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Quasi-modes in open cavities formulated as a boundary-value problem with application to laser resonators

机译:开腔中的拟模公式化为边值问题并应用于激光谐振器

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Quasi-modes in open cavities, such as laser resonators, are formulated as a scaler mixed boundary-value problem. Using this approach, we seek to unify the derivations of the Fox-Li and Weinstein versions of laser resonator theory. Having obtained a rigorous theory, we analyze both analytically and numerically the long-wavelength limit of the lower-order quasi-modes, using a triple series to solve the mixed boundary-value problem. When the wavelength is very small compared with the size of the cavity (the usual laser resonator condition), we derive an integral equation governing the wave function and link it to the Fox-Li integral equation of laser resonator theory. The orthogonality and normalization of the various wave functions are also investigated. (C) 1997 Optical Society of America.
机译:开放腔中的准模(例如激光谐振器)被公式化为定标器混合边界值问题。使用这种方法,我们试图统一Fox-Li和Weinstein版本的激光谐振器理论的推导。获得了严格的理论之后,我们使用三重级数序列解决了混合边值问题,从而在分析和数值上都分析了低阶准模的长波长极限。当波长与腔体的大小相比很小时(通常的激光谐振器条件),我们导出一个控制波动函数的积分方程,并将其与激光谐振器理论的Fox-Li积分方程联系起来。还研究了各种波动函数的正交性和归一化。 (C)1997年美国眼镜学会。

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