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Computing Rate-Distortion Functions of Continuous Memoryless Sources via Discrete Algorithms: An Integrated Scheme with Convergence Guarantee and Algorithmic Acceleration. [PDF]
Entropy (Basel)Chen L +5 more
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Regularized Locality Preserving Projections with Two-Dimensional Discretized Laplacian Smoothing
, 2006 Deng Cai, Xiaofei He, Jiawei Han
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Hierarchical sparse Bayesian learning with adaptive Laplacian prior for single image super-resolution. [PDF]
Sci RepQi M, Zhou Y, Hu Y, Xie C, Xu S.
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Dynamic evolution of intracortical and corticomuscular connectivity during reach-and-grasp movement planning and execution. [PDF]
Sci RepSanchez-Bautista JA +2 more
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Laplace-guided fusion network for camouflage object detection. [PDF]
Front Artif IntellZhang J, Gao F, He S, Zhang B.
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The Clausius-Mossotti Factor in Dielectrophoresis: A Critical Appraisal of Its Proposed Role as an 'Electrophysiology Rosetta Stone'. [PDF]
Micromachines (Basel)Pethig R.
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Journal d'Analyse Mathématique, 2002
This paper deals with the following growth model; let \(\{K_t\}\), \(t\geq t_0\), be a growing family of connecting sets, where \(K_{t_0}\) is the initial configuration, and \(K_s\subset K_t\) for \(s< t\). The growth is localized at a finite number of points \(a_j(t)\), \(1\leq j\leq d\), so that \(K_t\setminus K_{t_0}\) consists of \(d\) disjoint ...
Carleson, L., Makarov, N.
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This paper deals with the following growth model; let \(\{K_t\}\), \(t\geq t_0\), be a growing family of connecting sets, where \(K_{t_0}\) is the initial configuration, and \(K_s\subset K_t\) for \(s< t\). The growth is localized at a finite number of points \(a_j(t)\), \(1\leq j\leq d\), so that \(K_t\setminus K_{t_0}\) consists of \(d\) disjoint ...
Carleson, L., Makarov, N.
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2010
We have seen in the previous chapters how an elliptic operator can be associated in a natural way with a geometric Riemannian structure. In a similar way sub-elliptic operators arise from similar structures, called sub-Riemannian structures, which will be discussed next. References for sub-Riemannian manifolds are [27] and [92].
Ovidiu Calin +3 more
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We have seen in the previous chapters how an elliptic operator can be associated in a natural way with a geometric Riemannian structure. In a similar way sub-elliptic operators arise from similar structures, called sub-Riemannian structures, which will be discussed next. References for sub-Riemannian manifolds are [27] and [92].
Ovidiu Calin +3 more
openaire +1 more source