1988
DOI: 10.1109/3.14370
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Modeling of distributed feedback semiconductor lasers with axially-varying parameters

Abstract: We describe a numerical model that is capable of predicting important laser characteristics such as the threshold gain and the gain margin between the main and side modes for a distributed feedback (DFB) semiconductor laser of arbitrary complexity. The method consists of solving the coupled-mode equations with axially-varying parameters iteratively until the boundary conditions at the two facets are satisfied. We apply the numerical model to discuss two DFB laser structures. In the case of a multiple-phase-shi… Show more

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Cited by 123 publications
(30 citation statements)
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“…According to the double phase shifts DFB LD [12,13], when each of the two phase shifts is about 5π/18, it has the largest threshold gain margin. So in our design, the dual CPM structure is designed to obtain an arranged phase shift of 5π/18 in each PAR.…”
Section: Principlementioning
confidence: 99%
See 1 more Smart Citation
“…According to the double phase shifts DFB LD [12,13], when each of the two phase shifts is about 5π/18, it has the largest threshold gain margin. So in our design, the dual CPM structure is designed to obtain an arranged phase shift of 5π/18 in each PAR.…”
Section: Principlementioning
confidence: 99%
“…Single longitudinal mode (SLM) operation is often restricted to the vicinity of threshold [8]. Therefore, some methods were proposed to reduce the SHB, such as multiple phase shifts structure [12,13] and corrugation-pitch modulation (CPM) structure [14,15]. But the fabrication of these complex structures requires a precision control of each grating line.…”
mentioning
confidence: 99%
“…Since (7a) and (7b) can then be solved analytically, the propagation through a subsection is carried out by using the prescription [11][12][13]. 11 12…”
Section: Fiber Bragg Grating Sensormentioning
confidence: 99%
“…Much of the work done up to the present time is based on the onedimensional theory, particularly in the more complicated cases of λ/4-shifted DFB lasers [6,7], DFB lasers with axially-varying parameters [8], and multielectrode DFB lasers. In addition, there is an enormous amount of work in which one-dimensional theory is used in nonlinear models of such effects as gain saturation, spectral and spatial hole-burning, filamentation and many others.…”
Section: Introductionmentioning
confidence: 99%