Aperiodic 1-dimensional structures for quasi-phase matching | Zendy

Andrew H. Norton | Zendy; C. Martijn de Sterke | Zendy

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Aperiodic 1-dimensional structures for quasi-phase matching

Author(s) -

Andrew H. Norton,

C. Martijn de Sterke

Publication year - 2004

Publication title -

optics express

Language(s) - Uncategorized

Resource type - Journals

SCImago Journal Rank - 1.394

H-Index - 271

ISSN - 1094-4087

DOI - 10.1364/opex.12.000841

Subject(s) - aperiodic graph , optics , grating , fourier transform , diffraction grating , quasi phase matching , phase (matter) , poling , second harmonic generation , matching (statistics) , physics , materials science , dielectric , mathematics , optoelectronics , mathematical analysis , ferroelectricity , laser , statistics , combinatorics , quantum mechanics

We describe a method for designing 1-dimensional aperiodic poled grating structures of finite length that quasi-phase match multiple Chi((2)) processes. The poling functions for such gratings are best aligned, in terms of the dot product in Fourier space, with a design target. No restrictions are placed on the quasi-phase matching wave numbers. A grating designed for third harmonic generation is simulated.

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