =
=
= + +
(10)
The output power is given by:
Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
39
( )
( )
2
1 1
2 . 1
2
c
m
MN M
j t N
R a m
n m
MN d
P I k e t e e
S I R
ω
= =
 
 +  
 =
 (11)
The noise power produced by the band pass filter can be expressed as:
2 2 2
_
4
2 [ ]
n sh sig th
s
L
kT
eB I B
R
σ σ σ= +
= +
(12)
Now the SNR with the fading effect introduced by the turbulence can be expressed as:
( )
2
1 1
2 . 1 ( )
2
c
mn
N M
j t
R mn a k b mn
n m k
mn d
P I k a p t kT e
S I R
ω
= =
  
+ −  
  =
  (13)
Without turbulence and in the presence of AWGN only, the BER is given by:
( )1
( )
2
1
M N
MN
SNR I
BER I erfc
Q
Q
 
 
=  
 − 
(14)
The pdf of Imn can be obtained by M.(N-1) fold convolution of the pdf of the input SNR as:
11 21 12 31 13 ( 1)( ) ( ) ( ) ( ) ( ) ( ) ........... ( )mn M Np I p I p I p I p I p I p I −= ⊗ ⊗ ⊗ ⊗ ⊗ ⊗ (15)
Finally, the average BER is given by:
( ). ( )MNBER BER I p I dI=  (16)
Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
40
5. RESULTS AND DISCUSSION
Following the analytical approach presented in section IV, we evaluate the bit error rate
performance result of a MIMO FSO link with Q-ary PPM and direct detection scheme.
Table 1: System Parameters used for computation
Symbol Parameter Name Value
Br Bit Rate 10 Gbps
M No. of transmitter 1~8
N No. of receiver 1~8
L Link Distance 2500 m
C Channel Type Gamma-gamma
λ Laser wavelength 1550nm
Rd PIN photo detector Responsivity 0.85
ka Optical modulation index 1
L Link distance 500 m-3.6 km
Pr Received power -30 to -10 dBm
Cn
2
, Refractive index structure Parameter 10-14
m-2/3
Fig. 2: Plots of probability density function versus irradiance for gamma-gamma distribution.
0 0.5 1 1.5 2 2.5 3 3.5 4
0
0.1
0.2
0.3
0.4
0.5
0.6
0.7
0.8
0.9
1
Irradiance, I
ProbabilityDensityFunction,pdf
L=2500 m
Cn2
=10-14
m-2/3
Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
41
The plots of the probability density function are shown in Fig. 2 for gamma-gamma distribution
for a link distance of 2500 m and refractive index structure parameter, Cn
2
is 10-14
m-2/3
. In
particular, notice the gamma-gamma model has a much higher density in the high amplitude
region, leading to a more severe impact on system performance.
Fig. 3: Plots of BER versus received power for FSO communication system with 2-PP modulation
mapping with variable transmitter and receiver.
Fig. 4: Plots of BER versus received power for FSO communication system with 4-PP modulation
mapping with variable transmitter and receiver.
-50 -45 -40 -35 -30 -25 -20 -15 -10
10
-12
10
-10
10
-8
10
-6
10
-4
10
-2
10
0
BER
Received optical power, Pr
(dbm)
M=1, N=1
M=1, N=2
M=2, N=1
M=2, N=2
M=4, N=2
M=4, N=4
M=8, N=4
M=8, N=8
2-ary PPM
Cn2
=10-14
m-2/3
L=2500 m
-50 -45 -40 -35 -30 -25 -20 -15 -10
10
-12
10
-10
10
-8
10
-6
10
-4
10
-2
10
0
BER
Received optical power, Pr
(dbm)
M=1, N=1
M=1, N=2
M=2, N=1
M=2, N=2
M=4, N=2
M=4, N=4
M=8, N=4
M=8, N=8
4-ary PPM
Cn2
=10-14
m-2/3
L=2500 m
Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
42
Fig. 3, 4 and 5 includes the plots of BER versus optical received power for FSO communication
system with 2, 4 and 8-ary PPM for variable combination of transmitters and receivers. From the
close analysis of the figures it is clear that the FSO MIMO system with M=8, N=4 Q=2 provides
the 17 dB improvement at BER of 10-9
whereas the FSO MIMO system with M=8, N=4 Q=4
provides the 19 dB improvement at BER of 10-9
. Again the MIMO processing (M=2, N=4,Q=8)
provides the 18 dB improvement at BER of 10-9.
Overall various combinations are performed to
obtain maximum gain but the excellent improvement found with M=8, N=4 Q=4.
Fig. 5: Plots of BER versus received power for FSO communication system with 8-ary PP modulation
mapping with variable transmitter and receiver.
Fig. 6: Plots of power penalty for MIMO FSO communication system under strong turbulence
strength with variable number of transmitter and receiver.
-50 -45 -40 -35 -30 -25 -20 -15 -10
10
-12
10
-10
10
-8
10
-6
10
-4
10
-2
10
0
BER
Received optical power, Pr
(dbm)
M=1, N=1
M=1, N=2
M=2, N=1
M=2, N=2
M=4, N=2
M=4, N=4
M=8, N=4
M=8, N=8
8-ary PPM
Cn2
=10-14
m-2/3
L=2500 m
1 2 3 4 5 6 7 8 9 10
0
5
10
15
20
25
Number of receiver (N)
PowerPenalty(dB)
M=2,Q=2
M=4,Q=2
M=8,Q=2
M=2,Q=4
M=4,Q=4
M=8,Q=4
M=2,Q=8
M=4,Q=8
M=8,Q=8
Link distance, L=2500 m
Cn2
=10-14
m-2/3
BER=10-9
Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
43
Plots of power penalty versus variable combination of transmitters and receivers with the order of
Q in MIMO FSO communication system under strong atmospheric turbulence are shown in Fig.
6.It is found that the system with M=2, N=4 Q=2 provides 21 dB improvement at BER of 10-9
whereas the system with M=2, N=4 Q=4 provides the 22 dB improvement for same.
6. CONCLUSIONS
A novel analytical approach is displayed to assess the execution of MIMO FSO communication
link under solid climatic disturbance which is demonstrated as gamma-gamma distribution.
Investigations are reached out to decide the key ideas and difficulties in structuring and
understanding the execution furthest reaches of a free space optical communication framework
under multiple input multiple out framework. It is seen that for comparative framework design,
the BER execution and power penalty because of climatic choppiness are enhanced with
increment in number of transmitters, receivers and order of Q in PPM. In general the framework
configuration is helpful to set up an elite correspondence connect.
ACKNOWLEDGEMENTS
The authors might want to acknowledge with appreciation the help provides the Dept. of EEE,
BUET to perform this work as a part of PhD dissertation.
REFERENCES
[1] M. N. O .Sadiku and S. M. Musa, (2016) “Free Space Optical Communications: An Overview”
European Scientific Journal vol.12, no.9 pp-55-68.
[2] H. Kaushal Viswanath, , V. K. Jain, and S. Kar, (2014)“Evaluation of performance of ground to
satellite free space optical link under turbulence conditions for different intensity modulation
schemes,” Proc. SPIE, Free Space Laser Comm. and Atmosph. Prop. (XXVI), vol. 8971.
[3] T. Ohtsuki, (2002) “Turbo-coded atmospheric optical communication systems,” in IEEE International
Conference on Communications (ICC) New York, pp.2938-2942.
[4] M. Uysal, L. Jing, and Y. Meng, (2006) “Error rate performance analysis of coded free-space optical
links over gamma-gamma atmospheric turbulence channels,” IEEE Trans. Wireless Commun., vol. 5,
no. 6, pp.1229–1233.
[5] W. O. Popoola, Z. Ghassemlooy, and E. Leitgeb, (2007) “Free-space optical communication using
subcarrier modulation in gamma-gamma atmospheric turbulence,” in 9th International Conference on
ransparent Optical Networks (ICTON '07) Rome Italy, Vol. 3, pp. 156- 160.
[6] Bobby Barua, (2011) “Evaluate the Performance of FSO Communication Link with Different
Modulation Technique under Turbulent Condition”, 14th International Conference on Computer and
Information Technology (ICCIT 2011), Dhaka, Bangladesh.
[7] F. Xu, M.A. Khalighi and S. Bourennane, (2009) “Pulse Position Modulation for FSO Systems:
Capacity and Channel Coding”, 10th International Conference on Telecommunications - ConTEL
2009, pp. 31–38.
Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1
44
[8] M. A. Al-Habash, L. C. Andrews and R. L. Phillips, (2001) “Mathematical model for the irradiance
probability density function of a laser beam propagating through turbulent media,” Opt. Eng. 40,
1554–1562.
[9] Bobby Barua, Tanzia Afrin Haque and Md. Rezwan Islam, (2012) “Error Probability Analysis of
Free-space Optical Links with Different Channel Model under Turbulent Condition”, International
Journal of Computer Science & Information Technology (IJCSIT) ,Vol. 4, No. 1, pp.246-258 .
[10] M. A Kashani, M. Uysal, and M . Kavehrad, (2015) “An ovel statistical channel model of turbulence
Induced fading in free space optical systems” IEEE/OSA Journal of Lightwave Technology, vo. 33,
no. 11, pp. 2303-2312.
Authors
Bobby Barua is Associate Professor, Department of Electrical and Electronic
Engineering (EEE), Ahsanullah University of Science & Technology (AUST). He
received the B.Sc. in Electrical & Electronic Engineering (1st class with Honors)
from AUST in 2003 and M.Sc. in Electrical & Electronic Engineering (1st class
Honors) from BUET in 2008. In 2018, he obtained his Ph.D. degree in Electrical &
Electronic Engineering from BUET in 2018.He worked as research fellow at
Politecnico Di Milano, Italy. His research interests include Free space Optical
Communication Systems, Optical Fiber Communication Systems, Optical Networks,
Soliton propagation, Satellite Communications, Mobile and Infra-red
communications with over 40 publications.
Satya Prasad Majumder is Professor, Department of Electrical and Electronic
Engineering (EEE), Bangladesh University of Engineering & Technology (BUET).
Since joining BUET in 1981, he served in various positions at the department,
faculty and university levels, including Head of the EEE department at BUET from
June 2006 — May 2008. He was a Visiting Faculty at Multimedia University
(Malaysia), Gunma University (Japan) & University of Parma (Italy) for different
period of time. And also did some consultancy for Asia IT&C Program, South Asian
Association for Regional Co-operations (SAARC) & Dhaka Chamber of Commerce
(DCC).He received the B.Sc. (1st class Honors) and MSc. in Electrical & Electronic Engineering from
BUET, Bangladesh, in 1981 and 1985, respectively. In 1991, he obtained his Ph.D. degree in Electric &
Electronic Communication Engineering from the Indian institute of Technology (IIT), Kharagpur. His
research interests include Opto-electronics & Photonics, Optical Fiber Communication Systems, Optical
Networks, Solution propagation, Satellite Communications, Mobile and Infra-red communications with
over 100 publications.

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ANALYTICAL PERFORMANCE EVALUATION OF A MIMO FSO COMMUNICATION SYSTEM WITH DIRECT DETECTION OPTICAL RECEIVERS UNDER TURBULENT CONDITION

  • 1. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 35 ANALYTICAL PERFORMANCE EVALUATION OF A MIMO FSO COMMUNICATION SYSTEM WITH DIRECT DETECTION OPTICAL RECEIVERS UNDER TURBULENT CONDITION Bobby Barua1 and S.P. Majumder2 1 Department of EEE, Ahsanullah University of Science and Technology, Dhaka, Bangladesh 2 Department of EEE, Bangladesh University of Engineering and Technology, Dhaka, Bangladesh ABSTRACT MIMO FSO correspondence is examined as of late to build up a hearty correspondence connects within the sight of atmospheric turbulence. In this paper an analytical approach is developed to assess the impact of atmospheric turbulence on BER performance of a MIMO FSO communication system with Q-ary Pulse Position Modulation (QPPM). Examination is exhibited to discover flag to clamor proportion at the yield of an immediate location collector with optical power modulator under strong turbulent condition which is modeled as gamma-gamma distribution. The outcomes demonstrate that the BER performance is emphatically debased because of the impact of atmospheric turbulence. In any case, the execution can be enhanced by expanding the quantity of transmitters, beneficiaries and request of Q in PPM. Results demonstrate that the FSO MIMO framework with M=8, N=4 Q=4 gives the 22 dB improvement at BER of 10-9 . KEYWORDS Direct detection (DD) receiver, free space optical (FSO) communication, gamma-gamma distribution, multiple input multiple output (MIMO), pulse position modulation (PPM). 1. INTRODUCTION Free space optical (FSO) communication is accepting developing consideration in recent days because of its advantages including higher information transmission rates, more prominent data transfer capacity; bring down power utilization and better security over radio frequency (RF) interchanges [1]. Notwithstanding the real focal points, its far reaching use has been hampered by climatic disturbance prompted blurring [2]. Along these lines, diverse techniques have been acquainted with diminish the blurring impact on FSO communication framework. As a promising arrangement, the utilization of the multi-laser multi-indicator (MLMD) idea has been accounted for in ref. [3-5]. Again, by employing proper modulation technique may helps to improve the performance under turbulent conditions [6-7]. In this view, different modulation techniques are employed in FSO
  • 2. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 36 communication system but well reputed modulation techniques are OOK, BPSK, PPM, etc. The pulse position modulation (PPM) is one of the modulation techniques which have the interesting advantage of being average energy efficient [6]. In this paper, we provide an analytical approach to assess the execution of a MIMO FSO communication system considering the effect of atmospheric turbulence with Q-ary PP modulation scheme. The execution results are assessed regarding bit-error rate (BER), number of transmitter and receiver and power penalty suffered by the system due to the effect of turbulence at a given BER. Performances are evaluated in the presence of background radiation at the output of a direct detection receiver with optical intensity modulator under strong atmospheric turbulence which is modeled as gamma-gamma distribution. Results show that the BER performance is strongly degraded due to the effect of atmospheric turbulence and the performance can be improved by increasing the number of transmitters and receivers. 2. SYSTEM MODEL Fig. 1: Block diagram of MIMO FSO system with the effect of strong atmospheric turbulence. A free-space optical communication system is composed of three basic parts: a transmitter, the propagation channel and a receiver. Fig 1 shows the block diagram of the free space optical MIMO system. In the system, M lasers, intensity-modulated by input symbols, all point toward a distant array of N photodetectors. Every laser beam width is sufficiently wide to illuminate the entire photodetector array. The MN laser-photodetector path pairs may experience fading and the amplitude of the path gain from laser m to detector n is designated as anm. The input data is transmitted to the modulator first then modulated in QPP modulator. The modulated signal then transmitted to the optical intensity modulator where electro optic modulation occurs with the laser output. Then the EOIM signal transmitted to through atmospheric turbulent channel. At the receiving end the optical signal first received through the photodetector, then the received signal first amplified and passes through the electro optic demodulator to find the electrical signal output. Now the electrical signal passes through the QPPM demodulator to achieve the original data output.
  • 3. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 37 3. FADING MODEL The dependability of the correspondence connection can be resolved on the off chance that we utilize a decent probabilistic model for the turbulence. Gamma-gamma is the most suitable fading model that is design for high-performance communication link under strong turbulent condition. Al-Habash et al. [8] proposed a statistical model that factorizes the irradiance as the product of two independent random processes each with a Gamma PDF. The PDF of the intensity fluctuation is given by [9]: ( )( )/2 1 2 ( ) 2( ) ( ) (2 ), 0 ( ) ( ) p I I K I I α βα β α β αβ αβ α β ++ − −= > Γ Γ (1) I is the signal intensity, Г(.) is the gamma function, and Kααααββββ is the modified Bessel function of the second kind and order ααααββββ. αααα and ββββ are PDF parameters describing the scintillation experienced by plane waves, and in the case of zero-inner scale are given by [9] 2 2 12/5 7/6 1 0.49 exp 1 (1 0.18 0.56 ) R Rd α σ σ =   −  + +  (2) ( ) 5 12 62 5 2 2 12/5 5/6 1 0.51 1 0.69 exp 1 (1 0.9 0.62 ) R R Rd d β σ σ σ − =   +  −  + +     (3) where d=(kD2 /4L)1/2 and the diameter of the receiver collecting lens aperture is given by D. This model is mathematically tractable and it is characterized by the Rytov variance σR 2 which is given by [10]: σR 2 =1.23C2 n k7/6 L11/6 (4) Cn 2 is the refractive index structure parameter which we assume to be constant for horizontal paths, k = 2ππππ/λλλλ is the optical wave number and L is propagation distance. 4. THEORETICAL ANALYSIS Let m(t) represents the message at the modulator. Then m(t) can be given as: ( )( ) k s k m t a p t k T= − (5) where Ts=N Tb, Tb represents the bit period while Ts represents the symbol period.
  • 4. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 38 At the transmitting end, the signals are described by the binary data bits are converted into a stream of pulses corresponding to QPPM symbol described below: ( ) ( ) ( ) ( ) 0 1 2 3 2 , 0 ' 00 ' 4 2 , ' 01 ' 4 2 3 2 , '10 ' 2 4 3 2 , '11 ' 4 b T b b T b b T b T b T e t A P t T T e t A P t T T e t A P t T e t A P t T = = ≤ ≤ = = ≤ ≤ = = ≤ ≤ = = ≤ ≤ (6) The electric field output of single intensity modulator is given by: [ ]( ) 2 1 . ( ) cj t o p t T ae t P k e t e ω = + (7) where PT represents the transmitted laser power and ka is the intensity modulation index. The overall electric field output of M number of intensity modulator is given by: [ ] 1 ( ) 2 1 . ( ) c m M j t o p t T a m m e t P k e t e ω = = + (8) Now the modulated signal is then transmitted through the FSO channel. At the receiving end the signals are received by N number of receivers. So the received electrical signal can be written as: [ ] 1 1 ( ) 2 . 1 ( ) ( )c m N M j t mn R mn a m b n m r t P I k e t e n tω = = = + +  (9) where PR=PTe-αL is the received optical power, α represents the atmospheric channel attenuation coefficient, L is the distance of the optical link, the background radiation is nb and the turbulence induced fading is represented by I. The output current of the photo detector can be expressed as: ( ) [ ] 2 2 1 1 ( ) 2 . 1 ( ) ( )c m d d mn N M j t d R mn a m b n m i t R r t R P I k e t e n tω = = = = + + (10) The output power is given by:
  • 5. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 39 ( ) ( ) 2 1 1 2 . 1 2 c m MN M j t N R a m n m MN d P I k e t e e S I R ω = =    +    =  (11) The noise power produced by the band pass filter can be expressed as: 2 2 2 _ 4 2 [ ] n sh sig th s L kT eB I B R σ σ σ= + = + (12) Now the SNR with the fading effect introduced by the turbulence can be expressed as: ( ) 2 1 1 2 . 1 ( ) 2 c mn N M j t R mn a k b mn n m k mn d P I k a p t kT e S I R ω = =    + −     =   (13) Without turbulence and in the presence of AWGN only, the BER is given by: ( )1 ( ) 2 1 M N MN SNR I BER I erfc Q Q     =    −  (14) The pdf of Imn can be obtained by M.(N-1) fold convolution of the pdf of the input SNR as: 11 21 12 31 13 ( 1)( ) ( ) ( ) ( ) ( ) ( ) ........... ( )mn M Np I p I p I p I p I p I p I −= ⊗ ⊗ ⊗ ⊗ ⊗ ⊗ (15) Finally, the average BER is given by: ( ). ( )MNBER BER I p I dI=  (16)
  • 6. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 40 5. RESULTS AND DISCUSSION Following the analytical approach presented in section IV, we evaluate the bit error rate performance result of a MIMO FSO link with Q-ary PPM and direct detection scheme. Table 1: System Parameters used for computation Symbol Parameter Name Value Br Bit Rate 10 Gbps M No. of transmitter 1~8 N No. of receiver 1~8 L Link Distance 2500 m C Channel Type Gamma-gamma λ Laser wavelength 1550nm Rd PIN photo detector Responsivity 0.85 ka Optical modulation index 1 L Link distance 500 m-3.6 km Pr Received power -30 to -10 dBm Cn 2 , Refractive index structure Parameter 10-14 m-2/3 Fig. 2: Plots of probability density function versus irradiance for gamma-gamma distribution. 0 0.5 1 1.5 2 2.5 3 3.5 4 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1 Irradiance, I ProbabilityDensityFunction,pdf L=2500 m Cn2 =10-14 m-2/3
  • 7. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 41 The plots of the probability density function are shown in Fig. 2 for gamma-gamma distribution for a link distance of 2500 m and refractive index structure parameter, Cn 2 is 10-14 m-2/3 . In particular, notice the gamma-gamma model has a much higher density in the high amplitude region, leading to a more severe impact on system performance. Fig. 3: Plots of BER versus received power for FSO communication system with 2-PP modulation mapping with variable transmitter and receiver. Fig. 4: Plots of BER versus received power for FSO communication system with 4-PP modulation mapping with variable transmitter and receiver. -50 -45 -40 -35 -30 -25 -20 -15 -10 10 -12 10 -10 10 -8 10 -6 10 -4 10 -2 10 0 BER Received optical power, Pr (dbm) M=1, N=1 M=1, N=2 M=2, N=1 M=2, N=2 M=4, N=2 M=4, N=4 M=8, N=4 M=8, N=8 2-ary PPM Cn2 =10-14 m-2/3 L=2500 m -50 -45 -40 -35 -30 -25 -20 -15 -10 10 -12 10 -10 10 -8 10 -6 10 -4 10 -2 10 0 BER Received optical power, Pr (dbm) M=1, N=1 M=1, N=2 M=2, N=1 M=2, N=2 M=4, N=2 M=4, N=4 M=8, N=4 M=8, N=8 4-ary PPM Cn2 =10-14 m-2/3 L=2500 m
  • 8. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 42 Fig. 3, 4 and 5 includes the plots of BER versus optical received power for FSO communication system with 2, 4 and 8-ary PPM for variable combination of transmitters and receivers. From the close analysis of the figures it is clear that the FSO MIMO system with M=8, N=4 Q=2 provides the 17 dB improvement at BER of 10-9 whereas the FSO MIMO system with M=8, N=4 Q=4 provides the 19 dB improvement at BER of 10-9 . Again the MIMO processing (M=2, N=4,Q=8) provides the 18 dB improvement at BER of 10-9. Overall various combinations are performed to obtain maximum gain but the excellent improvement found with M=8, N=4 Q=4. Fig. 5: Plots of BER versus received power for FSO communication system with 8-ary PP modulation mapping with variable transmitter and receiver. Fig. 6: Plots of power penalty for MIMO FSO communication system under strong turbulence strength with variable number of transmitter and receiver. -50 -45 -40 -35 -30 -25 -20 -15 -10 10 -12 10 -10 10 -8 10 -6 10 -4 10 -2 10 0 BER Received optical power, Pr (dbm) M=1, N=1 M=1, N=2 M=2, N=1 M=2, N=2 M=4, N=2 M=4, N=4 M=8, N=4 M=8, N=8 8-ary PPM Cn2 =10-14 m-2/3 L=2500 m 1 2 3 4 5 6 7 8 9 10 0 5 10 15 20 25 Number of receiver (N) PowerPenalty(dB) M=2,Q=2 M=4,Q=2 M=8,Q=2 M=2,Q=4 M=4,Q=4 M=8,Q=4 M=2,Q=8 M=4,Q=8 M=8,Q=8 Link distance, L=2500 m Cn2 =10-14 m-2/3 BER=10-9
  • 9. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 43 Plots of power penalty versus variable combination of transmitters and receivers with the order of Q in MIMO FSO communication system under strong atmospheric turbulence are shown in Fig. 6.It is found that the system with M=2, N=4 Q=2 provides 21 dB improvement at BER of 10-9 whereas the system with M=2, N=4 Q=4 provides the 22 dB improvement for same. 6. CONCLUSIONS A novel analytical approach is displayed to assess the execution of MIMO FSO communication link under solid climatic disturbance which is demonstrated as gamma-gamma distribution. Investigations are reached out to decide the key ideas and difficulties in structuring and understanding the execution furthest reaches of a free space optical communication framework under multiple input multiple out framework. It is seen that for comparative framework design, the BER execution and power penalty because of climatic choppiness are enhanced with increment in number of transmitters, receivers and order of Q in PPM. In general the framework configuration is helpful to set up an elite correspondence connect. ACKNOWLEDGEMENTS The authors might want to acknowledge with appreciation the help provides the Dept. of EEE, BUET to perform this work as a part of PhD dissertation. REFERENCES [1] M. N. O .Sadiku and S. M. Musa, (2016) “Free Space Optical Communications: An Overview” European Scientific Journal vol.12, no.9 pp-55-68. [2] H. Kaushal Viswanath, , V. K. Jain, and S. Kar, (2014)“Evaluation of performance of ground to satellite free space optical link under turbulence conditions for different intensity modulation schemes,” Proc. SPIE, Free Space Laser Comm. and Atmosph. Prop. (XXVI), vol. 8971. [3] T. Ohtsuki, (2002) “Turbo-coded atmospheric optical communication systems,” in IEEE International Conference on Communications (ICC) New York, pp.2938-2942. [4] M. Uysal, L. Jing, and Y. Meng, (2006) “Error rate performance analysis of coded free-space optical links over gamma-gamma atmospheric turbulence channels,” IEEE Trans. Wireless Commun., vol. 5, no. 6, pp.1229–1233. [5] W. O. Popoola, Z. Ghassemlooy, and E. Leitgeb, (2007) “Free-space optical communication using subcarrier modulation in gamma-gamma atmospheric turbulence,” in 9th International Conference on ransparent Optical Networks (ICTON '07) Rome Italy, Vol. 3, pp. 156- 160. [6] Bobby Barua, (2011) “Evaluate the Performance of FSO Communication Link with Different Modulation Technique under Turbulent Condition”, 14th International Conference on Computer and Information Technology (ICCIT 2011), Dhaka, Bangladesh. [7] F. Xu, M.A. Khalighi and S. Bourennane, (2009) “Pulse Position Modulation for FSO Systems: Capacity and Channel Coding”, 10th International Conference on Telecommunications - ConTEL 2009, pp. 31–38.
  • 10. Integrated Optics and Lightwave: An International Journal (OPTLJ), Vol. 1, No.1 44 [8] M. A. Al-Habash, L. C. Andrews and R. L. Phillips, (2001) “Mathematical model for the irradiance probability density function of a laser beam propagating through turbulent media,” Opt. Eng. 40, 1554–1562. [9] Bobby Barua, Tanzia Afrin Haque and Md. Rezwan Islam, (2012) “Error Probability Analysis of Free-space Optical Links with Different Channel Model under Turbulent Condition”, International Journal of Computer Science & Information Technology (IJCSIT) ,Vol. 4, No. 1, pp.246-258 . [10] M. A Kashani, M. Uysal, and M . Kavehrad, (2015) “An ovel statistical channel model of turbulence Induced fading in free space optical systems” IEEE/OSA Journal of Lightwave Technology, vo. 33, no. 11, pp. 2303-2312. Authors Bobby Barua is Associate Professor, Department of Electrical and Electronic Engineering (EEE), Ahsanullah University of Science & Technology (AUST). He received the B.Sc. in Electrical & Electronic Engineering (1st class with Honors) from AUST in 2003 and M.Sc. in Electrical & Electronic Engineering (1st class Honors) from BUET in 2008. In 2018, he obtained his Ph.D. degree in Electrical & Electronic Engineering from BUET in 2018.He worked as research fellow at Politecnico Di Milano, Italy. His research interests include Free space Optical Communication Systems, Optical Fiber Communication Systems, Optical Networks, Soliton propagation, Satellite Communications, Mobile and Infra-red communications with over 40 publications. Satya Prasad Majumder is Professor, Department of Electrical and Electronic Engineering (EEE), Bangladesh University of Engineering & Technology (BUET). Since joining BUET in 1981, he served in various positions at the department, faculty and university levels, including Head of the EEE department at BUET from June 2006 — May 2008. He was a Visiting Faculty at Multimedia University (Malaysia), Gunma University (Japan) & University of Parma (Italy) for different period of time. And also did some consultancy for Asia IT&C Program, South Asian Association for Regional Co-operations (SAARC) & Dhaka Chamber of Commerce (DCC).He received the B.Sc. (1st class Honors) and MSc. in Electrical & Electronic Engineering from BUET, Bangladesh, in 1981 and 1985, respectively. In 1991, he obtained his Ph.D. degree in Electric & Electronic Communication Engineering from the Indian institute of Technology (IIT), Kharagpur. His research interests include Opto-electronics & Photonics, Optical Fiber Communication Systems, Optical Networks, Solution propagation, Satellite Communications, Mobile and Infra-red communications with over 100 publications.