Function representation

Results: 315



#Item
41Unnatural L0 Sparse Representation for Natural Image Deblurring Supplementary Material Li Xu Shicheng Zheng Jiaya Jia The Chinese University of Hong Kong

Unnatural L0 Sparse Representation for Natural Image Deblurring Supplementary Material Li Xu Shicheng Zheng Jiaya Jia The Chinese University of Hong Kong

Add to Reading List

Source URL: www.cse.cuhk.edu.hk

Language: English - Date: 2013-04-16 04:01:35
42Publications and funded research 2008 –-- (organized by ‘areas’) Books 1 Halliday: System and Function in Language, London, Oxford University Press (editedLanguage as Ideology, London, Routledge and Keg

Publications and funded research 2008 –-- (organized by ‘areas’) Books 1 Halliday: System and Function in Language, London, Oxford University Press (editedLanguage as Ideology, London, Routledge and Keg

Add to Reading List

Source URL: www.ioe.ac.uk

Language: English
43proteins STRUCTURE O FUNCTION O BIOINFORMATICS Effective connectivity profile: A structural representation that evidences the relationship between protein structures

proteins STRUCTURE O FUNCTION O BIOINFORMATICS Effective connectivity profile: A structural representation that evidences the relationship between protein structures

Add to Reading List

Source URL: ub.cbm.uam.es

Language: English - Date: 2015-05-25 09:53:34
    44NONCOMMUTATIVE GEOMETRY AND THE RIEMANN ZETA FUNCTION Alain Connes According to my first teacher Gustave Choquet one does, by openly facing a well known unsolved problem, run the risk of being remembered

    NONCOMMUTATIVE GEOMETRY AND THE RIEMANN ZETA FUNCTION Alain Connes According to my first teacher Gustave Choquet one does, by openly facing a well known unsolved problem, run the risk of being remembered

    Add to Reading List

    Source URL: www.alainconnes.org

    Language: English - Date: 2003-04-21 09:16:32
    45Notes on Indirect Utility How do we show that the indirect utility function is quasi-convex? We want to show that if v(p, m) ≥ v(p0 , m0 ), then the indirect utility of the convex combination budget is worse than the i

    Notes on Indirect Utility How do we show that the indirect utility function is quasi-convex? We want to show that if v(p, m) ≥ v(p0 , m0 ), then the indirect utility of the convex combination budget is worse than the i

    Add to Reading List

    Source URL: econ.ucsb.edu

    Language: English - Date: 2011-10-14 19:42:04
    46Two Properties of Expenditure functions Proof that e(p, u) is a concave function of p. Proof: We want to show that for any u and any two price vectors p and p0 , and for any λ between 0 and 1, λe(p, u) + (1 − λ)e(p0

    Two Properties of Expenditure functions Proof that e(p, u) is a concave function of p. Proof: We want to show that for any u and any two price vectors p and p0 , and for any λ between 0 and 1, λe(p, u) + (1 − λ)e(p0

    Add to Reading List

    Source URL: econ.ucsb.edu

    Language: English - Date: 2011-10-18 17:00:43
    47Image Classification using Super-Vector Coding of Local Image Descriptors Xi Zhou† , Kai Yu‡ , Tong Zhang∗ , and Thomas S. Huang† †  Dept. of ECE, University of Illinois at Urbana-Champaign, Illinois

    Image Classification using Super-Vector Coding of Local Image Descriptors Xi Zhou† , Kai Yu‡ , Tong Zhang∗ , and Thomas S. Huang† † Dept. of ECE, University of Illinois at Urbana-Champaign, Illinois

    Add to Reading List

    Source URL: www.dbs.ifi.lmu.de

    Language: English - Date: 2010-08-22 01:22:06
    48Implicit Surfaces or Level Sets of Functions Surfaces in R3 are usually described either as “parametrized images” F : D2 → R3 or else as “implicit surfaces”, i.e., as a level set of a function f : R3 → R, (th

    Implicit Surfaces or Level Sets of Functions Surfaces in R3 are usually described either as “parametrized images” F : D2 → R3 or else as “implicit surfaces”, i.e., as a level set of a function f : R3 → R, (th

    Add to Reading List

    Source URL: virtualmathmuseum.org

    Language: English - Date: 2007-03-08 14:51:35
    49THE CONTRIBUTIONS OF STANLEY TO THE FABRIC OF SYMMETRIC AND QUASISYMMETRIC FUNCTIONS SARA C. BILLEY AND PETER R. W. MCNAMARA Dedicated to

    THE CONTRIBUTIONS OF STANLEY TO THE FABRIC OF SYMMETRIC AND QUASISYMMETRIC FUNCTIONS SARA C. BILLEY AND PETER R. W. MCNAMARA Dedicated to

    Add to Reading List

    Source URL: www.math.washington.edu

    Language: English - Date: 2015-05-13 15:29:12
    50WiSeNet: Building a Wikipedia-based Semantic Network with Ontologized Relations Andrea Moro Roberto Navigli

    WiSeNet: Building a Wikipedia-based Semantic Network with Ontologized Relations Andrea Moro Roberto Navigli

    Add to Reading List

    Source URL: wwwusers.di.uniroma1.it

    Language: English - Date: 2013-07-25 13:11:27