2015
DOI: 10.1007/978-3-319-19665-7_36
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Image Alignment for Panorama Stitching in Sparsely Structured Environments

Abstract: Panorama stitching of sparsely structured scenes is an open research problem. In this setting, feature-based image alignment methods often fail due to shortage of distinct image features. Instead, direct image alignment methods, such as those based on phase correlation, can be applied. In this paper we investigate correlation-based image alignment techniques for panorama stitching of sparsely structured scenes. We propose a novel image alignment approach based on discriminative correlation filters (DCF), which… Show more

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Cited by 38 publications
(24 citation statements)
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“…We use the PASSTA dataset to test QUASAR in challenging panorama stitching applications [41]. To merge two images together, we first use SURF [5] feature descriptors to match and establish putative feature correspondences.…”
Section: Image Stitchingmentioning
confidence: 99%
See 1 more Smart Citation
“…We use the PASSTA dataset to test QUASAR in challenging panorama stitching applications [41]. To merge two images together, we first use SURF [5] feature descriptors to match and establish putative feature correspondences.…”
Section: Image Stitchingmentioning
confidence: 99%
“…Since we added more constraints in (20) compared to the naive relaxation (19), the optimal cost of (20) always achieves a higher objective than (19), and since they are both relaxations, their objectives provide a lower bound to the original non-convex problem (18 Table A2. Image stitching statistics (mean and standard deviation (SD)) of QUASAR on the Lunch Room dataset [41].…”
Section: F Proof Of Propositionmentioning
confidence: 99%
“…The influence of the error function ρ on the model estimation is only determined by its variations, i.e., its derivative ρ through the weighting by ρ ( DI(x) 2 ) in (13) and (14). In theory, any increasing and derivable function can be chosen as the error function but in the following we only consider the L2 error function, for which the computations are simplified, and the robust error functions, for which the model estimation is robust to outliers.…”
Section: Error Functionmentioning
confidence: 99%
“…The error function originally considered in [2] was the identity function ρ(s) = s, which results in an L2 error in (2). It has the advantage of having a constant derivative ρ = 1 so that the Hessian H, defined in (13), and its inverse can be precomputed before the incremental refinement. Another theoretical advantage is that in Section 2.1 only one first order Taylor expansion is necessary and E 2 = E 3 .…”
Section: Error Functionmentioning
confidence: 99%
“…Color names have successfully been applied in object recognition [22], action recognition [21] and image stitching [26] to capture color information. On the other hand, channel coded intensity features have been used in visual tracking [31,8] to capture the image intensity statistics.…”
Section: Channel Coded Color Representationsmentioning
confidence: 99%