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A Steady Transmission with Zilch-chirp Gauss Pulse in a Single-mold Fiber

Wang Run-xuan

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Abstract

On the basis of GVD and SPM, an analytic expression of chirp induced by the interactions of both SPM and GVD chirp was obtained, completely analyzing the relationship of chirp changes and dispersion length LD and nonlinear length LNL. The results show that the feature of chirp changes obviously with the altering of LD/LNL. The formula N - LD/LNL = 1 means that the chirp has completed the best match of the chirp in a single-mold fiber. The stability of zilch -chirp pulse may be obtained by controlling the input power of Gauss pulse in a fiber.

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What this paper is about

On the basis of GVD and SPM, an analytic expression of chirp induced by the interactions of both SPM and GVD chirp was obtained, completely analyzing the relationship of chirp changes and dispersion length LD and nonlinear length LNL. The results show that the feature of chirp changes obviously with the altering of LD/LNL. The formula N - LD/LNL = 1 means that the chirp has completed the best match of the chirp in a single-mold fiber. The stability of zilch -chirp pulse may be obtained by controlling the input power of Gauss pulse in a fiber.

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Available abstract

On the basis of GVD and SPM, an analytic expression of chirp induced by the interactions of both SPM and GVD chirp was obtained, completely analyzing the relationship of chirp changes and dispersion length LD and nonlinear length LNL. The results show that the feature of chirp changes obviously with the altering of LD/LNL. The formula N - LD/LNL = 1 means that the chirp has completed the best match of the chirp in a single-mold fiber. The stability of zilch -chirp pulse may be obtained by controlling the input power of Gauss pulse in a fiber.

Key concepts: Chirp, Optics, Pulse (music), Fiber, Dispersion (optics), Chirp spread spectrum, Transmission (telecommunications), Physics

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