Multifaceted dynamics and gap solitons in $\mathcal{PT}$-symmetric periodic structures
S. Vignesh Raja, A. Govindarajan, A. Mahalingam, M. Lakshmanan

TL;DR
This paper explores how $\\mathcal{PT}$-symmetry and higher-order nonlinearities in fiber Bragg gratings enable novel optical switching, bistability, and soliton formation, offering new avenues for all-optical devices and information processing.
Contribution
It demonstrates the impact of $\\mathcal{PT}$-symmetry and nonlinearities on switching behavior and soliton dynamics in fiber Bragg gratings, revealing new stable states and control mechanisms.
Findings
Broken $\\mathcal{PT}$-symmetry induces multi-stable states.
Gain/loss parameter controls switching intensities.
Formation of gap solitons linked to transmission resonances.
Abstract
We report the role of -symmetry in switching characteristics of a highly nonlinear fiber Bragg grating (FBG) with cubic-quintic-septic nonlinearities. We demonstrate that the device shows novel bi-(multi-) stable states in the broken regime as a direct consequence of the shift in the photonic band gap influenced by both -symmetry and higher-order nonlinearities. We also numerically depict that such FBGs provide a productive test bed where the broken -symmetric regime can be exploited to set up all-optical applications such as binary switches, multi-level signal processing and optical computing. Unlike optical bistability (OB) in the traditional and unbroken -symmetric FBG, it exhibits many peculiar features such as flat-top stable states and ramp like input-output characteristics before the onset of OB phenomenon in the broken…
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