Quasi-periodic nature of Eq (17) for <i>E</i> = 0.2, <i>F</i> = 4 and (<i>E</i>(0),<i>F</i>(0)) = (0.2,0.2).

Quasi-periodic nature of Eq (17) for <i>E</i> = 0.2, <i>F</i> = 4 and (<i>E</i>(0),<i>F</i>(0)) = (0.2,0.2).

<p>Quasi-periodic nature of Eq (<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0314681#pone.0314681.e057" target="_blank">17</a>) for <i>E</i> = 0.2, <i>F</i> = 4 and (<i>E</i>(0),<i>F</i>(0)...

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Bibliographic Details
Main Author:	Md. Mamunur Roshid (18452293) (author)
Other Authors:	Mohammad Safi Ullah (14608858) (author), M. M. Rahman (723526) (author), Harun-Or- Roshid (20765721) (author)
Published:	2025
Subjects:	Biophysics Biotechnology Evolutionary Biology Inorganic Chemistry Science Policy Plasma Physics Biological Sciences not elsewhere classified Mathematical Sciences not elsewhere classified Physical Sciences not elsewhere classified kerr law nonlinearity including time series equation particularly useful analyze phase portraits 2d phase patterns external periodic strength diverse parametric values paraxial wave equation fractional paraxial wave wave structures using different optical systems periodic breather waves including periodic waves investigate chaotic phenomena optical soliton solutions periodic phenomena optical systems periodic waves phase modulation paraxial approximation wave evolution parameter values like structures also investigate optical solitons optical fibre optical fibers identify chaotic wave dynamics bell waves xlink "> various media substantially contributes studying beam study investigates special characteristics sensitivity analysis provide insights physical difficulties perturbated coefficient nonlinear effects nearly parallel model qualitatively laser beams crucial role broad spectrum approximation assumes
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