Euler vector: a combinatorial signature for gray-tone images

A new combinatorial characterization of a gray-tone image, called an Euler vector, is proposed. The Euler number of a binary image is a well-known topological feature, which remains invariant under translation, rotation, scaling, and rubber-sheet transformations of the image. An Euler vector compris...

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Bibliographic Details
Published in:Proceedings. International Conference on Information Technology: Coding and Computing pp. 121 - 126
Main Authors: Bishnu, A., Bhattacharya, B.B., Kundu, M.K., Murthy, C.A., Acharya, T.
Format: Conference Proceeding
Language:English
Published: IEEE 2002
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Summary:A new combinatorial characterization of a gray-tone image, called an Euler vector, is proposed. The Euler number of a binary image is a well-known topological feature, which remains invariant under translation, rotation, scaling, and rubber-sheet transformations of the image. An Euler vector comprises of a 4-tuple, where each element is an integer representing the Euler number of the partial binary image formed by the four most significant bit planes of the gray-tone image. Experimental results demonstrate the robustness of the Euler vector under compression and inclusion of noise followed by filtering. The vector is topologically invariant and can be used for image indexing and retrieval.
ISBN:0769515061
9780769515069
DOI:10.1109/ITCC.2002.1000372