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IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 03 Issue: 07 | Jul-2014, Available @ http://www.ijret.org 506
DISPERSION COMPENSATION IN AN OPTICAL FIBER BY USING
CHIRP GRATINGS
Parul Singh1
1
M.tech Student of ECE, ECE Department, Government Women Engineering College, Rajasthan, India
Abstract
A fiber bragg grating (FBG) is one of the most important and applicable component in an optical communication system. In this
paper, the use of chirped FBG has been studied as a dispersion compensator in an optical communication system. The simulation
model of the chirp grating based on the optisystem 7.0 is presented according to the above principle. The simulation results are
validated by analyzing the Q-factor, we examined the effect of this component in the data receiver.
Keywords: Fiber Bragg grating (FBG), dispersion compensation and optical communication.
--------------------------------------------------------------------***----------------------------------------------------------------------
1. INTRODUCTION
Chromatic dispersion is the phenomenon in an optical fiber
which occurred due to dependence of group index (Ng) to
wavelength. Dependence of Ng to wavelength in an optical
fiber produces a time extension in propagated pulses.
Extension of pulses after a distance leads to errors in
receiver [2]. Using erbium doped fiber amplifiers (EDFAs)
in an optical fiber communication system is an offer to
compensate loses. Moreover, dispersion compensation fibers
(DCFs) are extensively used to compensate chromatic
dispersion. This method required to use DCFs negative
dispersion coefficient in a communication link in order to
disable the effect of positive dispersion in fibers. Now days,
FBG are suggested to compensate chromatic dispersion in
fibers. A FBG is a type of distributed Bragg reflector
constructed in a small segment of an optical fiber that
reflects particular wavelengths of light and transmits all
other. This is achieved by producing a periodic variation in
the refractive index of the fiber core. Transmitted light in an
FBG core which satisfies the Bragg conditions is resonated
by grating structure and reflected. A FBG can therefore be
used as an optical filter to block certain wavelengths. This
filter has various applications which improve the quality and
reduce the cost of an optical network. The refractive index
profile of the grating may be varied to add some features,
such as a linear variation in the grating period, called a
chirp. The reflected wavelength changes with the grating
period, broadening the reflected spectrum. The most
important inclination of chirp FBG than other recommended
types are small internal lose and cost efficiency [4].
Fig -1: Principle of operation of a FBG [1].
Fig – 2: A chirped FBG compensate for dispersion by
reflecting different wavelengths at different locations along
the grating lengths [1].
2. FBG OPERATION PRINCIPLES
FBG is the addition of another modulation of refractive
index which acts like a wavelength selective mirror as
shown in “Fig. 1,”. FBGs were firstly seen as a result of
strong argon ion laser radiation to a fiber with germanium
dope. Later, various methods were employed in order to
map grating in optical fiber in which wide-ranging types of
pulsed and continuous lasers were used in visible and
ultraviolet region [3]. Subsequent gratings selectively reflect
transmitted light in fiber according to Bragg wavelength
which is given as follow
ΛB = 2nɅ (1)
In this equation, n and Ʌ are refractive index of core and
grating period in fiber, respectively. A uniform grating can
be expressed as sinusoidal modulation of fiber core
refractive index:
n(z) = ncore + δn [1 + cos( 2zп/Ʌ +φ(z) )] (2)
In which ncore is the core refractive index when it is not
radiated and δn is amplitude of induced refractive index
variations.
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 03 Issue: 07 | Jul-2014, Available @ http://www.ijret.org 507
2.1 Chirp FBGs and Dispersion Compensate
A chirp is where variations in grating period are formed
along the grating. As shown in “Fig 2,” when a signal
arrives into chirp, different wavelengths are reflected from
different parts of grating. Thus, a delay subjected to
wavelength of signal is created by grating. Some
wavelengths have more expansion than others. This feature
is used for dispersion compensating in communication links.
3. SIMULATION OF TRANSMISSION SYSTEM
We use the parameters in Table 1 in mandate to simulate the
system. The model of simulated system is as shown in “Fig
3,”. In this simulation, we apply a continuous wave (CW)
laser with frequency of 193.1 THz and output power of 1
mW which is externally modulated at 10 Gbits/s with a non-
return to zero (NRZ) pseudorandom binary sequence in a
Mach-Zehnder modulator with 30 dB of extinction ratio.
Employed EDFA in this model has the gain amount of 20
dB and noise figure of 4 dB which is not depends on
wavelength and ignorable noise that is only used for
dispersion compensating and non-linear effects in
transmission system. “Fig 4,” shows a eye diagram of
reflected spectra of FBG after dispersion compensation.
FBGs have following parameters as shown in Table 2.
Table -1: Fiber parameters
Parameters Values
Dispersion(ps/km/nm) 16.75
Dispersion
slope(ps/nm2
/km)
0.075
Attenuation
index(dB/km)
0.20
Length of fiber(km) 10
Fig -3: A simulated system with optisystem software
Fig -4: The eye diagram of a signal reflected from FBG
Table -2: Fbg parameters
Parameters Values
Frequency(THz) 193.1
Effective refractive index 1.45
Length of grating(mm) 6
Apodization function Tanh
Tanh parameter 4
Chirp function Linear
Linear parameter(µm) 0.0001
We attained the most proper length for projected model
equal to l = 6 mm. As shown in “Fig. 5,” the eye diagrams
of different profiles of apodization illustrated that Tanh is
the most suitable among them.
(a)
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 03 Issue: 07 | Jul-2014, Available @ http://www.ijret.org 508
(b)
(c)
Fig -5: Eye diagram from different apodization function: (a)
Gaussian function (b) Uniform function and (c) Tanh
function
Here we discover that reducing the chirp parameter toward
the ideal amount (0.0001) is adjustable for getting the best
output.
4. CONCLUSIONS
In this paper, we simulated a optical communication system
in an information transmission. As soon as we saw
dispersion, we decided to compensate it in mandate to
receive data at receiver. For this purpose, we used chirp
FBG and simulated it. Also, it can be obtained that increase
in grating length leads to decrease in pulse extension, and
also increase in power. By seeing the power of the output
spectrum of modulator and the pulse shape in that point, the
most appropriate length which equals to 6 mm can be
followed. Apodization function is not very effective in FBG
reflected spectrum, although the favourable shape is Tanh
function due to its grating length. Lastly, it can be
understood that the pulse was broadened and its power is
increased as a result of the increase in the chirp parameter
which is the best volume.
ACKNOWLEDGEMENTS
The author is thankful to everyone who supported or
motivated me.
REFERENCES
[1] S. O. Mohammadi, Saeed Mozaffari, and M. Mehdi
Shahidi, “Simulation of a transmission system to
compensate dispersion in an optical fiber by chirp
gratings” International journal of the Physical
Sciences vol. 6(32), pp. 7354-7360, 2 Dec 2011.
[2] Luis M, Rui, “Characterization of fiber Bragg grating
for dispersion compensation,” Thesis of postgraduate,
pp. 4-18, 2004.
[3] Raman. K, “Fiber Bragg gratings,” 3rd edition,
Academic Press, 1999.
[4] Isa N, Ahmet A, “Design of a chirped fiber Bragg
grating for use in wideband dispersion
compensation,” The fourth International Conference
on Electrical and Electronics Engineering ELECO,
pp. 114-123, 2005.
[5] O. A, K. K, “Fiber Bragg Grating: Fundamentals and
Application in telecommunication and Sensing,”
Artech House, Boston, pp. 189-269, 1999.
[6] M. D, “In Theory of Dielectric Optical Waveguides,”
Academic Press, New York.
BIOGRAPHIE
Parul Singh is born in 1989 at Ajmer of
Rajasthan, India. She is pursuing M.Tech
2nd
year in Digital Communication from
Rajasthan Technical University. E-mail:
parulsingh.ece@gmail.com

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  • 1. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 03 Issue: 07 | Jul-2014, Available @ http://www.ijret.org 506 DISPERSION COMPENSATION IN AN OPTICAL FIBER BY USING CHIRP GRATINGS Parul Singh1 1 M.tech Student of ECE, ECE Department, Government Women Engineering College, Rajasthan, India Abstract A fiber bragg grating (FBG) is one of the most important and applicable component in an optical communication system. In this paper, the use of chirped FBG has been studied as a dispersion compensator in an optical communication system. The simulation model of the chirp grating based on the optisystem 7.0 is presented according to the above principle. The simulation results are validated by analyzing the Q-factor, we examined the effect of this component in the data receiver. Keywords: Fiber Bragg grating (FBG), dispersion compensation and optical communication. --------------------------------------------------------------------***---------------------------------------------------------------------- 1. INTRODUCTION Chromatic dispersion is the phenomenon in an optical fiber which occurred due to dependence of group index (Ng) to wavelength. Dependence of Ng to wavelength in an optical fiber produces a time extension in propagated pulses. Extension of pulses after a distance leads to errors in receiver [2]. Using erbium doped fiber amplifiers (EDFAs) in an optical fiber communication system is an offer to compensate loses. Moreover, dispersion compensation fibers (DCFs) are extensively used to compensate chromatic dispersion. This method required to use DCFs negative dispersion coefficient in a communication link in order to disable the effect of positive dispersion in fibers. Now days, FBG are suggested to compensate chromatic dispersion in fibers. A FBG is a type of distributed Bragg reflector constructed in a small segment of an optical fiber that reflects particular wavelengths of light and transmits all other. This is achieved by producing a periodic variation in the refractive index of the fiber core. Transmitted light in an FBG core which satisfies the Bragg conditions is resonated by grating structure and reflected. A FBG can therefore be used as an optical filter to block certain wavelengths. This filter has various applications which improve the quality and reduce the cost of an optical network. The refractive index profile of the grating may be varied to add some features, such as a linear variation in the grating period, called a chirp. The reflected wavelength changes with the grating period, broadening the reflected spectrum. The most important inclination of chirp FBG than other recommended types are small internal lose and cost efficiency [4]. Fig -1: Principle of operation of a FBG [1]. Fig – 2: A chirped FBG compensate for dispersion by reflecting different wavelengths at different locations along the grating lengths [1]. 2. FBG OPERATION PRINCIPLES FBG is the addition of another modulation of refractive index which acts like a wavelength selective mirror as shown in “Fig. 1,”. FBGs were firstly seen as a result of strong argon ion laser radiation to a fiber with germanium dope. Later, various methods were employed in order to map grating in optical fiber in which wide-ranging types of pulsed and continuous lasers were used in visible and ultraviolet region [3]. Subsequent gratings selectively reflect transmitted light in fiber according to Bragg wavelength which is given as follow ΛB = 2nɅ (1) In this equation, n and Ʌ are refractive index of core and grating period in fiber, respectively. A uniform grating can be expressed as sinusoidal modulation of fiber core refractive index: n(z) = ncore + δn [1 + cos( 2zп/Ʌ +φ(z) )] (2) In which ncore is the core refractive index when it is not radiated and δn is amplitude of induced refractive index variations.
  • 2. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 03 Issue: 07 | Jul-2014, Available @ http://www.ijret.org 507 2.1 Chirp FBGs and Dispersion Compensate A chirp is where variations in grating period are formed along the grating. As shown in “Fig 2,” when a signal arrives into chirp, different wavelengths are reflected from different parts of grating. Thus, a delay subjected to wavelength of signal is created by grating. Some wavelengths have more expansion than others. This feature is used for dispersion compensating in communication links. 3. SIMULATION OF TRANSMISSION SYSTEM We use the parameters in Table 1 in mandate to simulate the system. The model of simulated system is as shown in “Fig 3,”. In this simulation, we apply a continuous wave (CW) laser with frequency of 193.1 THz and output power of 1 mW which is externally modulated at 10 Gbits/s with a non- return to zero (NRZ) pseudorandom binary sequence in a Mach-Zehnder modulator with 30 dB of extinction ratio. Employed EDFA in this model has the gain amount of 20 dB and noise figure of 4 dB which is not depends on wavelength and ignorable noise that is only used for dispersion compensating and non-linear effects in transmission system. “Fig 4,” shows a eye diagram of reflected spectra of FBG after dispersion compensation. FBGs have following parameters as shown in Table 2. Table -1: Fiber parameters Parameters Values Dispersion(ps/km/nm) 16.75 Dispersion slope(ps/nm2 /km) 0.075 Attenuation index(dB/km) 0.20 Length of fiber(km) 10 Fig -3: A simulated system with optisystem software Fig -4: The eye diagram of a signal reflected from FBG Table -2: Fbg parameters Parameters Values Frequency(THz) 193.1 Effective refractive index 1.45 Length of grating(mm) 6 Apodization function Tanh Tanh parameter 4 Chirp function Linear Linear parameter(µm) 0.0001 We attained the most proper length for projected model equal to l = 6 mm. As shown in “Fig. 5,” the eye diagrams of different profiles of apodization illustrated that Tanh is the most suitable among them. (a)
  • 3. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 03 Issue: 07 | Jul-2014, Available @ http://www.ijret.org 508 (b) (c) Fig -5: Eye diagram from different apodization function: (a) Gaussian function (b) Uniform function and (c) Tanh function Here we discover that reducing the chirp parameter toward the ideal amount (0.0001) is adjustable for getting the best output. 4. CONCLUSIONS In this paper, we simulated a optical communication system in an information transmission. As soon as we saw dispersion, we decided to compensate it in mandate to receive data at receiver. For this purpose, we used chirp FBG and simulated it. Also, it can be obtained that increase in grating length leads to decrease in pulse extension, and also increase in power. By seeing the power of the output spectrum of modulator and the pulse shape in that point, the most appropriate length which equals to 6 mm can be followed. Apodization function is not very effective in FBG reflected spectrum, although the favourable shape is Tanh function due to its grating length. Lastly, it can be understood that the pulse was broadened and its power is increased as a result of the increase in the chirp parameter which is the best volume. ACKNOWLEDGEMENTS The author is thankful to everyone who supported or motivated me. REFERENCES [1] S. O. Mohammadi, Saeed Mozaffari, and M. Mehdi Shahidi, “Simulation of a transmission system to compensate dispersion in an optical fiber by chirp gratings” International journal of the Physical Sciences vol. 6(32), pp. 7354-7360, 2 Dec 2011. [2] Luis M, Rui, “Characterization of fiber Bragg grating for dispersion compensation,” Thesis of postgraduate, pp. 4-18, 2004. [3] Raman. K, “Fiber Bragg gratings,” 3rd edition, Academic Press, 1999. [4] Isa N, Ahmet A, “Design of a chirped fiber Bragg grating for use in wideband dispersion compensation,” The fourth International Conference on Electrical and Electronics Engineering ELECO, pp. 114-123, 2005. [5] O. A, K. K, “Fiber Bragg Grating: Fundamentals and Application in telecommunication and Sensing,” Artech House, Boston, pp. 189-269, 1999. [6] M. D, “In Theory of Dielectric Optical Waveguides,” Academic Press, New York. BIOGRAPHIE Parul Singh is born in 1989 at Ajmer of Rajasthan, India. She is pursuing M.Tech 2nd year in Digital Communication from Rajasthan Technical University. E-mail: parulsingh.ece@gmail.com