Open Access
3 November 2014 Optical fiber strain sensor based on sandwiched long-period fiber gratings with a surface bonding layer
Chia-Chin Chiang, Chien-Hsing Li
Author Affiliations +
Abstract
An optical fiber strain sensor based on sandwiched long-period fiber gratings (OFSS-SLPFG) with a surface bonding layer is proposed. The proposed OFSS-SLPFG is an etched optical fiber that is sandwiched between two thick photoresists with a periodic structure. To prevent the glue effect in the surface bonding process, where glue flows into the SLPFG structure, reducing the coupling strength, a surface bonding layer (thickness: 16  μm) is used as the base layer on the bottom of the OFSS-SLPFG. The OFSS-SLPFG is, therefore, more effective for use as a strain sensor. When external strain loading is applied, the resonant dip loss of the OFSS-SLPFG is reflected linearly. A bending strain calibration experiment is demonstrated by the four-point bending test. The results show an average linearity (R2) of 0.980, with a sensitivity of 0.00788  dB/με. This phenomenon suggests that the OFSS-SLPFG can be utilized as a sensitive strain transducer.

1.

Introduction

Strain sensing is especially important as an engineering application. Normally, the resistance strain gauge is used in strain sensing. The coil resistance strain gauge utilizes the change of resistance with deformation via the bridge balance. Poor electromagnetic and corrosion resistances, however, are the disadvantages of the coil strain gauge. With its high sensitivity, small size, and electromagnetic resistance, the long-period fiber grating (LPFG) sensor is more applicable for sensing strain,14 temperature,5,6 pressure,7 and dispersion compensation.8

Fabrication methods for LPFG include the amplitude mask method,9 CO2 laser method,10 arc method,11 mechanical pressure method,12 and etching method.13 The most common fabrication method for LPFG is fabrication via UV excimer laser photoimprint9 to form refractive index modulations. The disadvantages of this UV method include the use of expensive apparatuses and that it is unsuitable for mass production. In 2010, the sandwiched long-period fiber grating (SLPFG) was first reported14 as a loss tunable filter made via the thick photoresist process. The SLPFG structure consists of an etched optical fiber that is sandwiched between two thick photoresists with a periodic structure. This process of the SLPFG not only improves the overall performance of traditional fiber grating, but also cuts down on fabrication costs.

In a 1992 study on an LPFG-based optical sensor, Vaziri and Chen1 proposed an etch method to fabricate fiber gratings as a strain gauge. However, the strength of this type of sensor is questionable because the fiber is etched without packaging. In 2006, Wang et al.3 presented a LPFG strain sensor with a low temperature sensitivity. In that research, LPFGs were fabricated with a CO2 laser, and the strain sensitivity and temperature were 7.6pm/με and 3.91pm/°C, respectively. Nevertheless, this method is not suitable for surface bonding because glue decreases the LPFG coupling strength so that the resonant dip vanishes at certain refractive indices. When the sensor is surface bonded with glue, problems in strain sensing applications are created.

The current work shows that this glue problem can be avoided by using a 16-μm surface bonding layer on the SLPFG. A strain calibration is made on the optical fiber strain sensor based on a sandwiched long-period fiber grating (OFSS-SLPFG) sensor to obtain strain sensitivity.

2.

Theory

The resonant dip loss of the SLPFG can be tuned by the loadings for loss tunable filter applications.14 When external loading is applied on the SLPFG, the strain will be raised according to the section of the structure on which the loading is applied. The resulting periodic refractive index variance in the fiber core forms a spectrum with LPFG characteristics. Loading can tune the resonant dip loss (attenuation) of the SLPFG. By monitoring the SLPFG resonant dip loss, the proposed device has potential for high-speed, intensity-based, strain-sensing system, and communication applications.

In this study, grating periods of 670μm were designed for SLPFG resonance-attenuation wavelengths at 1550 nm. Figure 1 shows the dimensional parameters of the OFSS-SLPFG, indicating a 30-mm gauge length, 670-μm period, 73-μm diameter for the etched region, and an unetched diameter of 125μm.

Fig. 1

Schematic diagram indicating the sizes of the different parts of the optical fiber strain sensor based on sandwiched long-period fiber gratings (OFSS-SLPFG).

JM3_13_4_043008_f001.png

The present study used a four-point bending device for strain calibration. When the beam is bent with the four-point bending device, the central section is under a purely axial tensile strain at the surface. As the external tensile strain is applied, the strain increases accordingly in different sections of the SLPFG. Thus, a periodic refractive index variance in the fiber core is obtained. As a result, the spectra of the SLPFG deform because of the strain, and the attenuation loss of the SLPFG can be changed with the strain in the sensing applications.

When the beam is bent by the four-point device, the central section then bends without shear stress. The axial tensile stress is as follows:

Eq. (1)

σ=Eε=MyI,
where σ is the bending stress, I is the moment of inertia, ε is the strain, M is the moment, and y is the distance from the neutral axis to the point where the bending strain is applied.

The schematic diagrams of the four-point bending and the bending moment diagram are shown in Fig. 2. The bending moment of the central section of four-point bending (M) is constant and equal to PL1/2. By substituting that value into Eq. (1), we can obtain the bending stress.

Fig. 2

Schematic diagram of the four-point bending moment.

JM3_13_4_043008_f002.png

By adopting the moment-area method, we can calculate the bending stress using the maximum deflection. The bending stress is referred to in the G39-99 specification of the American Society for Testing and Materials.15 The bending stress equation is

Eq. (2)

σ=12Etδmax3H24A2,
where H is the distance for the external two support points, A is the side on which the two internal forces are applied, and δmax is the maximum deformation.

The present study uses a four-point bending force module and end-support mining equidistant cylindrical design, where A=L2, and H=2L1+L2; the substituted bending stress equation can be rewritten as

Eq. (3)

ε=12tδmax3L12+3L1L2L22.

According to the couple mode theory14 for SLPFG, the transmission loss in Eq. (4) is

Eq. (4)

T=cos2(κcoclacL),
where T is the transmission loss of an SLPFG, L indicates the length of the SLPFG, and κcoclac is the AC component of the coupling coefficient between the core and the cladding. The transmission loss of an SLPFG can be deduced from the AC component of the coupling coefficient between the core and the cladding. The transmission loss of an SLPFG is a cosine-squared equation. Transmission loss is a function of κcoclac, which is proportional to the amplitude of changes in the refractive index because of variation in the strain field. Therefore, the loss can be changed by external loading. From Eq. (4), we can measure the strain by monitoring the transmission loss of the OFSS-SLPFG.

3.

Processing of OFSS-SLPFG

The lithography and etching processes for fabricating OFSS-SLPFG are shown in Fig. 3. First, copper is deposited via sputtering on the surface of the wafer [4 in. (100)] as a sacrificial layer for the wet-etching release of SLPFG. Second, the SU-8 10 photoresist is spin coated on the wafer to create a 16-μm-thick OFSS-SLPFG base layer used as the surface bonding layer to prevent the glue effect. Third, the 120-μm-thick negative photoresist SU-8 3050 is spun on the base layer, and the supporting structure is developed via lithography as the second layer for the bottom grating pattern. After forming the supporting structures, the etched optical fiber with a 73-μm diameter is precisely fixed to the supporting structure. Then, the 130-μm photoresist SU-8 3050 is spun again to cover the optical fiber and form the third layer. The fiber, which is embedded in a patterned SU8 3050 photoresist, is attained by means of this process. Fourth, the sacrificial copper thin film is removed with a solution of 45% ferric chloride, completing the OFSS-SLPFG.

Fig. 3

The OFSS-SLPFG fabrication process.

JM3_13_4_043008_f003.png

4.

Experimental Setup

In this study, an OFSS-SLPFG and a coil strain gauge were surface bonded to an aluminum sheet specimen (150×25×2mm3), with the screw manually rotated to apply the bending strain in the four-point bending test. The experimental setup consisted of a broadband light source (wavelength 1400 to 1650 nm), an optical spectrum analyzer (MS9710C), the OFSS-SLPFG, the coil strain gauge (gauge factor: 2.08; gauge resistance: 120.4±0.4Ω), the four-point bending module, a Wheatstone bridge, signal acquisition systems, and personal computers. Using an optical signal generated by the broadband light source and passing through the OFSS-SLPFG, the optical spectrum analyzer could function as a receiver and monitor the spectra of the OFSS-SLPFG in the bending test. The strain gauge signal was read by the Wheatstone bridge and connected to the signal acquisition system using LabView software to retrieve the strain values. A schematic diagram of the experimental setup is shown in Fig. 4.

Fig. 4

Experimental setup of the four-point bending test.

JM3_13_4_043008_f004.png

5.

Results and Discussion

The proposed OFSS-SLPFG is a sandwiched long period fiber grating strain sensor with a surface bonding layer which serves as the base layer on the bottom of the OFSS-SLPFG to prevent the glue effect in the surface bonding process. Figure 5 shows the glue flow in the structure of an SLPFG without a surface bonding layer after the surface bonding process. The glue causes the LPFG coupling strength to decrease so that the resonant dip vanishes after the surface bonding process. An scanning electron microscopy graph of the OFSS-SLPFG with a surface bonding layer is shown in Fig. 6. The surface bonding layer of the OFSS-SLPFG prevents the glue from flowing into the structure of the OFSS-SLPFG strain sensor. The OFSS-SLPFG is, therefore, more effective for use as a strain sensor.

Fig. 5

The glue flow in the structure of an SLPFG without a surface bonding layer after the surface bonding process.

JM3_13_4_043008_f005.png

Fig. 6

The surface bonding layer of the OFSS-SLPFG prevents the glue from flowing into the structure of the sensor.

JM3_13_4_043008_f006.png

Based on the four-point bending test, we applied the strain on the sensors by rotating the screw. The relationship of the screw displacement and applied strain on the central section surface of the specimen was linear, as shown in Fig. 7. The slope of the linear curve was 544.7με/mm, and the R2 value was 0.996. This phenomenon means that the screw displacement and the applied strain show a significant linear and stable relationship.

Fig. 7

The relationship of screw displacement and strain.

JM3_13_4_043008_f007.png

Figure 8 illustrates the transmission spectra of the OFSS-SLPFG with various applied strains. The development of transmission dips can be observed from the spectra of the OFSS-SLPFG with various strains. After surface bonding, glue will be induced for the residual strain on OFSS-SLPFG. Therefore, the transmission spectrum of the surface bonding OFSS-SLPFG has a resonant dip of 10.26dB at 1555.750 nm. When the strain loading of the OFSS-SLPFG increases, the transmission dip will deform and grow with various strains. The dips of the OFSS-SLPFG grow linearly up to the maximum transmission loss. The maximum transmission dip of the OFSS-SLPFG is 21.42dB at 1555 nm under an applied strain of 1554με loading. The linear relation of transmission dips to applied strain is shown in Fig. 9. The sensitivity reaches 0.00788dB/με and the linearity R2 is about 0.980. The proposed OFSS-SLPFG can be used as a strain sensor by monitoring the attenuation loss. Therefore, the proposed OFSS-SLPFG has the potential for high speed strain sensing by intensity modulation.

Fig. 8

The transmission spectra of the OFSS-SLPFG with various applied strains.

JM3_13_4_043008_f008.png

Fig. 9

Transmission and resonance wavelength versus applied strain.

JM3_13_4_043008_f009.png

During the four-point bending test, the position of the resonant wavelength shift was not as obvious as is shown in Fig. 9. The center wavelength was 1555.750 nm under the condition of surface bonding with free strain loading. When the OFSS-SLPFG was under a loading of 1554με, the wavelength was shifted about 0.750 nm. As demonstrated in Fig. 9, the curve of the wavelength and applied strain was linear, with a small slope of about 0.000234nm/με. The linearity R2 was about 0.471, which was lower than the resonant dip–strain relation. Consequently, the resonant dip–strain relation is more suitable for strain sensing applications.

6.

Conclusions

The OFSS-SLPFG is demonstrated. The four-point bending test was adopted to conduct the strain calibration with a strain sensitivity of 0.00788dB/με and R2 of 0.980. Moreover, the results show that the proposed OFSS-SLPFG has potential for high sensitivity strain sensing.

Acknowledgments

The work is supported by the Ministry of Science and Technology, Taiwan (grant number MOST-103-2221-E-151-009-MY3).

References

1. 

M. VaziriC. L. Chen, “Etched fibers as strain gauges,” J. Lightwave Technol., 10 (6), 836 –841 (1992). http://dx.doi.org/10.1109/50.143084 JLTEDG 0733-8724 Google Scholar

2. 

B. Vikramet al., “Temperature-insensitive and strain-insensitive long-period grating sensors for smart structures,” Opt. Eng., 36 (7), 1872 –1876 (1997). http://dx.doi.org/10.1117/1.601410 OPEGAR 0091-3286 Google Scholar

3. 

Y. P. Wanget al., “Highly sensitive long-period fiber-grating strain sensor with low temperature sensitivity,” Opt. Lett., 31 (23), 3414 –3416 (2006). http://dx.doi.org/10.1364/OL.31.003414 OPLEDP 0146-9592 Google Scholar

4. 

A. SunZ. Wu, “Hybrid long-period-grating and fiber Bragg grating for cladding-mode-recoupling-based discrimination of temperature and strain,” Opt. Eng., 51 (4), 044402 (2012). http://dx.doi.org/10.1117/1.OE.51.4.044402 OPEGAR 0091-3286 Google Scholar

5. 

Y. G. HanS. B. Lee, “Compositional dependence of the temperature sensitivity in long-period fiber gratings with doping concentration of GeO2 and B2O3 and their applications,” Opt. Eng., 43 (5), 1144 –1147 (2004). http://dx.doi.org/10.1117/1.1690280 OPEGAR 0091-3286 Google Scholar

6. 

J. Huanget al., “Reflection-based phase-shifted long period fiber grating for simultaneous measurement of temperature and refractive index,” Opt. Eng., 52 (1), 014404 (2013). http://dx.doi.org/10.1117/1.OE.52.1.014404 OPEGAR 0091-3286 Google Scholar

7. 

Y. F. Zhanget al., “Tilted long period gratings pressure sensing in solid core photonic crystal fibers,” IEEE Sens. J., 12 (5), 954 –957 (2012). http://dx.doi.org/10.1109/JSEN.2011.2162945 ISJEAZ 1530-437X Google Scholar

8. 

M. DasK. Thyagarajan, “Dispersion compensation in transmission using uniform long period fiber gratings,” Opt. Commun., 190 (1–6), 159 –163 (2001). http://dx.doi.org/10.1016/S0030-4018(01)01089-6 OPCOB8 0030-4018 Google Scholar

9. 

V. BhatiaA. M. Vengsarkar, “Optical fiber long-period grating sensors,” Opt. Lett., 21 (9), 692 –694 (1996). http://dx.doi.org/10.1364/OL.21.000692 OPLEDP 0146-9592 Google Scholar

10. 

D. D. Daviset al., “Long-period fibre grating fabrication with focused CO2 laser pulses,” Electron. Lett., 34 (3), 302 –303 (1998). http://dx.doi.org/10.1049/el:19980239 ELLEAK 0013-5194 Google Scholar

11. 

I. K. HwangS. H. YunB. Y. Kim, “Long-period fiber gratings based on periodic mircobends,” Opt. Lett., 24 (18), 1263 –1265 (1999). http://dx.doi.org/10.1364/OL.24.001263 OPLEDP 0146-9592 Google Scholar

12. 

S. Savinet al., “Tunable mechanically induced long-period fiber gratings,” Opt. Lett., 25 (10), 710 –712 (2000). http://dx.doi.org/10.1364/OL.25.000710 OPLEDP 0146-9592 Google Scholar

13. 

C. C. ChiangH. J. ChangJ. S. Kuo, “Novel fabrication method of corrugated long-period fiber gratings by thick SU-8 photoresist wet-etching technique,” J. Micro/Nanolith. MEMS MOEMS, 9 (3), 033007 (2010). http://dx.doi.org/10.1117/1.3478238 JMMMGF 1932-5134 Google Scholar

14. 

C. C. Chianget al., “Sandwiched long-period fiber grating filter based on periodic SU8-thick photoresist technique,” Opt. Lett., 34 (23), 3677 –3679 (2009). http://dx.doi.org/10.1364/OL.34.003677 OPLEDP 0146-9592 Google Scholar

15. 

Standard Practice for Preparation and Use of Bent-Beam Stress-Corrosion Test Specimens, ASTM International, West Conshohocken, Pennsylvania (2005). http://dx.doi.org/10.1520/G0039-99R05 Google Scholar

Biography

Chia-Chin Chiang received his PhD degree from National Taiwan University in 2005. Since 2011, he has been an associate professor with the Department of Mechanical Engineering of National Kaohsiung University of Applied Sciences. His research interests include fiber Bragg gratings, optical fiber sensors, and smart materials and structures.

Chien-Hsing Li received an MS degree in the Department of Mechanical Engineering from National Kaohsiung University of Applied Sciences in 2014. His research interests include fiber-optic sensors and micro-electromechanical systems.

CC BY: © The Authors. Published by SPIE under a Creative Commons Attribution 4.0 Unported License. Distribution or reproduction of this work in whole or in part requires full attribution of the original publication, including its DOI.
Chia-Chin Chiang and Chien-Hsing Li "Optical fiber strain sensor based on sandwiched long-period fiber gratings with a surface bonding layer," Journal of Micro/Nanolithography, MEMS, and MOEMS 13(4), 043008 (3 November 2014). https://doi.org/10.1117/1.JMM.13.4.043008
Published: 3 November 2014
Lens.org Logo
CITATIONS
Cited by 2 scholarly publications.
Advertisement
Advertisement
KEYWORDS
Sensors

Optical fibers

Photoresist materials

Calibration

Fiber optics sensors

Refractive index

Resistance

Back to Top