Search engine for discovering works of Art, research articles, and books related to Art and Culture
ShareThis
Javascript must be enabled to continue!

TEMPORAL SOLITON: GENERATION AND APPLICATIONS IN OPTICAL COMMUNICATIONS

View through CrossRef
In general, the temporal and spectral shape of a short optical soliton pulse does not change during propagation in a nonlinear medium due to the Kerr effect which balances the chromatic dispersion. Microring resonators (MRRs) can be used to generate chaotic signals. The smaller MRR is used to form the stopping and filtering system. The employed optical material was InGaAsP/InP, which is suitable for use in the practical devices and systems. The tuning and manipulation of the bandwidth of the soliton signals is recommended to control the output signals. The MRRs can be applied to produce ultra-short pulses, where the medium has a nonlinear condition, thus, using of soliton laser becomes an interesting subject. Therefore, an ultra-short pulse in the scope of pico and femtoseconds soliton pulses can be utilized for many applications in engineering communications. In order to obtain smaller bandwidth of the optical soliton pulses, we propose integrating series of MRRs. In this study, 5 fs soliton pulse could be generated using a series of five MRRs. The soliton signals experience less loss during the propagation, where they are more stable compared to normal conventional laser pulses. Using the series of MRRs connected to an add/drop system, shorter soliton bandwidth and highly multi soliton pulses can be obtained. Therefore, generation of ultra-short multi picosecond (1.2 and 1.3 ps), could be performed, where the radius of the add/drop system has been selected to 50 and 300 µm respectively.
Title: TEMPORAL SOLITON: GENERATION AND APPLICATIONS IN OPTICAL COMMUNICATIONS
Description:
In general, the temporal and spectral shape of a short optical soliton pulse does not change during propagation in a nonlinear medium due to the Kerr effect which balances the chromatic dispersion.
Microring resonators (MRRs) can be used to generate chaotic signals.
The smaller MRR is used to form the stopping and filtering system.
The employed optical material was InGaAsP/InP, which is suitable for use in the practical devices and systems.
The tuning and manipulation of the bandwidth of the soliton signals is recommended to control the output signals.
The MRRs can be applied to produce ultra-short pulses, where the medium has a nonlinear condition, thus, using of soliton laser becomes an interesting subject.
Therefore, an ultra-short pulse in the scope of pico and femtoseconds soliton pulses can be utilized for many applications in engineering communications.
In order to obtain smaller bandwidth of the optical soliton pulses, we propose integrating series of MRRs.
In this study, 5 fs soliton pulse could be generated using a series of five MRRs.
The soliton signals experience less loss during the propagation, where they are more stable compared to normal conventional laser pulses.
Using the series of MRRs connected to an add/drop system, shorter soliton bandwidth and highly multi soliton pulses can be obtained.
Therefore, generation of ultra-short multi picosecond (1.
2 and 1.
3 ps), could be performed, where the radius of the add/drop system has been selected to 50 and 300 µm respectively.

Related Results

Simulation Of Soliton Amplification In Micro Ring Resonator For Optical Communication
Simulation Of Soliton Amplification In Micro Ring Resonator For Optical Communication
A system consisting of a series of micro ring resonator (MRR) is proposed. Optical dark and bright soliton pulses propagating through the nonlinear waveguides are amplified. This s...
All-optical soliton control in photonic lattices
All-optical soliton control in photonic lattices
Los solitones ópticos son paquetes de luz (haces y/o pulsos) que no se dispersan gracias al balance entre difracción/dispersión y no linealidad. Al propagarse e interactuar los uno...
Soliton solutions to the time-fractional Kudryashov equation: Applications of the new direct mapping method
Soliton solutions to the time-fractional Kudryashov equation: Applications of the new direct mapping method
In this paper, we analyze the dynamic characteristics of the well-known Kudryashov equation with a conformable derivative in the context of pulse propagation within optical fibers....
∗-Ricci solitons and gradient almost ∗-Ricci solitons on Kenmotsu manifolds
∗-Ricci solitons and gradient almost ∗-Ricci solitons on Kenmotsu manifolds
Abstract In this paper, we consider *-Ricci soliton in the frame-work of Kenmotsu manifolds. First, we prove that if (M, g) is a Kenmotsu manifold and g is a *-Ricci soliton, then ...
Role of the Frontal Lobes in the Propagation of Mesial Temporal Lobe Seizures
Role of the Frontal Lobes in the Propagation of Mesial Temporal Lobe Seizures
Summary: The depth ictal electroencephalographic (EEG) propagation sequence accompanying 78 complex partial seizures of mesial temporal origin was reviewed in 24 patients (15 from...
Coherent optical communications using coherence-cloned Kerr soliton microcombs
Coherent optical communications using coherence-cloned Kerr soliton microcombs
Abstract Dissipative Kerr soliton microcomb has been recognized as a promising on-chip multi-wavelength laser source for fiber optical communications, as its comb lines pos...
Machine Learning-Based Prediction of Soliton Dynamics in Nonlinear Systems
Machine Learning-Based Prediction of Soliton Dynamics in Nonlinear Systems
Solitons are wave packets that are self-reinforcing and maintain their shape as they propagate through nonlinear systems and are relevant to fields such as fiber optics, plasma phy...
Exploring the dynamical behaviour of optical solitons in integrable kairat-II and kairat-X equations
Exploring the dynamical behaviour of optical solitons in integrable kairat-II and kairat-X equations
Abstract The current research focusses on the establishment of an analytical approach known as the Riccati Modified Extended Simple equation Method (RMESEM) for the ...

Back to Top