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Intrinsic thermal noise in optical fibers is an ultimate factor limiting the performances of fiber-based sensors and measurement systems. Therefore, it is important to have a thorough understanding of this kind of noise. However, the mechanism of the intrinsic thermal noise which has a 1/f spectral density remains unclear so far. There are two theoretical models to explain the mechanism of this kind of noise: thermoconductive noise model and thermomechanical noise model. The thermoconductive noise model states that the noise is caused by diffusion of local entropy fluctuations associated with random spontaneous emission events, while the thermomechanical noise model says that the noise is caused by spontaneous fluctuations of fiber length induced by mechanical dissipation. Which theoretical model is correct is still an open question. In this paper, we experimentally investigate the intrinsic thermal noise in optical fibers by using a balanced fiber Michelson interferometer with heterodyne detection technique. When a fiber-stabilized laser with ultralow frequency noise is used as a laser source and other noise sources are carefully controlled, the 1/f spectral intrinsic thermal noise can be observed down to infrasonic frequency. According to these measurements, in order to verify which theoretical model is the mechanism of generating the intrinsic thermal noise with 1/f spectral density, we study the relationship between the level of the intrinsic thermal noise and the concentration of the dopant in fibers and the applied tension of fibers. We observe that the level of the 1/f spectral intrinsic thermal noise is independent of the concentration of the dopant in fibers. This means that the thermoconductive noise model is not suitable to this case. We also observe that the level of the 1/f spectral intrinsic thermal noise can be reduced by increasing the tension exerted on the optical fibers. Because the mechanical loss of a fiber can be lower than the loss of the material which the fiber is made of when the fiber is subjected to a certain tension, this observation proves the fact that the 1/f spectral intrinsic thermal noise in optical fibers originates from the mechanical dissipation process inside optical fibers. This is consistent with the predictions of the thermomechanical noise model. Finally, the inconsistency between the experimental data and the theoretical results for thermomechanical noise is discussed.
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Keywords:
- optical fibers /
- thermal noise /
- interferometers
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图 1 测量光纤热噪声的实验装置(OFI, 光纤隔离器; OFC, 光纤耦合器; FM, 法拉第反射镜; PD, 光电管; FFT, 快速傅里叶变换分析仪; AOM, 声光调制器)
Fig. 1. Experimental setup for measuring intrinsic thermal noise in optical fibers (OFI, optical fiber isolator; OFC, optical fiber coupler; FM, Faraday mirror; PD, photodiode; FFT, fast Fourier transform; AOM, acousto-optical modulator).
图 3 SMF-28光纤与纯硅芯光纤热噪声测量结果
Fig. 3. Measured intrinsic thermal noise in SMF-28 fibers and pure SiO2 fibers.
图 4 不同反应时间下的光纤本征热噪声测量结果
Fig. 4. Measured intrinsic thermal noise in optical fibers with different Hydrogen treatment.
图 5 无张力与受张力0.1 N状态下的光纤本征热噪声测量结果
Fig. 5. Measured thermal noise in free fibers and fibers under 0.1 N tension.
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[1] Giallorenzi T G, Bucaro J A, Dandridge A, Sigel G H, Rashleigh S C, Priest R G 1985 IEEE Trans. Microwave Theory Tech. 30 472
[2] Murphy K A, Gunther M F, Vengsarkar A M, Claus R O 1991 Opt. Lett. 16 273
Google Scholar
[3] Yuan LB, Zhou L M, Jin W 2000 IEEE Trans. Instrum. Meas. 49 779
Google Scholar
[4] Lee B 2003 Opt. Fiber Technol. 9 57
Google Scholar
[5] Argyris A, Syvridis D, Larger L, Annovazzi-Lodi V, Colet P, Fischer I, Garcia-Ojalvo J, Mirasso C R, Pesquera L, Shore K A 2005 Nature 438 343
Google Scholar
[6] Dong J, Hu Y Q, Huang J C, Ye M F, Qu Q Z, Li T, Liu L 2015 Appl. Opt. 54 1152
Google Scholar
[7] Glenn W H 1989 IEEE J. Quantum Electron. 25 1218
Google Scholar
[8] Wanser K H 1992 Electron. Lett. 28 53
Google Scholar
[9] Foster S, Tikhomirov A, Milnes M 2007 IEEE J. Quantum Electron. 43 378
Google Scholar
[10] Kersey A D 1996 Opt. Fiber Technol. 2 291
Google Scholar
[11] Foster S, Cranch G A, Tikhomirov A 2009 Phys. Rev. A 79 053802
Google Scholar
[12] Bartolo R E, Tveten A B, Dandrige A 2012 IEEE J. Quantum Electron. 48 720
Google Scholar
[13] Dong J, Huang J C, Li T, Liu L 2016 Appl. Phys. Lett. 108 021108
Google Scholar
[14] Foster S 2008 Phys. Rev. A 78 013820
Google Scholar
[15] Duan L Z 2010 Electron. Lett. 46 1515
Google Scholar
[16] Duan L Z 2012 Phys. Rev. A 86 023817
Google Scholar
[17] White G K 1973 J. Phys. D: Appl. Phys. 6 2070
Google Scholar
[18] Reid M B, Ozcan M 1998 Opt. Eng. 37 237
Google Scholar
[19] Kuwazuru M, Namihira Y, Mochizuki K, Iwamoto Y 1988 J. Lightwave Technol. 6 18
[20] Tanaka S, Kyoto M, Watanabe M, Yokota H 1984 Electron. Lett. 20 283
Google Scholar
[21] Plotnichenko V G, Ivanov G A, Kryuakova E B, Aksenov V A , Sokolov V O, Isaev V A 2005 J. Lightwave Technol. 23 341
Google Scholar
[22] 赵勇, 孟庆尧 2007 光电工程 34 9
Google Scholar
Zhao Y, Meng Q Y 2007 Opto-Electron Eng. 34 9
Google Scholar
[23] Bell C J 2014 Ph.D. Dissertation (Glasgow: University of Glasgow)
[24] Saulson P R 1990 Phys. Rev. D 42 2437
Google Scholar
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