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Beijing Youdian Xueyuan xuebao

Impacts of the Initial Chirp on Quantum Soliton in Lossy Fiber

Yu Zhong-Yuan

Published Jan 1, 2005• 0 citations
OpenAlex

Abstract

In this paper, the quantum field equation of optical soliton is obtained in the lossy fiber by means of heat reservoir theory. The squeezed ratio of the quantum soliton is obtained with the linear approximation. We study the impacts of the initial chirp on the quantum soliton in lossy fiber with numerical method. The numerical results show that the positive chirp can slower the destruction on the squeezed soliton while the negative chirp quicken the destruction.

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Soviet Journal of Quantum Electronics•Sep 30, 1992•1 citation
In this paper, the quantum field equation of optical soliton is obtained in the lossy fiber by means of heat reservoir theory. The squeezed ratio of the quantum soliton is obtained with the linear approximation. We study the impacts of the initial chirp on the quantum soliton in lossy fiber with numerical method. The numerical results show that the positive chirp can slower the destruction on the squeezed soliton while the negative chirp quicken the destruction.
Using the nonlinear quantum theory and revised Schr(?)dinger equation,the influences of the multi-photon nonlinear Compton scattering on the propagation of the soliton squeezed state in the fiber are studied,and the squeezing ratio of the soliton propagation is given out.The results show that near the ideal first-order soliton,the scattering can make the smallest soliton squeezed ratio with the increase of the soliton pulse amplitude,that is to say the larger soliton squeezed state can be gotten.With the increase of the loss,the squeezed degree of the squeezed state slowly decreases.When the loss is same,the transmission distance to get the smallest soliton squeezed ratio is shorter than that before the scattering with the increase of the soliton pulse amplitude.
An investigation is made of the evolution of quantum fluctuations of a fundamental soliton in the course of its propagation in a nonlinear fiber waveguide characterized by losses and compensated by amplification. Simple relationships are obtained for the amplitude and phase noise, quantum uncertainty of the position and momentum, and also fluctuations of the quadrature components of the radiation field. Numerical estimates are obtained. It is shown that loss-compensating amplification is unnecessary for efficient formation of squeezed states of a soliton.