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International INTERNATIONAL Journal of Electronics and JOURNAL Communication Engineering OF ELECTRONICS & Technology (IJECET), AND 
ISSN 0976 – 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME 
COMMUNICATION  
ENGINEERING  TECHNOLOGY (IJECET) 
ISSN 0976 – 6464(Print) 
ISSN 0976 – 6472(Online) 
Volume 5, Issue 8, August (2014), pp. 10-20 
© IAEME: http://www.iaeme.com/IJECET.asp 
Journal Impact Factor (2014): 7.2836 (Calculated by GISI) 
www.jifactor.com 
10 
 
IJECET 
© I A E M E 
OFDM/OQAM PERFORMANCES FOR HIGH SPEED OPTICAL 
COMMUNICATION IN LONG HAUL FIBER OVER 1600 Km 
Serge Roland Sanou1, 2, François Zougmoré1 
1Laboratoire de Matériaux et Environnement (LAME), UFR-SEA, University of Ouagadougou, 
Burkina Faso. 03 BP 7021 Ouagadougou 03 
2Autorité de Régulation des Communications Electroniques et des Postes (ARCEP), Ouagadougou, 
Burkina Faso. 01 BP 6437 Ouagadougou 01 
ABSTRACT 
Orthogonal Frequency Division Multiplex (OFDM) is a high-speed digital communication 
technique which presents a big potential as an ideal solution for high-speed transmission in optical 
fiber networks. This study shows the OFDM modulation associated with Offset Quadrature 
Amplitude Modulation (OQAM) that is filtered using an analysis and synthesis filter banks in an 
optical communication platform at the rate of 10 GB/s over 1600 Km using a single mode fiber 
(SMF). The simulations are performed in the VPI Photonics software environment. The results show 
that the filtered OFDM/OQAM provides better transmission performance than the classical 
OFDM/QAM firstly because it does not require equalization to certain distances; secondly distances 
are greater than those achieved with the conventional OFDM in similar studies. Making some 
changes in the filter banks parameters improves significantly the performance of the system. The 
bandwidth is maximized because we do not use the cyclic prefix (CP) in OFDM/OQAM. Moreover 
the complexity of transmitters and receivers can be reduced, which shows OFDM/OQAM as an 
effective solution to combat the effects of the chromatic dispersion (CD), the polarization mode 
dispersion (PMD), the inter-symbol interference (ISI) and nonlinearities. 
Keywords: OFDM, OQAM, Optical Fiber, Filter Banks, Bit Error Rate. 
I. INTRODUCTION 
OFDM multicarrier modulation techniques have been used to transmit information using 
various channel transmission networks such as WiFi (IEEE802.11) or new mobile networks [1], [2]. 
Application to optical fiber networks is new and raises new issues as the transmission channel has 
different characteristics [3], [4]. Techniques related to the conventional OFDM like the
International Journal of Electronics and Communication Engineering  Technology (IJECET), ISSN 0976 – 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME 
 
implementation of an appropriate channel coding (COFDM) is used to improve the performance of 
OFDM on an optical medium. COFDM has been studied in our previous works [5], [6]. 
/ (1) 
= (4) 
11 
 
New solutions that can save the cyclic prefix, OFDM/OQAM, are based on a prototype 
function which is better localized in time and frequency domain. Another approach is related to the 
use of OQAM modulation with a filter banks to perform a good signal processing which can achieve 
a better performance than the classical OFDM with cyclic prefix. In fact, the idea of using filtered 
OFDM/OQAM by a filter banks is based on the fact that OFDM is a common choice that can now be 
replaced by Filter Bank-based MultiCarrier (FBMC) techniques which have some very interesting 
characteristics, like the results showed by M. Bellanger [7], [8]. Then, it seemed to us to be a good 
idea to investigate the combination of the two techniques where an OFDM/OQAM signal is filtered 
by a filter banks. Filter Banks Multicarrier approach can be seen as an evolution and an extension of 
the FFT approach of the OFDM. In order to keep the same size as the FFT used in classical OFDM 
we implemented a polyphase structure. In this context, we used successively two modulations 
4QAM and 16QAM for the generation of the OFDM baseband signal before applying the OQAM 
and filter banks processes. Performance tests of the transmission chain were carried out on the basis 
of the Error Vector Magnitude (EVM), the Q factor (Qeff) and the Bit Error Rate (BER). All these 
tests were performed according to the Optical Signal to Noise Ratio (OSNR). 
II. MATERIAL AND METHODOLOGY 
1. OFDM/OQAM data structure 
The principle of the OFDM is based on the division of the transmitted signal into many sub-carriers, 
which makes it less sensitive to frequency selectivity, and by the extension of the OFDM 
symbol duration using a Cyclic Prefix (CP) of sufficient length to avoid ISI. The OFDM/OQAM 
signal is in baseband time domain [3]: 
k N 
( ) ki k ( S ) 
= S S − 
OFDM OQAM S t C S t iT 
i k N 
SC 
SC 
= 
=− + 
+¥ 
=−¥ 
/ 2 
/ 2 1 
( ) ( ) ( ) j f k t iT S 
k S S S t iT t iT e − − = P − 2p (2) 
S 
k 
k t 
f 
−1 
= ( ) 
( −D t £ 
t 
) 
G S 
( t t t 
) G S 
t 
f 
p 
1, 
0, , 
£ −D 
   
P = (3) 
where SOFDM/OQAM(t) is the OFDM/OQAM signal, G is the guard interval characterizing the 
cyclic prefix and (t) the rectangular function taking into account the guard interval. Cki is the i-th 
information symbol of the k-th subcarrier, Sk(t) is the waveform of the k-th subcarrier, NSC is the 
number of carriers, fk is the frequency of the k-th subcarrier, TS is the symbol period, ts is the 
observation period of the OFDM/OQAM symbol. 
In the context of OFDM/OQAM, we don’t use the cyclic prefix, so G = 0. The signal at the 
output of the optical receiver is: 
j w off t + Df 
( ) 
( ) . ( ) 0 
r t e r t 
 
( ) ( )* ( ) 0 / r t S t h t OFDM OQAM = (5)
International Journal of Electronics and Communication Engineering  Technology (IJECET), ISSN 0976 – 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME 
 
with Off = LD1 - LD2 and = LD1 - LD2; LD1 and LD1 are respectively frequency and 
phase angular of the transmitter laser. LD2 and LD2 are respectively frequency and phase angular of 
the receiver laser. The symbol * represents the convolution product and h(t) is the impulse response 
of the optical fiber channel (SMF fiber). 
OFDM has many variants and especially the one where the Cyclic Prefix is suppressed and 
adding an extension of the FFT approach, like Filter Banks MultiCarrier (FBMC). There are mainly 
three FBMC techniques that have been studied in the literature: Offset Quadrature Amplitude 
Modulation (OQAM), Cosine Modulated multiTone (CMT), and Filtered MultiTone (FMT). The 
term ‘offset’ refers to the time shift of half the inverse of the sub-channel spacing between the real 
part and the imaginary part of a complex symbol. Our goal is to address OQAM. Opposite to OFDM, 
which transmits complex-valued symbols at a given symbol rate, OQAM transmits real-valued 
symbols by introducing a half symbol space delay between the in-phase and quadrature components 
of QAM symbols, it is possible to achieve a baud-rate spacing between adjacent subcarrier channels 
and recover the information symbol, free of ISI and Inter-Carrier Interference (ICI). The OQAM 
transmitter structure used is the one presented in Fig. 1 a). In the Receiver in Fig. 1 b), the inverted 
process is achieved using an analysis filter bank. 
a) 
b) 
Fig. 1: Architecture of a) OQAM transmitter and b) OQAM receiver 
H0, H1,… HM-1 are the prototype filter coefficients. The prototype filter design is based on the 
Nyquist criterion where the global Nyquist filter is generally split into two parts, a half-Nyquist filter 
in the transmitter and a half-Nyquist filter in the receiver. 
The OQAM transmitter is divided into two main parts where a QAM signal, after serial to 
parallel conversion is processed by a OQAM preprocessing and then filtered by a synthesis filter 
bank. Similary, the OQAM receiver is also divided into two main parts where a received OQAM 
signal, after serial to parallel conversion is filtered by an analysis filter bank and then processed by 
an OQAM postprocessing to recover the received QAM signal 
The analysis and synthesis filter banks can be expressed as functions of the prototype filter 
P[m].The symmetry condition is satisfied by the squares of the frequency coefficients of the filter 
[9]. The prototype filter is given by: 
 
12 
 
 
	 
 
− − 
2 
1 
k 
K 
= + − + 
= 
− 
S ( 1) 
[ ] [0] 2 ( 1) [ ]cos 
1 
m 
KM 
P m P P k k 
k 
p 
(6) 
 
with m=0,1,…, KM-2, the prototype filter length is L= KM±1 with M the number of subchannels 
and K the overlapping factor.
International Journal of Electronics and Communication Engineering  Technology (IJECET), ISSN 0976 – 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME 
 
The frequency coefficients of the half-Nyquist filter used for K=2, 3 and 4 are given in 
13 
Table 1. 
Table 1: Frequency domain prototype filter coefficients 
K H0 H1 H2 H3 
2 1 2 / 2 - - 
3 1 0.911438 0.411438 - 
4 1 0.971960 2 / 2 0.235147 
The Prototype filter coefficients depend on different values of the overlapping factor K. The 
purpose is to compare the associated three designed filters in the simulation 
The k-th synthesis filter is defined by [10]: 
 
  
 
	 − 
  
L 
k 
= − ) 
 
2 
1 
( 
2 
[ ] [ ]exp m 
p 
k 
M 
g m P m j 
p 
(7) 
The k-th analysis filter is simply a time-reversed and complex-conjugated version of the 
corresponding synthesis filter. So it is as follows: 
 
[ ] [ 1 ] * f m g L m k k p = − − (8) 
 
  
 
	 − 
  
L 
k 
= − ) 
 
2 
1 
( 
2 
[ ] [ ]exp m 
p 
k 
M 
f m P m j 
p 
(9) 
f [m] g [m] k k = (10) 
2. Optical Transmission Chain 
The digital optical transmission channel architecture used is illustrated in Fig. 2: 
Fig. 2: OFDM/OQAM optical transmission channel: a- data generation; b-OFDM/OQAM 
transmitter; c-RF/Optical converter, d- Optical SMF fiber; e- Optical/RF Converter; f- 
OFDM/OQAM Receiver g-data recovering 
OFDM optical transmission chain is simulated in VPITransmissionMaker 9.1, [11] and 
Matlab cosimulation environment. Because OQAM modulations are not available in 
VPITransmissionMaker, cosimulation with Matlab has been used to add specific processing. 
The developed processing platform is a universe of interconnected modules where some new 
galaxies were created. The processing chain used is shown in Fig. 3. The simulation model OFDM
International Journal of Electronics and Communication Engineering  Technology (IJECET), ISSN 0976 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 
 
8, August (2014), pp. 10-20 © IAEME 
– 
 
for Long-Haul Transmission available in VPITransmissionMaker was used as a model of 
inspiration [12]. 
 
Fig. 3: Global s 
scheme of the simulation 
New galaxies OFDM_OQAM_Coder for OFDM/OQAM co 
for OFDM/OQAM decoding, RF_Up_Converter for frequency 
for frequency down shifts have been implemented in the transmitter 
designed using Matlab in cosimulation with VPITransmissionMaker which provide an interface for 
that. Fig. 4 shows the details galaxies. 
 
a) 
c) 
receiver. They have been 
Fig. 4: Simulation galaxies: a) Coder galaxy, b) Decoder galaxy, c) RF_Up_Converter galaxy and 
d) RF_Down_Converter galaxy 
We monitor the OSNR so as to fix its successive values at the transmitter side which can 
influence the calculation of BER, modeling the variable effect of imperfections in the optical 
transmission channel. For this the galaxy Set_OSNR is used. The performa 
the OSNR measured at the receiver side before the entrance of the signal in the photodiode, by using 
an OSNR meter. In order to use the successive values of OSNR in the Decoder galaxy, the OSNR 
meter uses a variable called OSNR tha 
global transmission chain. 
14 
coding, OFDM_OQAM_Decoder 
up shifts and RF_Down_Converter 
and the receiver 
s b) 
d) 
performances nces are evaluated using 
that t is also used as the parameter of the Const module in the
International Journal of Electronics and Communication Engineering  Technology (IJECET), ISSN 0976 – 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME 
 
Some global and OFDM parameters used for the simulation are given in the Table 2: 
Table 2: Parameters used in the simulation 
PARAMETERS VALUES UNITS 
Global Parameters 
TimeWindow 8*1024/ BitRateDefault second 
BitRateDefault 10e9 bit/s 
SampleRateDefault 4* BitRateDefault Hz 
CarrierFrequency 7.5 GHz 
ReferenceFrequency 193.1 THz+7.5GHz THz 
OFDM Parameters 
BitPerSymbolQAM 2 (or 4) - 
CyclicPrefix 0 - 
NumberOfCarriers 64 - 
NumberFFTPoints 128 - 
15 
3. Equalization 
An equalization process has been added to the global transmission chain to perform a better 
identification of symbols before the calculation of EVM, BER and Qeff factor. 
For the simulation, we used a Decision Feedback Equalizer (DFE) module which implements 
a nonlinear equalization through Volterra Filter available in VPITransmissionMaker 9.1. The 
adaptive filter uses the least-mean square (LMS) algorithm to minimize the mean-squared error 
between the ideal training signal and the filtered distorted received signal at its output [13]. 
One of the benefits of OFDM/OQAM in optical fiber is that it doesn’t require equalization 
process to certain distance, in order to be able to recover the data. However, the equalization is 
mandatory for modulations level higher than 4QAM. The Fig. 5 presents the curve of 4QAM and 
16QAM equalization error function. 
a) 
b) 
Fig. 5: Equalization process: a) Volterra equalization error function for 4QAM and b) Volterra 
equalization error function for 16QAM 
4. Estimation of The EVM, BER, QEFF Factor and OSNR 
The EVM is a measure of the quality of the transmission through the quality of the 
demodulation. 
EVMRMS is the value of the root square (Root Mean Square) of the difference between the 
received symbols and ideals symbols, normalized. It is given by [14]: 
	 
− +  
I I Q Q 
( ) 
1 / 2 
1 
2 2 
1 
2 2 
	 
1 
1
+ 
 
  
 
	 
  
 
 
 
 
 
 
− 
= 
 
 
= 
= 
− − 
N 
r r r 
N 
r r r r r 
RMS 
I Q 
N 
N 
EVM 
(11)
International Journal of Electronics and Communication Engineering  Technology (IJECET), ISSN 0976 – 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME 
 
_ _ _ (12) 
= (13) 
BER erfc (14) 
16 
 
with 
− 
− 
r I and r Q 
the real and imaginary part of the r-th received symbol. Ir and Qr are the real 
and imaginary part of the r-th ideal symbol corresponding to the r-th received one. The calculation of 
EVMRMS is performed in the receiver decoding process. 
The Bit Error Rate (BER) is the measuring parameter the best known of the quality of a 
digital transmission, and represents the ratio between the number of erroneous bits and the total 
number of bits transmitted. The determination of the BER is based on the following definition: 
N 
BER err = = 
N 
Number of errorneous Bits 
_ _ _ 
Number of Transmittde Bits 
For a better estimation of BER, we used a Monte Carlo approach [6], which consists in a 
stochastic simulation with a large number of random symbols, to estimate the behavior of the system. 
Therefore, we can estimate that: 
N 
BER err 
( ) 
N 
MC LiN 
® +m¥ 
Q factor (Qeff) calculation is based on the above BER formulas [3]: 
 
  
 
	 
1 eff Q 
  
= 
2 2 
 
Q erfcinv( BER) eff = 2. 2* (15) 
2 2 
t +¥ 
− = 
erfc x e dt 
x 
( ) 
p 
(16) 
with erfcinv(x) the inverted function of the complementary error function erfc(x) . 
The simulation is performed under the effect of the Chromatic Dispersion (CD) and the 
Optical Signal to Noise Ratio (OSNR), the ratio of the optical signal power and the noise power: 
S 
Noise 
P 
P 
OSNR = (17) 
with PS the power of the optical signal, PNoise the total power of the noise which models the 
accumulation of all the noises associated with the optical transmission chain. 
III. THE RESULTS 
The simulations helped us to plot the evolution curves of EVM as a function of OSNR. 
Similarly, the estimations of the BER and Q factor curves were performed according to the OSNR. 
1. Received constellations 
Fig. 6 represents the received constellations for 4QAM without equalization, 4QAM with 
equalization and 16QAM with equalization. These constellations show a proper design of the 
transmission chain over a distance of 1600 Km.
International Journal of Electronics and Communication Engineering  Technology (IJECET), ISSN 0976 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 
 
a) 
8, August (2014), pp. 10-20 © IAEME 
 
Fig. 6: Received constellations: a) 4QAM, without equalization, b) 4QAM, with Volterra 
equalization and c) 16QAM, with Volterra equalization 
2. EVM as a function of OSNR 
The two curves below in Fig 
filter, in the quality of the received signal. The overlapping factor raises better results for K=4. 
a) 
Fig. 7: EVM comparison of filters: a) 4QAM, without equalization and b) 4QAM, with 
– 
Fig. 8 shows a comparison of the EVM of the two modulations 4QAM and 16QAM with K=4 
and with equalization. The modulations give good performance. The differen 
comes logical because 16QAM is a higher level modulation. 
17 
b) 
 
c) 
Fig. 7 illustrate the impact of the configuration parameter K of the 
b) 
Volterra equalization 
difference ce between their curves
International Journal of Electronics and Communication Engineering  Technology (IJECET), ISSN 0976 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 
 
Fig. 8: EVM comparison based on 4QAM and 16QAM, with Volterra equalization 
3. BER as a function of OSNR 
BER comparison using different value of the overlapping factor K is 
appreciate the impact of the filtering process in the quality of the global transmission chain 
a) 
Fig. 9: BER comparison of filters using a) 4QAM, without equalization, b) 4QAM, with Volterra 
equalization and c) 16QAM, with Volterra equalization 
After several simulations for the 16QAM modulation, only overlapping factor K=4 gives 
good performances in term of Bit error rate (BER) suggesting, regarding other results, 
value of the overlapping factor is K=4. 
4. Qeff factor as a function of OSNR 
The Q factor curves give a confirmation of the better impact of K when the filters are 
designed with a value of 4. 
8, August (2014), pp. 10-20 © IAEME 
18 
also a good way to 
b) 
 
c) 
– 
 
chain. 
that the best
International Journal of Electronics and Communication Engineering  Technology (IJECET), ISSN 0976 
6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 
 
a) 
8, August (2014), pp. 10-20 © IAEME 
 
Fig. 10: Qeff comparison of filters using a) 4QAM, without equalization and b) 4QAM, with 
IV. CONCLUSION 
– 
OFDM/OQAM brings a new way of investigation that is being studied in wireless and optical 
networks. The idea of using variants of OFDM is influenced by the need to 
transmission impairments, to strengthen the transmission capacity and 
schemes like OQAM that can be implemented without the use of a cyclic prefix and equalization in 
some cases. 
The simulations showed the superiority of OFDM/OQAM than standard OFDM with cyclic 
prefix for optical communications, in 
equalization process for modulations like 4QAM. This can be useful for simple applications with the 
use of less complex receivers. The equalization process is mandatory for 
scheme. 
Furthermore, the study of FBMC techniques for optical communication is beginning and it 
opens new ways of research and applications that can be used to maximize the bandwidth with better 
characteristics of the transmission for photonics networks. 
REFERENCES 
[1] P. Bahl, R. Chandra, T. Moscibroda, R. Murty, and M. Welsh, 2009 “White space networking 
with Wi-Fi like connectivity,” in Proc. ACM SIGCOMM Conference on Data communication, 
pp. 27–38. 
[2] J. G. Proakis “Digital Communications 
[3] W. Shieh and I. Djordjevic, “ 
Communications”. Elsevier, 2010. Academic Press 
ll, [4] W. Shieh, Q. Yang, Y. Ma, 2008 “107 Gb/s coherent optical OFDM transmission over 1000 
km SSMF fiber using orthogonal band multiplexing”. Opt, Express; 16:6378 
1000- 
–86. 
[5] S. R. Sanou, F. Zougmore, Z. Koalaga, 2013 “Performances of neural networks and LDPC 
decoders for OFDM high speed transmission in optical fiber”, IJER, Volume No.2, Issue No. 
5, pp : 354-358 
[6] S. R. Sanou, F. Zougmore, Z. Koalaga, M. Kebre, 2012 “OFDM codée pour le haut débit en 
fibre optique avec les codes correcteurs convolutifs, BCH, RS et LDPC”Afrique SCIENCE 
08(3), ISSN 1813-548X. 
[7] J. U. M. Bellanger and al., 2010, “FBMC physical layer: A 
layer for dynamic access and cognitive radio), Tech. Rep., Available: 
phydyas.org 
19 
b) 
Volterra equalization 
fight against optical 
the use of new modulation 
term of covering long distance without the need of an 
higher level modulation 
Communications”. 4th Ed. s.l. : McGraw-Hill, 2001. Higher Education. 
Orthogonal Frequency Division Multiplexing for Optical 
”. ber 6378– 
primer,” PHYDYAS (Physical 
http://www.ict-

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Ofdm oqam performances for high speed optical communication in long haul fiber over 1600 km

  • 1. International INTERNATIONAL Journal of Electronics and JOURNAL Communication Engineering OF ELECTRONICS & Technology (IJECET), AND ISSN 0976 – 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME COMMUNICATION ENGINEERING TECHNOLOGY (IJECET) ISSN 0976 – 6464(Print) ISSN 0976 – 6472(Online) Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME: http://www.iaeme.com/IJECET.asp Journal Impact Factor (2014): 7.2836 (Calculated by GISI) www.jifactor.com 10 IJECET © I A E M E OFDM/OQAM PERFORMANCES FOR HIGH SPEED OPTICAL COMMUNICATION IN LONG HAUL FIBER OVER 1600 Km Serge Roland Sanou1, 2, François Zougmoré1 1Laboratoire de Matériaux et Environnement (LAME), UFR-SEA, University of Ouagadougou, Burkina Faso. 03 BP 7021 Ouagadougou 03 2Autorité de Régulation des Communications Electroniques et des Postes (ARCEP), Ouagadougou, Burkina Faso. 01 BP 6437 Ouagadougou 01 ABSTRACT Orthogonal Frequency Division Multiplex (OFDM) is a high-speed digital communication technique which presents a big potential as an ideal solution for high-speed transmission in optical fiber networks. This study shows the OFDM modulation associated with Offset Quadrature Amplitude Modulation (OQAM) that is filtered using an analysis and synthesis filter banks in an optical communication platform at the rate of 10 GB/s over 1600 Km using a single mode fiber (SMF). The simulations are performed in the VPI Photonics software environment. The results show that the filtered OFDM/OQAM provides better transmission performance than the classical OFDM/QAM firstly because it does not require equalization to certain distances; secondly distances are greater than those achieved with the conventional OFDM in similar studies. Making some changes in the filter banks parameters improves significantly the performance of the system. The bandwidth is maximized because we do not use the cyclic prefix (CP) in OFDM/OQAM. Moreover the complexity of transmitters and receivers can be reduced, which shows OFDM/OQAM as an effective solution to combat the effects of the chromatic dispersion (CD), the polarization mode dispersion (PMD), the inter-symbol interference (ISI) and nonlinearities. Keywords: OFDM, OQAM, Optical Fiber, Filter Banks, Bit Error Rate. I. INTRODUCTION OFDM multicarrier modulation techniques have been used to transmit information using various channel transmission networks such as WiFi (IEEE802.11) or new mobile networks [1], [2]. Application to optical fiber networks is new and raises new issues as the transmission channel has different characteristics [3], [4]. Techniques related to the conventional OFDM like the
  • 2. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 – 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME implementation of an appropriate channel coding (COFDM) is used to improve the performance of OFDM on an optical medium. COFDM has been studied in our previous works [5], [6]. / (1) = (4) 11 New solutions that can save the cyclic prefix, OFDM/OQAM, are based on a prototype function which is better localized in time and frequency domain. Another approach is related to the use of OQAM modulation with a filter banks to perform a good signal processing which can achieve a better performance than the classical OFDM with cyclic prefix. In fact, the idea of using filtered OFDM/OQAM by a filter banks is based on the fact that OFDM is a common choice that can now be replaced by Filter Bank-based MultiCarrier (FBMC) techniques which have some very interesting characteristics, like the results showed by M. Bellanger [7], [8]. Then, it seemed to us to be a good idea to investigate the combination of the two techniques where an OFDM/OQAM signal is filtered by a filter banks. Filter Banks Multicarrier approach can be seen as an evolution and an extension of the FFT approach of the OFDM. In order to keep the same size as the FFT used in classical OFDM we implemented a polyphase structure. In this context, we used successively two modulations 4QAM and 16QAM for the generation of the OFDM baseband signal before applying the OQAM and filter banks processes. Performance tests of the transmission chain were carried out on the basis of the Error Vector Magnitude (EVM), the Q factor (Qeff) and the Bit Error Rate (BER). All these tests were performed according to the Optical Signal to Noise Ratio (OSNR). II. MATERIAL AND METHODOLOGY 1. OFDM/OQAM data structure The principle of the OFDM is based on the division of the transmitted signal into many sub-carriers, which makes it less sensitive to frequency selectivity, and by the extension of the OFDM symbol duration using a Cyclic Prefix (CP) of sufficient length to avoid ISI. The OFDM/OQAM signal is in baseband time domain [3]: k N ( ) ki k ( S ) = S S − OFDM OQAM S t C S t iT i k N SC SC = =− + +¥ =−¥ / 2 / 2 1 ( ) ( ) ( ) j f k t iT S k S S S t iT t iT e − − = P − 2p (2) S k k t f −1 = ( ) ( −D t £ t ) G S ( t t t ) G S t f p 1, 0, , £ −D P = (3) where SOFDM/OQAM(t) is the OFDM/OQAM signal, G is the guard interval characterizing the cyclic prefix and (t) the rectangular function taking into account the guard interval. Cki is the i-th information symbol of the k-th subcarrier, Sk(t) is the waveform of the k-th subcarrier, NSC is the number of carriers, fk is the frequency of the k-th subcarrier, TS is the symbol period, ts is the observation period of the OFDM/OQAM symbol. In the context of OFDM/OQAM, we don’t use the cyclic prefix, so G = 0. The signal at the output of the optical receiver is: j w off t + Df ( ) ( ) . ( ) 0 r t e r t ( ) ( )* ( ) 0 / r t S t h t OFDM OQAM = (5)
  • 3. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 – 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME with Off = LD1 - LD2 and = LD1 - LD2; LD1 and LD1 are respectively frequency and phase angular of the transmitter laser. LD2 and LD2 are respectively frequency and phase angular of the receiver laser. The symbol * represents the convolution product and h(t) is the impulse response of the optical fiber channel (SMF fiber). OFDM has many variants and especially the one where the Cyclic Prefix is suppressed and adding an extension of the FFT approach, like Filter Banks MultiCarrier (FBMC). There are mainly three FBMC techniques that have been studied in the literature: Offset Quadrature Amplitude Modulation (OQAM), Cosine Modulated multiTone (CMT), and Filtered MultiTone (FMT). The term ‘offset’ refers to the time shift of half the inverse of the sub-channel spacing between the real part and the imaginary part of a complex symbol. Our goal is to address OQAM. Opposite to OFDM, which transmits complex-valued symbols at a given symbol rate, OQAM transmits real-valued symbols by introducing a half symbol space delay between the in-phase and quadrature components of QAM symbols, it is possible to achieve a baud-rate spacing between adjacent subcarrier channels and recover the information symbol, free of ISI and Inter-Carrier Interference (ICI). The OQAM transmitter structure used is the one presented in Fig. 1 a). In the Receiver in Fig. 1 b), the inverted process is achieved using an analysis filter bank. a) b) Fig. 1: Architecture of a) OQAM transmitter and b) OQAM receiver H0, H1,… HM-1 are the prototype filter coefficients. The prototype filter design is based on the Nyquist criterion where the global Nyquist filter is generally split into two parts, a half-Nyquist filter in the transmitter and a half-Nyquist filter in the receiver. The OQAM transmitter is divided into two main parts where a QAM signal, after serial to parallel conversion is processed by a OQAM preprocessing and then filtered by a synthesis filter bank. Similary, the OQAM receiver is also divided into two main parts where a received OQAM signal, after serial to parallel conversion is filtered by an analysis filter bank and then processed by an OQAM postprocessing to recover the received QAM signal The analysis and synthesis filter banks can be expressed as functions of the prototype filter P[m].The symmetry condition is satisfied by the squares of the frequency coefficients of the filter [9]. The prototype filter is given by: 12 − − 2 1 k K = + − + = − S ( 1) [ ] [0] 2 ( 1) [ ]cos 1 m KM P m P P k k k p (6) with m=0,1,…, KM-2, the prototype filter length is L= KM±1 with M the number of subchannels and K the overlapping factor.
  • 4. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 – 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME The frequency coefficients of the half-Nyquist filter used for K=2, 3 and 4 are given in 13 Table 1. Table 1: Frequency domain prototype filter coefficients K H0 H1 H2 H3 2 1 2 / 2 - - 3 1 0.911438 0.411438 - 4 1 0.971960 2 / 2 0.235147 The Prototype filter coefficients depend on different values of the overlapping factor K. The purpose is to compare the associated three designed filters in the simulation The k-th synthesis filter is defined by [10]: − L k = − ) 2 1 ( 2 [ ] [ ]exp m p k M g m P m j p (7) The k-th analysis filter is simply a time-reversed and complex-conjugated version of the corresponding synthesis filter. So it is as follows: [ ] [ 1 ] * f m g L m k k p = − − (8) − L k = − ) 2 1 ( 2 [ ] [ ]exp m p k M f m P m j p (9) f [m] g [m] k k = (10) 2. Optical Transmission Chain The digital optical transmission channel architecture used is illustrated in Fig. 2: Fig. 2: OFDM/OQAM optical transmission channel: a- data generation; b-OFDM/OQAM transmitter; c-RF/Optical converter, d- Optical SMF fiber; e- Optical/RF Converter; f- OFDM/OQAM Receiver g-data recovering OFDM optical transmission chain is simulated in VPITransmissionMaker 9.1, [11] and Matlab cosimulation environment. Because OQAM modulations are not available in VPITransmissionMaker, cosimulation with Matlab has been used to add specific processing. The developed processing platform is a universe of interconnected modules where some new galaxies were created. The processing chain used is shown in Fig. 3. The simulation model OFDM
  • 5. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME – for Long-Haul Transmission available in VPITransmissionMaker was used as a model of inspiration [12]. Fig. 3: Global s scheme of the simulation New galaxies OFDM_OQAM_Coder for OFDM/OQAM co for OFDM/OQAM decoding, RF_Up_Converter for frequency for frequency down shifts have been implemented in the transmitter designed using Matlab in cosimulation with VPITransmissionMaker which provide an interface for that. Fig. 4 shows the details galaxies. a) c) receiver. They have been Fig. 4: Simulation galaxies: a) Coder galaxy, b) Decoder galaxy, c) RF_Up_Converter galaxy and d) RF_Down_Converter galaxy We monitor the OSNR so as to fix its successive values at the transmitter side which can influence the calculation of BER, modeling the variable effect of imperfections in the optical transmission channel. For this the galaxy Set_OSNR is used. The performa the OSNR measured at the receiver side before the entrance of the signal in the photodiode, by using an OSNR meter. In order to use the successive values of OSNR in the Decoder galaxy, the OSNR meter uses a variable called OSNR tha global transmission chain. 14 coding, OFDM_OQAM_Decoder up shifts and RF_Down_Converter and the receiver s b) d) performances nces are evaluated using that t is also used as the parameter of the Const module in the
  • 6. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 – 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME Some global and OFDM parameters used for the simulation are given in the Table 2: Table 2: Parameters used in the simulation PARAMETERS VALUES UNITS Global Parameters TimeWindow 8*1024/ BitRateDefault second BitRateDefault 10e9 bit/s SampleRateDefault 4* BitRateDefault Hz CarrierFrequency 7.5 GHz ReferenceFrequency 193.1 THz+7.5GHz THz OFDM Parameters BitPerSymbolQAM 2 (or 4) - CyclicPrefix 0 - NumberOfCarriers 64 - NumberFFTPoints 128 - 15 3. Equalization An equalization process has been added to the global transmission chain to perform a better identification of symbols before the calculation of EVM, BER and Qeff factor. For the simulation, we used a Decision Feedback Equalizer (DFE) module which implements a nonlinear equalization through Volterra Filter available in VPITransmissionMaker 9.1. The adaptive filter uses the least-mean square (LMS) algorithm to minimize the mean-squared error between the ideal training signal and the filtered distorted received signal at its output [13]. One of the benefits of OFDM/OQAM in optical fiber is that it doesn’t require equalization process to certain distance, in order to be able to recover the data. However, the equalization is mandatory for modulations level higher than 4QAM. The Fig. 5 presents the curve of 4QAM and 16QAM equalization error function. a) b) Fig. 5: Equalization process: a) Volterra equalization error function for 4QAM and b) Volterra equalization error function for 16QAM 4. Estimation of The EVM, BER, QEFF Factor and OSNR The EVM is a measure of the quality of the transmission through the quality of the demodulation. EVMRMS is the value of the root square (Root Mean Square) of the difference between the received symbols and ideals symbols, normalized. It is given by [14]: − + I I Q Q ( ) 1 / 2 1 2 2 1 2 2 1 1
  • 7. + − = = = − − N r r r N r r r r r RMS I Q N N EVM (11)
  • 8. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 – 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME _ _ _ (12) = (13) BER erfc (14) 16 with − − r I and r Q the real and imaginary part of the r-th received symbol. Ir and Qr are the real and imaginary part of the r-th ideal symbol corresponding to the r-th received one. The calculation of EVMRMS is performed in the receiver decoding process. The Bit Error Rate (BER) is the measuring parameter the best known of the quality of a digital transmission, and represents the ratio between the number of erroneous bits and the total number of bits transmitted. The determination of the BER is based on the following definition: N BER err = = N Number of errorneous Bits _ _ _ Number of Transmittde Bits For a better estimation of BER, we used a Monte Carlo approach [6], which consists in a stochastic simulation with a large number of random symbols, to estimate the behavior of the system. Therefore, we can estimate that: N BER err ( ) N MC LiN ® +m¥ Q factor (Qeff) calculation is based on the above BER formulas [3]: 1 eff Q = 2 2 Q erfcinv( BER) eff = 2. 2* (15) 2 2 t +¥ − = erfc x e dt x ( ) p (16) with erfcinv(x) the inverted function of the complementary error function erfc(x) . The simulation is performed under the effect of the Chromatic Dispersion (CD) and the Optical Signal to Noise Ratio (OSNR), the ratio of the optical signal power and the noise power: S Noise P P OSNR = (17) with PS the power of the optical signal, PNoise the total power of the noise which models the accumulation of all the noises associated with the optical transmission chain. III. THE RESULTS The simulations helped us to plot the evolution curves of EVM as a function of OSNR. Similarly, the estimations of the BER and Q factor curves were performed according to the OSNR. 1. Received constellations Fig. 6 represents the received constellations for 4QAM without equalization, 4QAM with equalization and 16QAM with equalization. These constellations show a proper design of the transmission chain over a distance of 1600 Km.
  • 9. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue a) 8, August (2014), pp. 10-20 © IAEME Fig. 6: Received constellations: a) 4QAM, without equalization, b) 4QAM, with Volterra equalization and c) 16QAM, with Volterra equalization 2. EVM as a function of OSNR The two curves below in Fig filter, in the quality of the received signal. The overlapping factor raises better results for K=4. a) Fig. 7: EVM comparison of filters: a) 4QAM, without equalization and b) 4QAM, with – Fig. 8 shows a comparison of the EVM of the two modulations 4QAM and 16QAM with K=4 and with equalization. The modulations give good performance. The differen comes logical because 16QAM is a higher level modulation. 17 b) c) Fig. 7 illustrate the impact of the configuration parameter K of the b) Volterra equalization difference ce between their curves
  • 10. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue Fig. 8: EVM comparison based on 4QAM and 16QAM, with Volterra equalization 3. BER as a function of OSNR BER comparison using different value of the overlapping factor K is appreciate the impact of the filtering process in the quality of the global transmission chain a) Fig. 9: BER comparison of filters using a) 4QAM, without equalization, b) 4QAM, with Volterra equalization and c) 16QAM, with Volterra equalization After several simulations for the 16QAM modulation, only overlapping factor K=4 gives good performances in term of Bit error rate (BER) suggesting, regarding other results, value of the overlapping factor is K=4. 4. Qeff factor as a function of OSNR The Q factor curves give a confirmation of the better impact of K when the filters are designed with a value of 4. 8, August (2014), pp. 10-20 © IAEME 18 also a good way to b) c) – chain. that the best
  • 11. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue a) 8, August (2014), pp. 10-20 © IAEME Fig. 10: Qeff comparison of filters using a) 4QAM, without equalization and b) 4QAM, with IV. CONCLUSION – OFDM/OQAM brings a new way of investigation that is being studied in wireless and optical networks. The idea of using variants of OFDM is influenced by the need to transmission impairments, to strengthen the transmission capacity and schemes like OQAM that can be implemented without the use of a cyclic prefix and equalization in some cases. The simulations showed the superiority of OFDM/OQAM than standard OFDM with cyclic prefix for optical communications, in equalization process for modulations like 4QAM. This can be useful for simple applications with the use of less complex receivers. The equalization process is mandatory for scheme. Furthermore, the study of FBMC techniques for optical communication is beginning and it opens new ways of research and applications that can be used to maximize the bandwidth with better characteristics of the transmission for photonics networks. REFERENCES [1] P. Bahl, R. Chandra, T. Moscibroda, R. Murty, and M. Welsh, 2009 “White space networking with Wi-Fi like connectivity,” in Proc. ACM SIGCOMM Conference on Data communication, pp. 27–38. [2] J. G. Proakis “Digital Communications [3] W. Shieh and I. Djordjevic, “ Communications”. Elsevier, 2010. Academic Press ll, [4] W. Shieh, Q. Yang, Y. Ma, 2008 “107 Gb/s coherent optical OFDM transmission over 1000 km SSMF fiber using orthogonal band multiplexing”. Opt, Express; 16:6378 1000- –86. [5] S. R. Sanou, F. Zougmore, Z. Koalaga, 2013 “Performances of neural networks and LDPC decoders for OFDM high speed transmission in optical fiber”, IJER, Volume No.2, Issue No. 5, pp : 354-358 [6] S. R. Sanou, F. Zougmore, Z. Koalaga, M. Kebre, 2012 “OFDM codée pour le haut débit en fibre optique avec les codes correcteurs convolutifs, BCH, RS et LDPC”Afrique SCIENCE 08(3), ISSN 1813-548X. [7] J. U. M. Bellanger and al., 2010, “FBMC physical layer: A layer for dynamic access and cognitive radio), Tech. Rep., Available: phydyas.org 19 b) Volterra equalization fight against optical the use of new modulation term of covering long distance without the need of an higher level modulation Communications”. 4th Ed. s.l. : McGraw-Hill, 2001. Higher Education. Orthogonal Frequency Division Multiplexing for Optical ”. ber 6378– primer,” PHYDYAS (Physical http://www.ict-
  • 12. International Journal of Electronics and Communication Engineering Technology (IJECET), ISSN 0976 – 6464(Print), ISSN 0976 – 6472(Online), Volume 5, Issue 8, August (2014), pp. 10-20 © IAEME 20 [8] M. Bellanger, “Digital Processing of Signals: Theory and Practice”, 3rd ed. Chichester, UK: John Wiley, 2000. [9] P. Siohan, C. Siclet and, N. Lacaille, 2002, “Analysis and design of OFDM/OQAM systems based on filterbank theory,” IEEE Trans. Signal Processing, vol. 50, pp. 1170-1183. [10] A. Viholainen, M. Bellanger, M. Huchard, 2009, “Prototype filter and structure optimization”, PHYDYAS report D5.1, ICT – 211887. [11] VPIphotonics : http:// www.vpiphotonics.com [12] A. Lowery and J. Armstrong, “Orthogonal-frequency-division multiplexing for dispersion compensation of long-haul optical system”. OPTICS, 2006. [13] N. André, K. Habel, H. Louchet, A. Richter, 2013, “Equalization Techniques for High-speed OFDM-based Access Systems Using Direct Modulation and Direct Detection” in ICTON. [14] M. McKinley, K. Remley, M. Myslinski, J. Kenney, D. Schreurs and B. Nauwelaers, 2004, “EVM calculation for Broadband Modulated Signals”. 64th ARFTG Conf. Dig., Orlando, FL, pp. 45-52. [15] Smrati Singh Sachan and Dr. Anil Kumar Sharma, “Performance Analysis of Single Carrier - Frequency Domain Equalization Over Orthogonal Frequency Division Multiplexing using MATLAB”, International Journal of Advanced Research in Engineering Technology (IJARET), Volume 4, Issue 7, 2013, pp. 120 - 129, ISSN Print: 0976-6480, ISSN Online: 0976-6499. [16] Dr. Sanjay Nalbalwar, “Design of Signal Matched Nonuniform Synthesis Filter Bank: A Novel Approach”, International Journal of Electronics and Communication Engineering Technology (IJECET), Volume 4, Issue 2, 2013, pp. 315 - 323, ISSN Print: 0976- 6464, ISSN Online: 0976 –6472.