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OPTIMAL N-TERM APPROXIMATION BY LINEAR SPLINES OVER ANISOTROPIC DELAUNAY TRIANGULATIONS
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OPTIMAL N-TERM APPROXIMATION BY LINEAR SPLINES OVER ANISOTROPIC DELAUNAY TRIANGULATIONS

Mathematics Of Computation, 2015 May, Vol.84(293), pp.1241-1264 [Peer Reviewed Journal]

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Total variation regularization for manifold-valued data

arXiv.org, Dec 30, 2013 [Peer Reviewed Journal]

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3
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Signal analysis based on complex wavelet signs

Applied and Computational Harmonic Analysis, March 2017, Vol.42(2), pp.199-223 [Peer Reviewed Journal]

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A Mixed-Culture Model of a Probiotic Biofilm Control System

Computational and Mathematical Methods in Medicine, 01 January 2010, Vol.11(2), pp.99-118 [Peer Reviewed Journal]

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Complexity L0-Penalized M-Estimation: Consistency in More Dimensions

Axioms, 2013, Vol.2(3), pp.311-344 [Peer Reviewed Journal]

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Jump-Sparse and Sparse Recovery Using Potts Functionals

IEEE Transactions on Signal Processing, 15 July 2014, Vol.62(14), pp.3654-3666 [Peer Reviewed Journal]

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7
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Conference Proceeding
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Optimally sparse image approximation by adaptive linear splines over anisotropic triangulations

2015 International Conference on Sampling Theory and Applications (SampTA), May 2015, pp.463-467

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X-ray computed tomography using curvelet sparse regularization

Medical Physics, 15 April 2015, Vol.42(4) [Peer Reviewed Journal]

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Image compression by linear splines over adaptive triangulations

Signal Processing, 2006, Vol.86(7), pp.1604-1616 [Peer Reviewed Journal]

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Sparse Representation of Video Data by Adaptive Tetrahedralizations
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Book Chapter
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Sparse Representation of Video Data by Adaptive Tetrahedralizations

Computational Imaging and Vision, Mathematical Methods for Signal and Image Analysis and Representation, pp.101-121

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by this Author/Contributor:

  1. Demaret, Laurent
  2. Demaret, L
  3. Iske, Armin
  4. Storath, Martin
  5. Weinmann, Andreas

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