Simple Linear Iterative Clustering (SLIC) and Graph Theory-Based Image Segmentation

Simple Linear Iterative Clustering (SLIC) and Graph Theory-Based Image Segmentation

DOI: 10.4018/978-1-7998-3299-7.ch010
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Abstract

With the extensive application of deep acquisition devices, it has become more feasible to access deep data. The accuracy of image segmentation can be improved by depth data as an additional feature. The current research interests in simple linear iterative clustering (SLIC) are because it is a simple and efficient superpixel segmentation method, and it is initially applied for optical images. This mainly comprises three operation steps (i.e., initialization, local k-means clustering, and postprocessing). A scheme to develop the image over-segmentation task is introduced in this chapter. It considers the pixels of an image with simple linear iterative clustering and graph theory-based algorithm. In this regard, the main contribution is to provide a method for extracting superpixels with greater adherence to the edges of the regions. The experimental tests will consider biomedical grayscales. The robustness and effectiveness will be verified by quantitative and qualitative results.
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Introduction

Image segmentation is one of the most important concepts in image processing and computer vision (Chowdhary & Acharjya, 2020; Chowdhary, 2011). In the image processing approaches, regions with high-frequency texture will be estimated by stipples, whereas regions with lower-frequency texture will be estimated by closed shapes (Chowdhary, Goyal & Vasnani, 2019). Creation of the closed shapes and taking a decision about the separation of an image into regions depend on covering pixels with similar properties. Therefore, there is a requirement for a proper image segmentation algorithm. Simple Linear Iterative Clustering (SLIC) is one such segmentation algorithm which is suitable for splitting the image into proper regions. SLIC is efficient and this produces regions that adhere well to edges in the image. The pixels in SLIC clusters are combined in five-dimensional colour and they are plane spaced to efficiently generate compact and uniform superpixels (Stutz, Hermans & Leibe, 2018). The computer vision applications rely increasingly on superpixels but constitution of a successful superpixel algorithm does not always straightforward (Achanta et al., 2012). It is possible to treat a superpixel as a group of pixels that are identical in location, color, texture, etc. Superpixels can engage image redundancy and they transform computation at the pixel level into an operation at the region level, which can greatly reduce the complexity of subsequent tasks of image processing. In different image processing applications, such as image segmentation, saliency detection and classification, superpixel segmentation has become a significant pre-processing stage (Wang, Peng, Xiao & Liu, 2017).

It is important to describe current superpixel segmentation methods into three major categories: the spectral-graph-based method, the gradient-ascent-based method and the optimization-theory-based method. The most commonly used superpixel form is SLIC. Generally, it is a technique of local k-means clustering (Wang, Peng, Xiao & Liu, 2017; Chowdhary & Acharjya, 2016; Das & Chowdhary, 2017; Chowdhary & Mouli, 2012; Chowdhary & Mouli, 2013; Chowdhary et al., 2020). Galasso, Cipolla and Schiele (2012) show that frame-based superpixel segmentation combined with a few motion and appearance-based affinities are sufficient to obtain good video segmentation performance. This improves the performance for video sequences due to motion-clues. An image segmentation benchmark to videos allows coarse-to-fine video segmentations and multiple human annotations (Galasso, Cipolla & Schiele; 2012). The requirements for superpixels are mentioned in Table 1.

Table 1.
Requirements of superpixels
TypeDescriptions
PartitionThe superpixels are disorganized and each pixel should be assigned a label.
ConnectivityThis is predicted that superpixels would represent connected sets of pixels.
Boundary AdherenceSuperpixels should preserve image boundaries.
Compactness, Regularity and SmoothnessSuperpixels must be compact, positioned frequently and should show smooth borders in the absence of image boundaries.
EfficiencySuperpixels must be efficiently produced.
Controllable Number of SuperpixelsThe total of produced superpixels must be controllable.

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