2007
DOI: 10.1364/ol.32.001800
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Temperature compensation of optical microresonators using a surface layer with negative thermo-optic coefficient

Abstract: We theoretically investigate the feasibility of using a surface layer with a negative thermo-optic coefficient to compensate the thermal drift of a resonant frequency in an optical microresonator. Taking a fused-silica microsphere as an example, our analysis has shown that the thermal drift of a whisper-gallery mode can be fully compensated by such a surface layer. We analyze and compare the compensation performances by using different materials as the surface layer.

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Cited by 122 publications
(68 citation statements)
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“…The exceptional sensitivity of the WGM resonators' optical properties to the changes in their geometry and refractive index may lead to significant temperature dependence due to thermos-optic and thermal expansion properties of the resonator's material. Several authors reported different approaches to eliminate the temperature crosssensitivity of sensors based on WGM resonators, such as liquid core optical ring resonators (LCORR) [3,4], microspheres [5][6][7][8][9][10][11][12], micro ring [13], microtoroid [14][15][16] Silica glass is one of the most popular materials used for fabrication of optical WGM microresonators (MRs) due to its low loss and the simplicity of fabrication of high quality resonators by melting the material into circular shapes. However, silica has relatively low thermo-optic and thermal expansion coefficients, so if a silica resonator device is used for sensing of environmental parameters or utilizes thermo-optic tuning, a means to enhance its temperature sensitivity is required.…”
Section: Introductionmentioning
confidence: 99%
“…The exceptional sensitivity of the WGM resonators' optical properties to the changes in their geometry and refractive index may lead to significant temperature dependence due to thermos-optic and thermal expansion properties of the resonator's material. Several authors reported different approaches to eliminate the temperature crosssensitivity of sensors based on WGM resonators, such as liquid core optical ring resonators (LCORR) [3,4], microspheres [5][6][7][8][9][10][11][12], micro ring [13], microtoroid [14][15][16] Silica glass is one of the most popular materials used for fabrication of optical WGM microresonators (MRs) due to its low loss and the simplicity of fabrication of high quality resonators by melting the material into circular shapes. However, silica has relatively low thermo-optic and thermal expansion coefficients, so if a silica resonator device is used for sensing of environmental parameters or utilizes thermo-optic tuning, a means to enhance its temperature sensitivity is required.…”
Section: Introductionmentioning
confidence: 99%
“…In order to overcome the effect of the temperature and phase fluctuations, we can use some approaches including both active and passive methods. For example, the local heating of silicon itself to dynamically compensate for any temperature fluctuations [29], material cladding with negative thermo-optic coefficient [30][31][32][33], MZI cascading intensity interrogation [34], control of the thermal drift by tailoring the degree of optical confinement in silicon waveguides with different waveguide widths [35], and ultra-thin silicon waveguides [36] can be used for reducing the thermal drift.…”
Section: Resultsmentioning
confidence: 99%
“…Another way of reducing resonance thermal drift is the introduction of some materials with negative thermal-optic coefficients in the cavity mode volume to compensate the positive thermal-optic coefficient of the ring resonator material [13−15] . However, this method requires precise control of the coating layer thickness [13,14] or resonator size [15] . In practice, achieving such precision, where the thermal drift can be eliminated, is difficult.…”
mentioning
confidence: 99%
“…Moreover, a temperature change δT would result in the resonant wavelength shift through the thermal expansion and thermo-optic effects [13] . The RI (S RI ) and temperature (S T ) sensitivities, defined as the resonant wavelength shift versus the RI and temperature changes, respectively, can be expressed as [20] …”
mentioning
confidence: 99%