Subspace

Results: 408



#Item
31PERFORMANCE ANALYSIS FOR A SUBSPACE DECOMPOSITION POINT-SOURCE IMAGE RESTORATION ALGORITHM Brian D.Jefls and Metin Gunsay, members IEEE Brigham Young University, Department of Electrical and Computer Engineering 459 Clyd

PERFORMANCE ANALYSIS FOR A SUBSPACE DECOMPOSITION POINT-SOURCE IMAGE RESTORATION ALGORITHM Brian D.Jefls and Metin Gunsay, members IEEE Brigham Young University, Department of Electrical and Computer Engineering 459 Clyd

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Source URL: www.et.byu.edu

- Date: 2009-10-14 12:22:23
    32SUBMITTED TO IEEE TRANSACTIONS ON IMAGE PROCESSING  1 A Chi-Squared-Transformed Subspace of LBP Histogram for Visual Recognition

    SUBMITTED TO IEEE TRANSACTIONS ON IMAGE PROCESSING 1 A Chi-Squared-Transformed Subspace of LBP Histogram for Visual Recognition

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    Source URL: eeeweba.ntu.edu.sg

      33A Subspace Decomposition Method for Point Source Localization  in Blurred Images Metin Gunsav and Brian D Jefls Brigham Young Universitv. Department of Electrical and Computer Engineenng 459 Clcde Building, Provo Utah 84

      A Subspace Decomposition Method for Point Source Localization in Blurred Images Metin Gunsav and Brian D Jefls Brigham Young Universitv. Department of Electrical and Computer Engineenng 459 Clcde Building, Provo Utah 84

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      Source URL: www.et.byu.edu

      - Date: 2009-10-14 12:22:26
        34.  CONVERGENCE ANALYSIS OF RESTARTED KRYLOV SUBSPACE EIGENSOLVERS KLAUS NEYMEYR∗ AND MING ZHOU∗ Abstract. The A-gradient minimization of the Rayleigh quotient allows to construct robust and fastconvergent eigensolver

        . CONVERGENCE ANALYSIS OF RESTARTED KRYLOV SUBSPACE EIGENSOLVERS KLAUS NEYMEYR∗ AND MING ZHOU∗ Abstract. The A-gradient minimization of the Rayleigh quotient allows to construct robust and fastconvergent eigensolver

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        Source URL: cat.math.uni-rostock.de

        - Date: 2016-12-06 11:03:08
          35Sparse Subspace Clustering Ehsan Elhamifar Ren´e Vidal Center for Imaging Science, Johns Hopkins University, Baltimore MD 21218, USA Abstract  (RANSAC) [11], fit a subspace of dimension d to randomly

          Sparse Subspace Clustering Ehsan Elhamifar Ren´e Vidal Center for Imaging Science, Johns Hopkins University, Baltimore MD 21218, USA Abstract (RANSAC) [11], fit a subspace of dimension d to randomly

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          Source URL: vision.jhu.edu

          - Date: 2009-06-18 10:58:29
            36Function-Private Subspace-Membership Encryption and Its Applications Dan Boneh∗ Ananth Raghunathan†

            Function-Private Subspace-Membership Encryption and Its Applications Dan Boneh∗ Ananth Raghunathan†

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            Source URL: eprint.iacr.org

            - Date: 2014-07-29 01:54:29
              37FLoSS: Facility Location for Subspace Segmentation Nevena Lazic Inmar Givoni  Brendan Frey

              FLoSS: Facility Location for Subspace Segmentation Nevena Lazic Inmar Givoni Brendan Frey

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              Source URL: www.psi.toronto.edu

              - Date: 2009-09-02 16:09:11
                38Proof, beliefs, and algorithms through the lens of sum-of-squares  Finding a sparse vector in a subspace The sparsest vector problem is the following: • Input: A subspace V ⊆ Rn of dimension k + 1 (given in the form

                Proof, beliefs, and algorithms through the lens of sum-of-squares Finding a sparse vector in a subspace The sparsest vector problem is the following: • Input: A subspace V ⊆ Rn of dimension k + 1 (given in the form

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                Source URL: sumofsquares.org

                - Date: 2016-11-17 19:44:26
                  39QUOTIENTS OF BANACH SPACES WITH THE DAUGAVET PROPERTY VLADIMIR KADETS, VARVARA SHEPELSKA AND DIRK WERNER Abstract. We consider a general concept of Daugavet property with respect to a norming subspace. This concept cover

                  QUOTIENTS OF BANACH SPACES WITH THE DAUGAVET PROPERTY VLADIMIR KADETS, VARVARA SHEPELSKA AND DIRK WERNER Abstract. We consider a general concept of Daugavet property with respect to a norming subspace. This concept cover

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                  Source URL: page.mi.fu-berlin.de

                  - Date: 2008-06-11 04:24:51