2017
DOI: 10.1109/jlt.2017.2652223
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Temperature-Tolerant Wavelength-Setting and -Stabilization in a Polymer-Based Tunable DBR Laser

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Cited by 13 publications
(10 citation statements)
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“…The excited wavelength of the laser can be tuned by applying heating power at the phase P Ph and the Bragg section P Br . The Laser was tuned continuously as already demonstrated in [27]. The feedback section is located between the right end of the Bragg section and the output facet.…”
Section: Resultsmentioning
confidence: 99%
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“…The excited wavelength of the laser can be tuned by applying heating power at the phase P Ph and the Bragg section P Br . The Laser was tuned continuously as already demonstrated in [27]. The feedback section is located between the right end of the Bragg section and the output facet.…”
Section: Resultsmentioning
confidence: 99%
“…5 shows an increasing offset of the voltage to lower wavelengths. Due to the polymers' negative thermo optical coefficient, TO = −1.1 • 10 −4 1/ • C [27], heating the Bragg section tunes the grating to a lower wavelength. A higher temperature decreases the refractive index change, lowers the gratings reflectivity and causes a higher mirror loss.…”
Section: Output Power Far Above Thresholdmentioning
confidence: 99%
“…Due to the thermal dependency of the refractive index described by the thermo-optic coefficient (TOC) and the thermal expansion (TE) of the cavity length l cav , the optical length L cav changes with temperature variations ΔT through applying power at the phase heating section with dL/dT = ΔL = (TO + n•TE)•l•ΔT. The same occurs for the Bragg grating which can be tuned by applying electrical heating power to the heating section of the Bragg section [17] and thereby changing the Bragg wavelength. The lasing wavelength for a set of heating powers {P Br , P Ph } can be calculated by determining the length of the laser cavity, solving the condition for the round-trip phase for a set of modes k and equation 3.…”
Section: B Model For the Calculation Of The Lasing Wavelength Under mentioning
confidence: 96%
“…1. 25 Although the output frequency from DBR laser has been discussed in many monographs, there is a lack of quantitative models for lasers with different output characteristics or in various operating conditions. Referring to the qualitative analysis above, we choose the function set and terminal set as fþ; −; ×; ÷; exp; lng and fx 4 ; x 5 ; x 6 ; Bg, respectively, where x 4 ¼ I, x 5 ¼ T, x 6 ¼ λ, and λ is the wavelength measured with a wavelength meter.…”
Section: Modeling λ − ðI; T þmentioning
confidence: 99%