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Fiber Bragg grating temperature sensor-A review

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2021-02-18 17:04
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2021年2月18日发(作者:cottage)



Fiber Bragg grating temperature sensor



A


review



Abstract


:In recent years, considerable progress has been made in optical fiber sensors using a fiber Bragg


grating (FBG). This is because such FBG sensors have many advantages for practical applications: ease of


multiplexed operation, compactness, quasi-point sensing capability and simple structure.



Fiber Bragg


gratings (FBG)have generated much



interest for use as sensors for strain, temperature, and other physical


quantities because of their important properties such as immunity to electromagnetic noise, high sensitivity,


compactness, and simplicity of fabrication.



OCIS codes: (060.2370) Fiber optics sensors; (230.1480) Bragg reflectors.



1. Introduction


Fiber Bragg grating (FBG) has been intensively studied


and developed as an optical sensor


for various sensing applications, such as health monitoring of civil structure, non- destructive


testing of composite materials, smart structure, and traditional stain, pressure, and temperature


sensing [1]. To realize practical sensor systems with multiplexing capability, various kinds of


FBG


array


interrogation


techniques


have


been


suggested


[2].


Recently,


the


demand


for


warning the abnormal temperature increase at restricted spaces has been rapidly increasing. In


particular, due to different tolerable thresholds required at different locations, it is necessary


to


construct


the


low


cost


and


easy


interrogation


configuration.


In


this


letter,


a


novel


multi- point


temperature


warning


sensor


using


a


multi-channel


matched


FBG-based


multi-wavelength


pulsed


laser


is


proposed


and


demonstrated.


The


sensor


has


several


advantages,


including


flexible


setting


of


the


tolerable


temperature,


simple


structure,


high


signal-to-noise ratio, low system cost and quick response.



2. Background




1




Intracore


fiber


Bragg


gratings


for


strain


measurement


in


embedded


composite structures


The Bragg wavelength is given by


?


B


?

< p>
2


n


eff


?

< p>
,








(1)


where


n


eff

< br>


is


the


effective


refractive


index


of


the


fiber


(modal


index)


and


L


is


the


Bragg


grating


period.


We


obtain


the


Bragg


wavelength


shift


?


?


B


in


the


temperature


sensor


by


differentiating Eq. (1) with respect to temperature:


?


?


B< /p>


?


2


?


n


eff


?


?


2


n


eff


,




(2)


For a bare FBG, with temperature variation, the second term on the right-hand side of Eq. (2)


is negligible because the thermally induced fiber elongation effect (


??


) is much smaller than


the


effect of the


refractive index change. Attaching a metal strip to the


FBG can make the



- 1 -



fiber elongation [the second term on the right-hand side of Eq. (2) much larger than that of


bare FBG


.




2



Measuring Thermal and Mechanical Stresses on Optical Fiber in a DC


Module Using Fiber Bragg Gratings


FBGs


can


be


used


as


sensors


to


monitor


stress


and


temperature


during


fiber


processing,


handling, installation, and in service events. When an FBG is subjected to a combination of


mechanical and thermal loading, the return Bragg wavelength will shift proportionately to the


magnitude


of


the


load.


It


is


important


to


be


able


to


decouple


the


mechanical


and


thermal


response of the reflected Bragg wavelength, in order for this sensor to achieve its intended


usefulness of obtaining an accurate measure of mechanical stress when temperature varies.



The shift in the return Bragg wavelength as a function of temperature and stress is given by


[3]


λ


m =


?


B


k


?


?


?< /p>


?


?


B


kT


?


T


?


?


B


(3)


where:


?


m





measured Bragg wavelength;


?


B





Bragg


wavelength


at


a


reference


condition


(usually


at


room


temperature


and


stress


free);


?


?




change


in


stress,


where


it


is


assumed


that


stress


is


linearly


related


to


strain;










Δ


T




change in temperature;


k


?






stress coefficient;


k


T






temperature coefficient;


?


B


k


T



=


m


?


, grating stress sensitivity (calibration constant);


?


B


k


T


?


m


T


,grat ing temperature sensitivity or (calibrationconstant).














According to (3), the temperature coefficient


k


T


is


independent of wavelength. Therefore,


one only needs to measure the change in temperature to account for the thermal contribution


to


the


shifted


measured


wavelength


λm



from


the


initial


reference


wavelength


?


B


.


The


thermal


and


stress


parameters


k


T



and


k


?


,


respectively,


in


(1)


have


been


reported


in


a


variety of published studies and are summarized in Table I. In most of these studies,


k


T




and k


σ


are not given explicitly but can be calculated by dividing the published temperature



and


stress


sensitivities


(calibration


constants


for


the


grating)


by


the


unperturbed


Bragg


wavelength


λ


B of the grating. The thermal and stress coefficients were converted to SI units



when appropriate. Note that Table I is not an exhaustive review on the subject, but should




- 2 -



provide enough data for comparison.



The dependence of the index of refraction of glass on temperature is reported to cause an


equivalent nonlinear error of 2


?


C over a temperature range of


?


30 to 80


?


C [11]. However,


this


thermal


nonlinearity


effect


in


the


glass


fiber


is


not


sufficient


to


be


detected


by


the


wavelength measurement system used in most studies and will be assumed to be negligible in


this


study.


Several


researchers


[7],


[12]


who


have


measured


linear


temperature


ranges


for


Bragg- grating responses have also assumed the thermal nonlinearity effect in glass fiber to be


negligible. Whereas there is experiment-to-experiment variability in the reported temperature


response of uncoated FBGs in Table 1, their behavior is essentially linear with temperature


between


?


40 and 100


?


C.


One study [12] found the protective polymer coating to have a pronounced effect on the


measured thermal coefficient at low temperatures. The thermal behavior of the coated grating


becomes nonlinear for temperatures below 0


?


C.


From


the


statistical


portion


of


Table


I


,


The


variation


in


the


stress


coefficients


is


significantly greater than the variation in the thermal coefficients. This is a surprising result,


since the maximum wavelength shift for a temperature differential of 100


?


C is close to 1 nm,


while a change in stress of 0.2 GPa will produce a wavelength shift close to 4 nm. The data


from Echevarria et al.



[4] indicates that the large variation in the stress coefficient is real and


significant. Echevarria used the first- and second-order diffraction peaks from a single Bragg


grating to monitor wavelength changes and found that the two resulting thermal coefficients


were essentially identical and the stress coefficients varied significantly.



The


work


by


Shu


et


al


.


[9]


suggests


that


the


method


for


making


an


FBG


affects


the


measured


thermal


and


stress


coefficients. The


effect of


drawing


tension [10]


has


also


been


shown


to


affect


the


photosensitivity


of


codoped


core


fibers


and


the


formation


of


Bragg


gratings. These differences in the manufacturing process of the FBGs may help explain the


variations in the measurements of the thermal and mechanical coefficients within a particular


study and between studies [7].



For


FBGs


manufactured


using


similar


techniques


and


precisely


controlled


processes,


(3)


will generate


a


wavelength in dependent thermal coefficient [4], [11].


Echevarria


et al.



[4]


monitored the first- and second-order diffraction wavelengths from a single grating to obtain


thermal


coefficients


within


0.7%


for


a


wavelength


difference


of


768


nm


between


the


two


diffraction


orders.


In


the


study


by


Flockhart


et


al.



[11],


three


FBGs


written


at


separate


wavelengths


were


thermally


characterized.


The


fiber


gratings


were


written


into


hydrogen


loaded fiber by a two-beam holographic exposure using a frequency- doubled argon-ion laser.


The two-beam holographic writing process with the frequency- doubled


argon-ion laser is


a


more stable method than the more common process of using phase masks and an eximer UV


source [5]. The three gratings produced thermal coefficients within 0.2% over a wavelength


range of 53 nm. It should be noted that nominal values for the thermal coefficients found in [4]


and [11] differ by 1.4%. The orientation of the Bragg grating within the optical fiber does not


appear to have a significant impact on the thermal coefficient for a tilt angle of 5.5


?



[8].



Table


1,


PUBLISHED


THERMAL


AND


STRESS


COEFFICIENTS


FOR


FBGS


OF


VARIOUS WAVELENGTHS, RECOAT STATUS, AND GRATING




- 3 -

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