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Numerical analysis --- Sparse matrices --- data processing --- Sparse matrices - data processing
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Sensor networks. --- Algebra, Homological. --- Greedoids. --- Sparse matrices.
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Sparse matrices --- Data processing --- Addresses, essays, lectures --- -Sparse matrices --- -519.6 --- 681.3*I3 --- Spare matrix techniques --- Matrices --- -Addresses, essays, lectures --- Computational mathematics. Numerical analysis. Computer programming --- Computer graphics (Computing methodologies) --- Sparse matrices. --- Data processing. --- 681.3*I3 Computer graphics (Computing methodologies) --- 519.6 Computational mathematics. Numerical analysis. Computer programming --- 519.6 --- Sparse matrices - Data processing - Addresses, essays, lectures --- Sparse matrices - Addresses, essays, lectures
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Graph theory --- Sparse matrices --- Congresses. --- Sparse matrices. --- Matrices éparses. --- Analyse numérique. --- Numerical analysis --- Graphes, Théorie des --- Analyse numérique --- Graphes, Théorie des --- Matrices éparses.
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519.61 --- 519.61 Numerical methods of algebra --- Numerical methods of algebra --- Sparse matrices --- Data processing --- Data processing. --- Sparse matrices - Data processing
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This thoroughly updated new edition presents state of the art sparse and multiscale image and signal processing. It covers linear multiscale geometric transforms, such as wavelet, ridgelet, or curvelet transforms, and non-linear multiscale transforms based on the median and mathematical morphology operators. Along with an up-to-the-minute description of required computation, it covers the latest results in inverse problem solving and regularization, sparse signal decomposition, blind source separation, in-painting, and compressed sensing. New chapters and sections cover multiscale geometric transforms for three-dimensional data (data cubes), data on the sphere (geo-located data), dictionary learning, and nonnegative matrix factorization. The authors wed theory and practice in examining applications in areas such as astronomy, including recent results from the European Space Agency's Herschel mission, biology, fusion physics, cold dark matter simulation, medical MRI, digital media, and forensics. MATLAB® and IDL code, available online at www.SparseSignalRecipes.info, accompany these methods and all applications.
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This volume describes the principles and history behind the use of Krylov subspace methods in science and engineering. The outcome of the analysis is very practical and indicates what can and cannot be expected from the use of Krylov subspace methods challenging some common assumptions and justifications of standard approaches.
Sparse matrices. --- Mathematical optimization. --- Optimization (Mathematics) --- Optimization techniques --- Optimization theory --- Systems optimization --- Mathematical analysis --- Maxima and minima --- Operations research --- Simulation methods --- System analysis --- Spare matrix techniques --- Matrices --- Sparse matrices
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Sparse matrices. --- Analyse numérique. --- Numerical analysis --- Calculs numériques --- Matrices --- Systeme lineaire --- Analyse numérique. --- Calculs numériques
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The present collection is the very first contribution of this type in the field of sparse recovery. Compressed sensing is one of the important facets of the broader concept presented in the book, which by now has made connections with other branches such as mathematical imaging, inverse problems, numerical analysis and simulation. The book consists of four lecture notes of courses given at the Summer School on "Theoretical Foundations and Numerical Methods for Sparse Recovery" held at the Johann Radon Institute for Computational and Applied Mathematics in Linz, Austria, in September 2009. This unique collection will be of value for a broad community and may serve as a textbook for graduate courses. From the contents: "Compressive Sensing and Structured Random Matrices" by Holger Rauhut "Numerical Methods for Sparse Recovery" by Massimo Fornasier "Sparse Recovery in Inverse Problems" by Ronny Ramlau and Gerd Teschke "An Introduction to Total Variation for Image Analysis" by Antonin Chambolle, Vicent Caselles, Daniel Cremers, Matteo Novaga and Thomas Pock
Sparse matrices --- Equations --- Differential equations, Partial --- Numerical solutions --- Matrices éparses --- Equations aux dérivées partielles --- Solutions numériques
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