By Timo Tossavainen (auth.), Ron Kimmel, Reinhard Klette, Akihiro Sugimoto (eds.)
The four-volume set LNCS 6492-6495 constitutes the completely refereed post-proceedings of the tenth Asian convention on computing device imaginative and prescient, ACCV 2009, held in Queenstown, New Zealand in November 2010.
All jointly the 4 volumes current 206 revised papers selected
from a complete of 739 Submissions. All present matters in computing device imaginative and prescient are addressed starting from algorithms that try to immediately comprehend the content material of pictures, optical tools coupled with computational innovations that increase and enhance photographs, and taking pictures and examining the world's geometry whereas getting ready the better point picture and form realizing. Novel gemometry suggestions, statistical studying tools, and sleek algebraic methods are handled in addition.
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Additional info for Computer Vision – ACCV 2010: 10th Asian Conference on Computer Vision, Queenstown, New Zealand, November 8-12, 2010, Revised Selected Papers, Part III
The observation can distinguish surface objects from the mountains far away. In the rest of the paper, we ﬁrst estimate the depth map of the sea surface. And then, we compute the scattering eﬀects by the estimated depth map, followed by surface objects detection with spatial-variant thresholds. ) its row index. Based on the theory of the perspective projection, we have the following results. Proposition 1. Denote the pixel’s row index as v. Assuming pixels in the same row with an identical depth d, then the depths of other pixels can be obtained by: d = d0 v0 − c v − h · v0 − h v − c (6) here, c is the horizon, v = c, h is the height of the image, and d0 is the depth of a special pixel with v = v0 .
The Agglomerative Lossy Compression (ALC) algorithm  diﬀers from the previous methods in that it does not require a similarity matrix. ALC is an agglomerative strategy that consists of minimizing the segmentation coding length in order to ﬁnd the shortest coding length which is theoretically the optimal. All of these techniques rely on the ability of the algorithms to estimate the subspaces and then to compare them (with exception of ALC). As shown in [9, 12] the size estimation of the global subspace (when required) is a critical and very diﬃcult step.
2, the depth-map of the sea surface can be computed with the horizon and some reference point with known depth. In this subsection, we ﬁrstly discuss how to select the reference point and estimate its scaled depth. 2 according to the scattering model. Selecting the Reference Point. 2, the depth of the reference point should be computable. Thus, the reference point must be selected from the objects-participating local patches which satisfy the dark channel prior. When multiple objects share the same row index, we choose the furthermost object’s location as the reference point.