Error analysis for image inpainting
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Publication:2384066
DOI10.1007/s10851-006-6865-7zbMath1478.94018OpenAlexW2017457812WikidataQ57397326 ScholiaQ57397326MaRDI QIDQ2384066
Publication date: 20 September 2007
Published in: Journal of Mathematical Imaging and Vision (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10851-006-6865-7
Computing methodologies for image processing (68U10) Image processing (compression, reconstruction, etc.) in information and communication theory (94A08)
Related Items (11)
Coefficient identification in PDEs applied to image inpainting ⋮ A second-order TV-type approach for inpainting and denoising higher dimensional combined cyclic and vector space data ⋮ Unnamed Item ⋮ Optimal filters from calibration data for image deconvolution with data acquisition error ⋮ Towards unrestrained depth inference with coherent occlusion filling ⋮ Manifold based low-rank regularization for image restoration and semi-supervised learning ⋮ Analysis of inpainting via clustered sparsity and microlocal analysis ⋮ Efficient alternating minimization methods for variational edge-weighted colorization models ⋮ Compensated Convexity Methods for Approximations and Interpolations of Sampled Functions in Euclidean Spaces: Applications to Contour Lines, Sparse Data, and Inpainting ⋮ Theoretical foundation of the weighted Laplace inpainting problem. ⋮ A numerical algorithm for image sequence inpainting that preserves fine textures
Cites Work
- Are Natural Images of Bounded Variation?
- Mathematical Models for Local Nontexture Inpaintings
- Elliptic Partial Differential Equations of Second Order
- The digital TV filter and nonlinear denoising
- Filling-in by joint interpolation of vector fields and gray levels
- An axiomatic approach to image interpolation
- Euler's Elastica and Curvature-Based Inpainting
- Image Processing and Analysis
- Mathematical problems in image processing. Partial differential equations and the calculus of variations. Foreword by Olivier Faugeras
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