2014
DOI: 10.1117/12.2041105
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Scale-invariant representation of light field images for object recognition and tracking

Abstract: We propose a scale-invariant feature descriptor for representation of light-field images. The proposed descriptor can significantly improve tasks such as object recognition and tracking on images taken with recently popularized light field cameras.We test our proposed representation using various light field images of different types, both synthetic and real. Our experiments show very promising results in terms of retaining invariance under various scaling transformations.

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Cited by 14 publications
(13 citation statements)
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“…For the line detection phase, we use the exponential Radon transform (ERT) introduced in [21]. The exponential radon transform is a variant of the well-known Radon transform which is redesigned and optimized for EPI plane analysis.…”
Section: Detecting Flat Surfaces Using the Epi Informationmentioning
confidence: 99%
“…For the line detection phase, we use the exponential Radon transform (ERT) introduced in [21]. The exponential radon transform is a variant of the well-known Radon transform which is redesigned and optimized for EPI plane analysis.…”
Section: Detecting Flat Surfaces Using the Epi Informationmentioning
confidence: 99%
“…A number of existing works touch upon exploiting these characteristics for feature detection and description. Ghasemi et al [14] exploit depth information in the LF to build a global, scale-invariant descriptor useful for scene classification, though they do not address the localized features required for 3D reconstruction. Tosic et al [44] employ LF scale and depth to derive an edge-sensitive feature detector.…”
Section: Related Workmentioning
confidence: 99%
“…For odd n, Qw(y) = sign(y) case of odd n, is not further divided and, in the case of even n, is only divided through the origin. To understand this more precisely, let us consider the projection of the point p onto an image plane at angle α as a function of α: q o (α) = −x 0 sin α + y 0 cos α = p 2 sin(α + β), (6) where β = arctan2(y 0 , −x 0 ). For even n, the quantised version,…”
Section: Orthogonal Projectionmentioning
confidence: 99%
“…However, a formal, quantitive analysis on the accuracy of such recovered information is still lacking. This is surprising given the longstanding interest in these systems [1,2,3] and improvements that they can make to vision algorithms [4,5,6,7,8].…”
Section: Introductionmentioning
confidence: 99%