Paper
27 September 2007 Optical spatial heterodyne interferometric Fourier transform technique (OSHIFT) and a resulting interferometer
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Abstract
This article reports on the novel patent pending Optical Spatial Heterodyne Interferometric Fourier Transform Technique (the OSHIFT technique), the resulting interferometer also referred to as OSHIFT, and its preliminary results. OSHIFT was borne out of the following requirements: wavefront sensitivity on the order of 1/100 waves, high-frequency wavefront spatial sampling, snapshot 100Hz operation, and the ability to deal with discontinuous wavefronts. The first two capabilities lend themselves to the use of traditional interferometric techniques; however, the last two prove difficult for standard techniques, e.g., phase shifting interferometry tends to take a time sequence of images and most interferometers require estimation of a center fringe across wavefront discontinuities. OSHIFT overcomes these challenges by employing a spatial heterodyning concept in the Fourier (image) plane of the optic-under-test. This concept, the mathematical theory, an autocorrelation view of operation, and the design with results of OSHIFT will be discussed. Also discussed will be future concepts such as a sensor that could interrogate an entire imaging system as well as a methodology to create innovative imaging systems that encode wavefront information onto the image. Certain techniques and systems described in this paper are the subject of a patent application currently pending in the United States Patent Office.
© (2007) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
James A. Georges III "Optical spatial heterodyne interferometric Fourier transform technique (OSHIFT) and a resulting interferometer", Proc. SPIE 6711, Advanced Wavefront Control: Methods, Devices, and Applications V, 671104 (27 September 2007); https://doi.org/10.1117/12.732154
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Cited by 8 patents.
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KEYWORDS
Heterodyning

Interferometers

Wavefronts

Fourier transforms

Interferometry

Imaging systems

Point spread functions

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