Generation of Self-Similar Parabolic Pulses by Designing Normal Dispersion Decreasing Fiber Amplifier as Well as Its Staircase Substitutes
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Cites background or methods from "Generation of Self-Similar Paraboli..."
...5 (Ghosh et al. 2009)....
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...where D(z), T(z) and C(z) represent the normalized variation of GVD, TOD and nonlinear coefficient along the length of the fiber (Ghosh et al. 2009)....
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...At the same time, we consider a normal dispersion decreasing fiber amplifier with a typical dispersion profile as given by (Ghosh et al. 2009; Wabnitz and Finot 2008)...
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...It is already known that the effective gain coefficient d (Ghosh et al. 2009) of the NDDF depends on the variation of dispersion and nonlinearity in addition to the physical gain coefficient d0 (Ghosh et al....
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...2009; Wabnitz and Finot 2008), d is the effective gain coefficient (Ghosh et al. 2009; Wabnitz and Finot 2008) and...
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"Generation of Self-Similar Paraboli..." refers background in this paper
...In this approach, the reshaping of pulses in parabolic form leads to acquire the properties of optical similariton [1], through certain conserving relations between energy, pulse width, and frequency chirp due to phase modulation....
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...I N recent years, linearly chirped parabolic pulses in normal dispersion optical fibers have drawn considerable research interests [1]–[13]....
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595 citations
"Generation of Self-Similar Paraboli..." refers background or methods in this paper
...Considering a bidirectionally pumped distributed amplifier the gain variation is given by [17]...
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...The output rms pulse widths [16], [17] and spectral widths [16], [17] of the linearly chirped parabolic pulses are estimated and are plotted as a function of propagating distance in km in Fig....
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...The propagation of pulses in optical fibers with varying dispersion is well described by NLSE with gain [15]–[17]...
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