CVLGJun 3, 2019

Resolving Overlapping Convex Objects in Silhouette Images by Concavity Analysis and Gaussian Process

arXiv:1906.01049v116 citations
Originality Incremental advance
AI Analysis

This addresses segmentation challenges in applications like nanoparticle and cell imaging, but it is incremental as it builds on existing methods for overlapping convex objects.

The paper tackles the problem of segmenting overlapping convex objects in silhouette images by introducing a method that uses concavity analysis and Gaussian process regression, and it outperforms three state-of-the-art approaches on a nanoparticle dataset.

Segmentation of overlapping convex objects has various applications, for example, in nanoparticles and cell imaging. Often the segmentation method has to rely purely on edges between the background and foreground making the analyzed images essentially silhouette images. Therefore, to segment the objects, the method needs to be able to resolve the overlaps between multiple objects by utilizing prior information about the shape of the objects. This paper introduces a novel method for segmentation of clustered partially overlapping convex objects in silhouette images. The proposed method involves three main steps: pre-processing, contour evidence extraction, and contour estimation. Contour evidence extraction starts by recovering contour segments from a binarized image by detecting concave points. After this, the contour segments which belong to the same objects are grouped. The grouping is formulated as a combinatorial optimization problem and solved using the branch and bound algorithm. Finally, the full contours of the objects are estimated by a Gaussian process regression method. The experiments on a challenging dataset consisting of nanoparticles demonstrate that the proposed method outperforms three current state-of-art approaches in overlapping convex objects segmentation. The method relies only on edge information and can be applied to any segmentation problems where the objects are partially overlapping and have a convex shape.

Foundations

The foundational work for this paper's niche, ranked by how specifically the neighbourhood builds on it — not by global fame.

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