Gamut mapping with image Laplacian commutators

Image Processing(2014)

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摘要
In this paper, we present a gamut mapping algorithm that is based on spectral properties of image Laplacians as image structure descriptors. Using the fact that structurally similar images have similar Laplacian eigenvectors and employing the relation between joint diagonalizability and commutativity of matrices, we minimize the Laplacians commutator w.r.t. the parameters of a color transformation to achieve optimal structure preservation while complying with the target gamut. Our method is computationally efficient, favorably compares to state-of-the-art approaches in terms of quality, allows mapping to devices with any number of primaries, and supports gamma correction, accounting for brightness response of computer displays.
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关键词
eigenvalues and eigenfunctions,graph theory,image colour analysis,matrix algebra,Laplacian eigenvectors,gamma correction,gamut mapping algorithm,image Laplacian commutators,image structure descriptors,matrix commutativity,matrix diagonalizability,optimal structure preservation,Color Transfomations,Gamut Mapping,Graph Laplacian
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