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Journal ArticleDOI

A Laser Resonator with a Selector for a Higher Transverse Mode (Correspondence)

S. Kawakami, +1 more
- 01 Apr 1971 - 
- Vol. 19, Iss: 4, pp 403-406
TLDR
In this article, a new laser resonator is proposed in which a specified higher order Hermite-Gaussian mode becomes the lowest loss mode and two reflectors in the resonator are blocked in the vicinity of the characteristic zeros of the mode and the edge (i.e., |x|, |y| /spl rlarr2/ /spl infin/).
Abstract
A new laser resonator is proposed in which a specified higher order Hermite-Gaussian mode becomes the lowest loss mode. The two reflectors in the resonator are blocked in the vicinity of the characteristic zeros of the mode and the edge (i.e., |x|, |y| /spl rlarr2/ /spl infin/). In such a configuration the mode volume is enhanced, and mode selection is improved as compared with a conventional resonator in which a Gaussian mode is the dominant one. We have specialized to TEM/sub 22/ mode. The solutions to the integral equation for the eigenmodes and eigenvalues of the resonator are obtained on a digital computer. The computed eigenfunctions and mode selection show several interesting characteristics, and the loss mechanism for a few low-loss modes are elucidated. The computational results show that the location and the width of the blocking structure are closely related to the mode competition phenomenon and therefore mode selection.

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Citations
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Book ChapterDOI

CHAPTER 5 – The Ledatron*

K. Mizuno, +1 more
References
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Journal ArticleDOI

Confocal multimode resonator for millimeter through optical wavelength masers

TL;DR: In this article, a concave spherical resonator with two identical spherical reflectors, separated by any distance up to twice their common radius of curvature, is considered, and the diffraction losses are generally considerably lower for the curved surfaces than for the plane surfaces.
Journal ArticleDOI

Diffraction loss and selection of modes in maser resonators with circular mirrors

TL;DR: In this article, the losses, phase shifts and field distribution functions for the two lowest-order modes of interferometer-type maser resonators consisting of spherically curved mirrors with circular apertures are computed by solving a pair of integral equations numerically on a digital computer.
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