Standard

Third-order riemann pulses in optical fibers. / Bongiovanni, Domenico; Wetzel, Benjamin; Li, Zhili и др.

в: Optics Express, Том 28, № 26, 21.12.2020, стр. 39827-39840.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

Harvard

Bongiovanni, D, Wetzel, B, Li, Z, Hu, Y, Wabnitz, S, Morandotti, R & Chen, Z 2020, 'Third-order riemann pulses in optical fibers', Optics Express, Том. 28, № 26, стр. 39827-39840. https://doi.org/10.1364/OE.411736

APA

Bongiovanni, D., Wetzel, B., Li, Z., Hu, Y., Wabnitz, S., Morandotti, R., & Chen, Z. (2020). Third-order riemann pulses in optical fibers. Optics Express, 28(26), 39827-39840. https://doi.org/10.1364/OE.411736

Vancouver

Bongiovanni D, Wetzel B, Li Z, Hu Y, Wabnitz S, Morandotti R и др. Third-order riemann pulses in optical fibers. Optics Express. 2020 дек. 21;28(26):39827-39840. doi: 10.1364/OE.411736

Author

Bongiovanni, Domenico ; Wetzel, Benjamin ; Li, Zhili и др. / Third-order riemann pulses in optical fibers. в: Optics Express. 2020 ; Том 28, № 26. стр. 39827-39840.

BibTeX

@article{8c9651088c86481081dfcfcbcc1a8f0f,
title = "Third-order riemann pulses in optical fibers",
abstract = "We introduce the concept of third-order Riemann pulses in nonlinear optical fibers. These pulses are generated when properly tailored input pulses propagate through optical fibers in the presence of higher-order dispersion and Kerr nonlinearity. The local propagation speed of these optical wave packets is governed by their local amplitude, according to a rule that remains unchanged during propagation. Analytical and numerical results exhibit a good agreement, showing controllable pulse steepening and subsequent shock wave formation. Specifically, we found that the pulse steepening dynamic is predominantly determined by the action of higher-order dispersion, while the contribution of group velocity dispersion is merely associated with a shift of the shock formation time relative to the comoving frame of the pulse evolution. Unlike standard Riemann waves, which exclusively exist within the strong self-defocusing regime of the nonlinear Schr{\"o}dinger equation, such third-order Riemann pulses can be generated under both anomalous and normal dispersion conditions. In addition, we show that the third-order Riemann pulse dynamics can be judiciously controlled by a phase chirping parameter directly included in the initial chirp profile of the pulse.",
keywords = "NONRETURN-TO-ZERO, WAVE-TRAINS, ROGUE WAVES, GENERATION, WATER, INSTABILITY",
author = "Domenico Bongiovanni and Benjamin Wetzel and Zhili Li and Yi Hu and Stefan Wabnitz and Roberto Morandotti and Zhigang Chen",
note = "Publisher Copyright: {\textcopyright} 2020 Optical Society of America under the terms of the OSA Open Access Publishing Agreement.",
year = "2020",
month = dec,
day = "21",
doi = "10.1364/OE.411736",
language = "English",
volume = "28",
pages = "39827--39840",
journal = "Optics Express",
issn = "1094-4087",
publisher = "The Optical Society",
number = "26",

}

RIS

TY - JOUR

T1 - Third-order riemann pulses in optical fibers

AU - Bongiovanni, Domenico

AU - Wetzel, Benjamin

AU - Li, Zhili

AU - Hu, Yi

AU - Wabnitz, Stefan

AU - Morandotti, Roberto

AU - Chen, Zhigang

N1 - Publisher Copyright: © 2020 Optical Society of America under the terms of the OSA Open Access Publishing Agreement.

PY - 2020/12/21

Y1 - 2020/12/21

N2 - We introduce the concept of third-order Riemann pulses in nonlinear optical fibers. These pulses are generated when properly tailored input pulses propagate through optical fibers in the presence of higher-order dispersion and Kerr nonlinearity. The local propagation speed of these optical wave packets is governed by their local amplitude, according to a rule that remains unchanged during propagation. Analytical and numerical results exhibit a good agreement, showing controllable pulse steepening and subsequent shock wave formation. Specifically, we found that the pulse steepening dynamic is predominantly determined by the action of higher-order dispersion, while the contribution of group velocity dispersion is merely associated with a shift of the shock formation time relative to the comoving frame of the pulse evolution. Unlike standard Riemann waves, which exclusively exist within the strong self-defocusing regime of the nonlinear Schrödinger equation, such third-order Riemann pulses can be generated under both anomalous and normal dispersion conditions. In addition, we show that the third-order Riemann pulse dynamics can be judiciously controlled by a phase chirping parameter directly included in the initial chirp profile of the pulse.

AB - We introduce the concept of third-order Riemann pulses in nonlinear optical fibers. These pulses are generated when properly tailored input pulses propagate through optical fibers in the presence of higher-order dispersion and Kerr nonlinearity. The local propagation speed of these optical wave packets is governed by their local amplitude, according to a rule that remains unchanged during propagation. Analytical and numerical results exhibit a good agreement, showing controllable pulse steepening and subsequent shock wave formation. Specifically, we found that the pulse steepening dynamic is predominantly determined by the action of higher-order dispersion, while the contribution of group velocity dispersion is merely associated with a shift of the shock formation time relative to the comoving frame of the pulse evolution. Unlike standard Riemann waves, which exclusively exist within the strong self-defocusing regime of the nonlinear Schrödinger equation, such third-order Riemann pulses can be generated under both anomalous and normal dispersion conditions. In addition, we show that the third-order Riemann pulse dynamics can be judiciously controlled by a phase chirping parameter directly included in the initial chirp profile of the pulse.

KW - NONRETURN-TO-ZERO

KW - WAVE-TRAINS

KW - ROGUE WAVES

KW - GENERATION

KW - WATER

KW - INSTABILITY

UR - http://www.scopus.com/inward/record.url?scp=85098707198&partnerID=8YFLogxK

U2 - 10.1364/OE.411736

DO - 10.1364/OE.411736

M3 - Article

C2 - 33379524

AN - SCOPUS:85098707198

VL - 28

SP - 39827

EP - 39840

JO - Optics Express

JF - Optics Express

SN - 1094-4087

IS - 26

ER -

ID: 27351240