暂无分享,去创建一个
Ming Yan | Wotao Yin | Tianyu Wu | Zhimin Peng | Yangyang Xu | Zhimin Peng | Yangyang Xu | Ming Yan | W. Yin | Tianyu Wu
[1] S. Osher,et al. Coordinate descent optimization for l 1 minimization with application to compressed sensing; a greedy algorithm , 2009 .
[2] A. A. Potapenko,et al. Method of Successive Approximations , 1964, Encyclopedia of Evolutionary Psychological Science.
[3] Clifford Hildreth,et al. A quadratic programming procedure , 1957 .
[4] Peter Richtárik,et al. Parallel coordinate descent methods for big data optimization , 2012, Mathematical Programming.
[5] Stephen J. Wright. Coordinate descent algorithms , 2015, Mathematical Programming.
[6] Shih-Ping Han,et al. A successive projection method , 1988, Math. Program..
[7] Émilie Chouzenoux,et al. A random block-coordinate primal-dual proximal algorithm with application to 3D mesh denoising , 2015, 2015 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP).
[8] D. E. Baz,et al. Asynchronous iterations with flexible communication: contracting operators , 2005 .
[9] Gérard M. Baudet,et al. Asynchronous Iterative Methods for Multiprocessors , 1978, JACM.
[10] Laurent Condat,et al. A Primal–Dual Splitting Method for Convex Optimization Involving Lipschitzian, Proximable and Linear Composite Terms , 2012, Journal of Optimization Theory and Applications.
[11] Jean-Philippe Vert,et al. Group lasso with overlap and graph lasso , 2009, ICML '09.
[12] P. Paatero,et al. Positive matrix factorization: A non-negative factor model with optimal utilization of error estimates of data values† , 1994 .
[13] Jacques M. Bahi,et al. Asynchronous multisplitting methods for nonlinear fixed point problems , 1997, Numerical Algorithms.
[14] Stephen J. Wright,et al. Hogwild: A Lock-Free Approach to Parallelizing Stochastic Gradient Descent , 2011, NIPS.
[15] P. Tseng. Convergence of a Block Coordinate Descent Method for Nondifferentiable Minimization , 2001 .
[16] J. Strikwerda. A probabilistic analysis of asynchronous iteration , 2002 .
[17] Ashutosh Kumar Singh,et al. The Elements of Statistical Learning: Data Mining, Inference, and Prediction , 2010 .
[18] Zhi-Quan Luo,et al. Iteration complexity analysis of block coordinate descent methods , 2013, Mathematical Programming.
[19] P. Tseng,et al. On the convergence of the coordinate descent method for convex differentiable minimization , 1992 .
[20] Paul Tseng,et al. On the Rate of Convergence of a Partially Asynchronous Gradient Projection Algorithm , 1991, SIAM J. Optim..
[21] J. Warga. Minimizing Certain Convex Functions , 1963 .
[22] J. Neumann. On Rings of Operators. Reduction Theory , 1949 .
[23] Joseph K. Bradley,et al. Parallel Coordinate Descent for L1-Regularized Loss Minimization , 2011, ICML.
[24] John N. Tsitsiklis,et al. Parallel and distributed computation , 1989 .
[25] B. Mercier,et al. A dual algorithm for the solution of nonlinear variational problems via finite element approximation , 1976 .
[26] H. H. Rachford,et al. The Numerical Solution of Parabolic and Elliptic Differential Equations , 1955 .
[27] Dimitri P. Bertsekas,et al. Distributed asynchronous computation of fixed points , 1983, Math. Program..
[28] Yurii Nesterov,et al. Efficiency of Coordinate Descent Methods on Huge-Scale Optimization Problems , 2012, SIAM J. Optim..
[29] L. McLlNDEN,et al. AN EXTENSION OF FENCHEL’S DUALITY THEOREM TO SADDLE FUNCTIONS AND DUAL MINIMAX PROBLEMS , 2012 .
[30] Alexander Zien,et al. Label Propagation and Quadratic Criterion , 2006 .
[31] Damek Davis,et al. Convergence Rate Analysis of Primal-Dual Splitting Schemes , 2014, SIAM J. Optim..
[32] J. Pesquet,et al. A Class of Randomized Primal-Dual Algorithms for Distributed Optimization , 2014, 1406.6404.
[33] Paul Tseng,et al. Dual coordinate ascent methods for non-strictly convex minimization , 1993, Math. Program..
[34] Heinz H. Bauschke,et al. Convex Analysis and Monotone Operator Theory in Hilbert Spaces , 2011, CMS Books in Mathematics.
[35] Heinz H. Bauschke,et al. On the convergence of von Neumann's alternating projection algorithm for two sets , 1993 .
[36] Marc Teboulle,et al. Proximal alternating linearized minimization for nonconvex and nonsmooth problems , 2013, Mathematical Programming.
[37] M. Yuan,et al. Model selection and estimation in regression with grouped variables , 2006 .
[38] K. Schittkowski,et al. NONLINEAR PROGRAMMING , 2022 .
[39] Yangyang Xu,et al. Alternating proximal gradient method for sparse nonnegative Tucker decomposition , 2013, Mathematical Programming Computation.
[40] Stephen J. Wright,et al. An asynchronous parallel stochastic coordinate descent algorithm , 2013, J. Mach. Learn. Res..
[41] Bang Công Vu,et al. A splitting algorithm for dual monotone inclusions involving cocoercive operators , 2011, Advances in Computational Mathematics.
[42] P. Tseng. Applications of splitting algorithm to decomposition in convex programming and variational inequalities , 1991 .
[43] Didier El Baz,et al. Flexible Communication for Parallel Asynchronous Methods with Application to a Nonlinear Optimization Problem , 1997, PARCO.
[44] P. Tseng,et al. Block-Coordinate Gradient Descent Method for Linearly Constrained Nonsmooth Separable Optimization , 2009 .
[45] Luigi Grippo,et al. On the convergence of the block nonlinear Gauss-Seidel method under convex constraints , 2000, Oper. Res. Lett..
[46] Amir Beck,et al. On the Convergence of Block Coordinate Descent Type Methods , 2013, SIAM J. Optim..
[47] Damek Davis,et al. A Three-Operator Splitting Scheme and its Optimization Applications , 2015, 1504.01032.
[48] 丸山 徹. Convex Analysisの二,三の進展について , 1977 .
[49] Patrick L. Combettes,et al. A forward-backward view of some primal-dual optimization methods in image recovery , 2014, 2014 IEEE International Conference on Image Processing (ICIP).
[50] Hédy Attouch,et al. Proximal Alternating Minimization and Projection Methods for Nonconvex Problems: An Approach Based on the Kurdyka-Lojasiewicz Inequality , 2008, Math. Oper. Res..
[51] Zhi-Quan Luo,et al. A Unified Convergence Analysis of Block Successive Minimization Methods for Nonsmooth Optimization , 2012, SIAM J. Optim..
[52] Guanghui Lan,et al. Stochastic Block Mirror Descent Methods for Nonsmooth and Stochastic Optimization , 2013, SIAM J. Optim..
[53] Lin Xiao,et al. On the complexity analysis of randomized block-coordinate descent methods , 2013, Mathematical Programming.
[54] Wotao Yin,et al. Block Stochastic Gradient Iteration for Convex and Nonconvex Optimization , 2014, SIAM J. Optim..
[55] Stephen J. Wright,et al. Asynchronous Stochastic Coordinate Descent: Parallelism and Convergence Properties , 2014, SIAM J. Optim..
[56] Wotao Yin,et al. A Block Coordinate Descent Method for Regularized Multiconvex Optimization with Applications to Nonnegative Tensor Factorization and Completion , 2013, SIAM J. Imaging Sci..
[57] Vivek S. Borkar,et al. Distributed Asynchronous Incremental Subgradient Methods , 2001 .
[58] R. Siddon. Fast calculation of the exact radiological path for a three-dimensional CT array. , 1985, Medical physics.
[59] Paul Tseng,et al. A coordinate gradient descent method for nonsmooth separable minimization , 2008, Math. Program..
[60] Pradeep Ravikumar,et al. Nearest Neighbor based Greedy Coordinate Descent , 2011, NIPS.
[61] Ming Yan,et al. ARock: an Algorithmic Framework for Asynchronous Parallel Coordinate Updates , 2015, SIAM J. Sci. Comput..
[62] R. Glowinski,et al. Sur l'approximation, par éléments finis d'ordre un, et la résolution, par pénalisation-dualité d'une classe de problèmes de Dirichlet non linéaires , 1975 .
[63] Lieven Vandenberghe,et al. Primal-Dual Decomposition by Operator Splitting and Applications to Image Deblurring , 2014, SIAM J. Imaging Sci..
[64] R. Sargent,et al. On the convergence of sequential minimization algorithms , 1973 .
[65] Peter Richtárik,et al. Iteration complexity of randomized block-coordinate descent methods for minimizing a composite function , 2011, Mathematical Programming.
[66] H. H. Rachford,et al. On the numerical solution of heat conduction problems in two and three space variables , 1956 .
[67] Daniel B. Szyld,et al. Asynchronous Iterations , 2011, Encyclopedia of Parallel Computing.
[68] Damek Davis,et al. An O(nlog(n)) Algorithm for Projecting Onto the Ordered Weighted ℓ1 Norm Ball , 2015, ArXiv.
[69] Wotao Yin,et al. A Globally Convergent Algorithm for Nonconvex Optimization Based on Block Coordinate Update , 2014, J. Sci. Comput..
[70] Inderjit S. Dhillon,et al. PASSCoDe: Parallel ASynchronous Stochastic dual Co-ordinate Descent , 2015, ICML.
[71] Ming Yan,et al. Parallel and distributed sparse optimization , 2013, 2013 Asilomar Conference on Signals, Systems and Computers.
[72] Damek Davis. An $O(n\log(n))$ Algorithm for Projecting Onto the Ordered Weighted $\ell_1$ Norm Ball. , 2015 .
[73] L. Briceño-Arias. Forward-Douglas–Rachford splitting and forward-partial inverse method for solving monotone inclusions , 2012, 1212.5942.
[74] Gregory B. Passty. Ergodic convergence to a zero of the sum of monotone operators in Hilbert space , 1979 .
[75] Norman Zadeh. Note---A Note on the Cyclic Coordinate Ascent Method , 1970 .
[76] Leonhard Held,et al. Gaussian Markov Random Fields: Theory and Applications , 2005 .
[77] P. L. Combettes,et al. Monotone Operator Methods for Nash Equilibria in Non-potential Games , 2011, 1106.0144.
[78] Anthony Widjaja,et al. Learning with Kernels: Support Vector Machines, Regularization, Optimization, and Beyond , 2003, IEEE Transactions on Neural Networks.
[79] Mark W. Schmidt,et al. Coordinate Descent Converges Faster with the Gauss-Southwell Rule Than Random Selection , 2015, ICML.
[80] Paul Tseng,et al. A Modified Forward-backward Splitting Method for Maximal Monotone Mappings 1 , 1998 .
[81] Patrick L. Combettes,et al. Stochastic Quasi-Fejér Block-Coordinate Fixed Point Iterations with Random Sweeping , 2014 .
[82] K. Lange,et al. Coordinate descent algorithms for lasso penalized regression , 2008, 0803.3876.