2021
DOI: 10.3390/photonics8040112
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Microshape Measurement Method Using Speckle Interferometry Based on Phase Analysis

Abstract: A method for the measurement of the shape of a fine structure beyond the diffraction limit based on speckle interferometry has been reported. In this paper, the mechanism for measuring the shape of the fine structure in speckle interferometry using scattered light as the illumination light is discussed. Furthermore, by analyzing the phase distribution of the scattered light from the surface of the measured object, this method can be used to measure the shapes of periodic structures and single silica microspher… Show more

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Cited by 7 publications
(8 citation statements)
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References 27 publications
(72 reference statements)
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“…If the real part is considered as the cosine component and the imaginary part as the sine component, then based on the addition theorem of trigonometric functions, the difference between the phase distributions of cos (ф1 − ф2) and sin (ф1 − ф2) can be obtained as a specklegram, as shown in Figure 3(4) [11]. In this study, instead of using the ratio of When these speckle patterns are Fourier transformed, a carrier signal can be generated in the speckles because of the angle between the wavefronts of the reference light and the object light [14,18].…”
Section: Measurement Optics and Measurement Processmentioning
confidence: 99%
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“…If the real part is considered as the cosine component and the imaginary part as the sine component, then based on the addition theorem of trigonometric functions, the difference between the phase distributions of cos (ф1 − ф2) and sin (ф1 − ф2) can be obtained as a specklegram, as shown in Figure 3(4) [11]. In this study, instead of using the ratio of When these speckle patterns are Fourier transformed, a carrier signal can be generated in the speckles because of the angle between the wavefronts of the reference light and the object light [14,18].…”
Section: Measurement Optics and Measurement Processmentioning
confidence: 99%
“…If the real part is considered as the cosine component and the imaginary part as the sine component, then based on the addition theorem of trigonometric functions, the difference between the phase distributions of cos (φ 1 − φ 2 ) and sin (φ 1 − φ 2 ) can be obtained as a specklegram, as shown in Figure 3(4) [11]. In this study, instead of using the ratio of cosine and sine to obtain the phase difference φ 1-2 by the arctangent function, the spatial fringe analysis method [23], which can remove the noise component through more detailed processing, was used.…”
Section: Removal Of Bias Component In Speckle Patternsmentioning
confidence: 99%
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