2008
DOI: 10.1016/j.jvlc.2006.09.002
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Interactive access to large image collections using similarity-based visualization

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Cited by 110 publications
(68 citation statements)
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“…Mapping-based techniques employ dimensionality reduction techniques to map high-dimensional image feature vectors to a low-dimensional space for visualisation. Typical examples examples use principal component analysis (PCA) [10,11], multi-dimensional scaling (MDS) [12], or non-linear embedding techniques [13] to define a visualisation space onto which to place images. Clustering-based visualisations group visually similar images together, often in a hierarchical manner.…”
Section: Image Database Browsingmentioning
confidence: 99%
“…Mapping-based techniques employ dimensionality reduction techniques to map high-dimensional image feature vectors to a low-dimensional space for visualisation. Typical examples examples use principal component analysis (PCA) [10,11], multi-dimensional scaling (MDS) [12], or non-linear embedding techniques [13] to define a visualisation space onto which to place images. Clustering-based visualisations group visually similar images together, often in a hierarchical manner.…”
Section: Image Database Browsingmentioning
confidence: 99%
“…We denote the set of images displayed in iteration as . This set should be carefully chosen as it affects the resulting , most importantly should give an adequate overview of the whole collection [16]. First, the collection is divided into a set of clusters using a clustering algorithm.…”
Section: A Creation Of the Dissimilarity Spacementioning
confidence: 99%
“…A projection from the high dimensional space, being it feature space or dissimilarity space, to two dimensions is needed. Similarity-based visualization, [14], [21], [16], [20] works on dissimilarity space directly: (13) With a matrix containing dissimilarities, which can be either the original dissimilarity space or the prototype-based dissimilarity space. In similarity-based visualization, the position of images in is chosen such that distances reflect, as faithfully as possible, the dissimilarities in dissimilarity space .…”
Section: B the Manipulation Spacementioning
confidence: 99%
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