1986
DOI: 10.1080/00222348608248046
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Thermal variations of refractive index of PMMA, polystyrene, and poly (4-methyl-1 -pentene)

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Cited by 68 publications
(23 citation statements)
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“…Silica has a positive dn/dT of approximately 10 −5 /°C and polymer has a negative dn/dT of the order −10 −4 /°C. 2,3 Such disparity in the values of dn/dT is due to the fact that the thermo-optic effect exhibited by a material is determined by the combined influence of the temperature dependence of two factors: density and electronic polarizability. Density typically decreases with increasing temperature, causing a decrease in the number of polarizable species per unit volume and resulting in a decrease in the refractive index.…”
Section: Introductionmentioning
confidence: 99%
“…Silica has a positive dn/dT of approximately 10 −5 /°C and polymer has a negative dn/dT of the order −10 −4 /°C. 2,3 Such disparity in the values of dn/dT is due to the fact that the thermo-optic effect exhibited by a material is determined by the combined influence of the temperature dependence of two factors: density and electronic polarizability. Density typically decreases with increasing temperature, causing a decrease in the number of polarizable species per unit volume and resulting in a decrease in the refractive index.…”
Section: Introductionmentioning
confidence: 99%
“…Little has been published on mode dispersion and bandwidth in step-index POFs under extreme temperature conditions. This paper extends the work presented in [10] to obtain an analytical function that describes the refractive index variation with temperature for large-core PMMA fibers. The modal dispersion and bandwidth are calculated within a wide range of temperatures, varying from −60 to +100 • C.…”
Section: Introductionmentioning
confidence: 85%
“…Based on the previously reported experimental results [10], we have analyzed the refractive index variation with temperature for large-core PMMA POF. By a nonlinear least square fit, the following function is proposed for the variation of the refractive index: n(T ) = n 0 + aT + bT Fig.…”
Section: Simulation Results and Discussionmentioning
confidence: 99%
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