Paper
1 May 1986 A Technique For The Objective Measurement Of MRTD
Glenn M. Cuthbertson, Leslie G. Shadrake, Neil J. Short
Author Affiliations +
Proceedings Volume 0590, Infrared Technology and Applications; (1986) https://doi.org/10.1117/12.951982
Event: 1985 International Technical Symposium/Europe, 1985, Cannes, France
Abstract
The minimum resolvable temperature difference of a thermal imager is generally accepted as being the performance parameter most closely related to the imager's performance in the field. It is, however, universally conceded that an objective test technique is urgently required to replace the current subjective method of measurement, thus removing the dependence on trained operators. Simplistically this can, at first sight, be easily achieved via the measurement of the system modulation transfer function, noise power spectrum and signal transfer function. However, the practice of measuring these system parameters is not so straight forward. This paper deals with a practical implementation of such an objective method of testing, based upon a method proposed by the Royal Aircraft Establishment, Farnborough, subsequently developed at GEC Avionics, Basildon. It deals with the mathematical subtleties of applying the required discrete Fourier transforms in software and of integrating waveforms to achieve acceptable signal to noise ratios. The paper also gives examples of the objective results achieved, and a comparison with the corresponding subjective results.
© (1986) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Glenn M. Cuthbertson, Leslie G. Shadrake, and Neil J. Short "A Technique For The Objective Measurement Of MRTD", Proc. SPIE 0590, Infrared Technology and Applications, (1 May 1986); https://doi.org/10.1117/12.951982
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Cited by 2 scholarly publications.
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KEYWORDS
Modulation transfer functions

Point spread functions

Minimum resolvable temperature difference

Signal to noise ratio

Thermography

Imaging systems

Fourier transforms

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