2007
DOI: 10.1109/jqe.2007.904520
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Structure, Stability, and Spectra of Lateral Modes of a Broad-Area Semiconductor Laser

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Cited by 15 publications
(10 citation statements)
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“…To exemplify, in [34] coupling strength of lateral gratings operate more effectively in the multimode regime because the lateral profile of the higher-order modes shows an adequate overlap with the grating area. Another benefit of the higher-order modes in the case of high power laser generations is demonstrated in [35] and [36]. Moreover, dispersion properties of higher-order spatial modes in optical fibers can be used to compensate the positive dispersion in conventional single-mode fiber spans [37].…”
Section: Problem Definition: the Need For A Mode Conversion Devicementioning
confidence: 99%
“…To exemplify, in [34] coupling strength of lateral gratings operate more effectively in the multimode regime because the lateral profile of the higher-order modes shows an adequate overlap with the grating area. Another benefit of the higher-order modes in the case of high power laser generations is demonstrated in [35] and [36]. Moreover, dispersion properties of higher-order spatial modes in optical fibers can be used to compensate the positive dispersion in conventional single-mode fiber spans [37].…”
Section: Problem Definition: the Need For A Mode Conversion Devicementioning
confidence: 99%
“…In the time domain, selfpulsing and chaos can also occur, particularly if light is fed back into the nonlinear medium with a time delay (Goldstone, 1983). Such nonlinearities are seen particularly in lasers (Blaaberg, 2007) and nonlinear fibers (Kibler, 2010).…”
Section: Nlo Topics Not Coveredmentioning
confidence: 99%
“…Then, we need to obtain and hence for only. From the boundary conditions (24), vectors are obtained as (29) where is the matrix (30) Having obtained and , we may calculate from (25). The Green's functions to be used when obtaining in (22) are then found using .…”
Section: Small-signal Analysismentioning
confidence: 99%
“…The field power spectrum is the Fourier transform of the field autocorrelation function (51) We use the following approximate expression for (see [24] and [25]):…”
Section: Expressions For Noise Spectramentioning
confidence: 99%