2001Journal of Modern OpticsRequires access

TheM2factor of hermite-cosh-gaussian beams

Xiqing Wang, Baida Lü

Open publisher page 12 citations

Abstract

Based on the second-order moments method, the closed-form expression for the M 2-factor of Hermite-cosh-Gaussian beams is derived, which depends on the beam order n and decentred parameter a. The result shows a more general characteristic, because cosh-Gaussian, Hermite-Gaussian and fundamental Gaussian beams can be regarded as the special cases of Hermite-cosh-Gaussian beams.

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What this paper is about

Based on the second-order moments method, the closed-form expression for the M 2-factor of Hermite-cosh-Gaussian beams is derived, which depends on the beam order n and decentred parameter a. The result shows a more general characteristic, because cosh-Gaussian, Hermite-Gaussian and fundamental Gaussian beams can be regarded as the special cases of Hermite-cosh-Gaussian beams.

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Available abstract

Based on the second-order moments method, the closed-form expression for the M 2-factor of Hermite-cosh-Gaussian beams is derived, which depends on the beam order n and decentred parameter a. The result shows a more general characteristic, because cosh-Gaussian, Hermite-Gaussian and fundamental Gaussian beams can be regarded as the special cases of Hermite-cosh-Gaussian beams.

Key concepts: Hermite polynomials, Gaussian, Physics, Beam (structure), Order (exchange), Gaussian beam, Optics, Quantum mechanics

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