Optimal link prediction with matrix logistic regression
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[1] R. Dudley. The Sizes of Compact Subsets of Hilbert Space and Continuity of Gaussian Processes , 1967 .
[2] Richard M. Karp,et al. Reducibility Among Combinatorial Problems , 1972, 50 Years of Integer Programming.
[3] G. C. Jain,et al. On an exponential family , 1979 .
[4] P. Holland,et al. An Exponential Family of Probability Distributions for Directed Graphs , 1981 .
[5] Kathryn B. Laskey,et al. Stochastic blockmodels: First steps , 1983 .
[6] Colin McDiarmid,et al. Topics in Chromatic Graph Theory: Colouring random graphs , 2015 .
[7] Ludek Kucera,et al. Expected Complexity of Graph Partitioning Problems , 1995, Discret. Appl. Math..
[8] Noga Alon,et al. Finding a large hidden clique in a random graph , 1998, SODA '98.
[9] J. Dall,et al. Random geometric graphs. , 2002, Physical review. E, Statistical, nonlinear, and soft matter physics.
[10] Peter D. Hoff,et al. Latent Space Approaches to Social Network Analysis , 2002 .
[11] O. Bousquet. A Bennett concentration inequality and its application to suprema of empirical processes , 2002 .
[12] Arlindo L. Oliveira,et al. Biclustering algorithms for biological data analysis: a survey , 2004, IEEE/ACM Transactions on Computational Biology and Bioinformatics.
[13] Emmanuel J. Candès,et al. Decoding by linear programming , 2005, IEEE Transactions on Information Theory.
[14] Alan M. Frieze,et al. Random graphs , 2006, SODA '06.
[15] S. Mendelson,et al. Uniform Uncertainty Principle for Bernoulli and Subgaussian Ensembles , 2006, math/0608665.
[16] Biau Gérard,et al. Statistical inference on graphs , 2006 .
[17] Terence Tao,et al. The Dantzig selector: Statistical estimation when P is much larger than n , 2005, math/0506081.
[18] Stanley Wasserman,et al. Social Network Analysis: Methods and Applications , 1994, Structural analysis in the social sciences.
[19] P. Massart,et al. Concentration inequalities and model selection , 2007 .
[20] P. Massart,et al. Minimal Penalties for Gaussian Model Selection , 2007 .
[21] S. Geer. HIGH-DIMENSIONAL GENERALIZED LINEAR MODELS AND THE LASSO , 2008, 0804.0703.
[22] F. Bunea. Honest variable selection in linear and logistic regression models via $\ell_1$ and $\ell_1+\ell_2$ penalization , 2008, 0808.4051.
[23] A. Barabasi,et al. High-Quality Binary Protein Interaction Map of the Yeast Interactome Network , 2008, Science.
[24] P. Bühlmann,et al. The group lasso for logistic regression , 2008 .
[25] R. Adamczak,et al. Restricted Isometry Property of Matrices with Independent Columns and Neighborly Polytopes by Random Sampling , 2009, 0904.4723.
[26] Alexandre B. Tsybakov,et al. Introduction to Nonparametric Estimation , 2008, Springer series in statistics.
[27] Francis R. Bach,et al. Self-concordant analysis for logistic regression , 2009, ArXiv.
[28] Philippe Rigollet,et al. Kullback-Leibler aggregation and misspecified generalized linear models , 2009, 0911.2919.
[29] Maya R. Gupta,et al. Similarity-based Classification: Concepts and Algorithms , 2009, J. Mach. Learn. Res..
[30] P. Bickel,et al. A nonparametric view of network models and Newman–Girvan and other modularities , 2009, Proceedings of the National Academy of Sciences.
[31] P. Bickel,et al. SIMULTANEOUS ANALYSIS OF LASSO AND DANTZIG SELECTOR , 2008, 0801.1095.
[32] C. Giraud. Low rank Multivariate regression , 2010, 1009.5165.
[33] V. Koltchinskii,et al. Nuclear norm penalization and optimal rates for noisy low rank matrix completion , 2010, 1011.6256.
[34] A. Tsybakov,et al. Estimation of high-dimensional low-rank matrices , 2009, 0912.5338.
[35] Martin J. Wainwright,et al. Estimation of (near) low-rank matrices with noise and high-dimensional scaling , 2009, ICML.
[36] Emmanuel J. Candès,et al. Tight Oracle Inequalities for Low-Rank Matrix Recovery From a Minimal Number of Noisy Random Measurements , 2011, IEEE Transactions on Information Theory.
[37] G. Lugosi,et al. High-dimensional random geometric graphs and their clique number , 2011 .
[38] Cristopher Moore,et al. Asymptotic analysis of the stochastic block model for modular networks and its algorithmic applications , 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.
[39] Nicolas Vayatis,et al. Estimation of Simultaneously Sparse and Low Rank Matrices , 2012, ICML.
[40] Alekh Agarwal,et al. Computational Trade-offs in Statistical Learning , 2012 .
[41] P. Rigollet,et al. Optimal detection of sparse principal components in high dimension , 2012, 1202.5070.
[42] M. Wegkamp,et al. Joint variable and rank selection for parsimonious estimation of high-dimensional matrices , 2011, 1110.3556.
[43] Michael I. Jordan,et al. Computational and statistical tradeoffs via convex relaxation , 2012, Proceedings of the National Academy of Sciences.
[44] Philippe Rigollet,et al. Complexity Theoretic Lower Bounds for Sparse Principal Component Detection , 2013, COLT.
[45] Marc Sebban,et al. A Survey on Metric Learning for Feature Vectors and Structured Data , 2013, ArXiv.
[46] P. Wolfe,et al. Nonparametric graphon estimation , 2013, 1309.5936.
[47] Yihong Wu,et al. Computational Barriers in Minimax Submatrix Detection , 2013, ArXiv.
[48] Sara van de Geer,et al. Confidence sets in sparse regression , 2012, 1209.1508.
[49] Martin J. Wainwright,et al. Lower bounds on the performance of polynomial-time algorithms for sparse linear regression , 2014, COLT.
[50] C. Giraud. Introduction to High-Dimensional Statistics , 2014 .
[51] Harrison H. Zhou,et al. Sparse CCA: Adaptive Estimation and Computational Barriers , 2014, 1409.8565.
[52] Quentin Berthet,et al. Statistical and computational trade-offs in estimation of sparse principal components , 2014, 1408.5369.
[53] Laurent Massoulié,et al. Community detection thresholds and the weak Ramanujan property , 2013, STOC.
[54] Weijie J. Su,et al. SLOPE-ADAPTIVE VARIABLE SELECTION VIA CONVEX OPTIMIZATION. , 2014, The annals of applied statistics.
[55] Volkan Cevher,et al. Designing Statistical Estimators That Balance Sample Size, Risk, and Computational Cost , 2015, IEEE Journal of Selected Topics in Signal Processing.
[56] Elchanan Mossel,et al. Reconstruction and estimation in the planted partition model , 2012, Probability Theory and Related Fields.
[57] A. Tsybakov,et al. Oracle inequalities for network models and sparse graphon estimation , 2015, 1507.04118.
[58] Emmanuel Abbe,et al. Detection in the stochastic block model with multiple clusters: proof of the achievability conjectures, acyclic BP, and the information-computation gap , 2015, ArXiv.
[59] E. Levina,et al. Estimating network edge probabilities by neighborhood smoothing , 2015, 1509.08588.
[60] Yudong Chen,et al. Incoherence-Optimal Matrix Completion , 2013, IEEE Transactions on Information Theory.
[61] Harrison H. Zhou,et al. Rate-optimal graphon estimation , 2014, 1410.5837.
[62] Yonina C. Eldar,et al. Simultaneously Structured Models With Application to Sparse and Low-Rank Matrices , 2012, IEEE Transactions on Information Theory.
[63] Bruce E. Hajek,et al. Computational Lower Bounds for Community Detection on Random Graphs , 2014, COLT.
[64] Sébastien Bubeck,et al. Testing for high‐dimensional geometry in random graphs , 2014, Random Struct. Algorithms.
[65] Jianqing Fan,et al. Robust Low-Rank Matrix Recovery , 2016 .
[66] Jess Banks,et al. Information-theoretic thresholds for community detection in sparse networks , 2016, COLT.
[67] Stéphan Clémençon,et al. On Graph Reconstruction via Empirical Risk Minimization: Fast Learning Rates and Scalability , 2016, NIPS.
[68] Lalit Jain,et al. Finite Sample Prediction and Recovery Bounds for Ordinal Embedding , 2016, NIPS.
[69] Yudong Chen,et al. Statistical-Computational Tradeoffs in Planted Problems and Submatrix Localization with a Growing Number of Clusters and Submatrices , 2014, J. Mach. Learn. Res..
[70] Venkat Chandrasekaran,et al. Resource Allocation for Statistical Estimation , 2014, Proceedings of the IEEE.
[71] Yaniv Plan,et al. Average-case hardness of RIP certification , 2016, NIPS.
[72] Felix Abramovich,et al. Model Selection and Minimax Estimation in Generalized Linear Models , 2014, IEEE Transactions on Information Theory.
[73] Vianney Perchet,et al. Fast Rates for Bandit Optimization with Upper-Confidence Frank-Wolfe , 2017, NIPS.
[74] Emmanuel Abbe,et al. Community detection and stochastic block models: recent developments , 2017, Found. Trends Commun. Inf. Theory.
[75] Anru R. Zhang,et al. Tensor SVD: Statistical and Computational Limits , 2017, IEEE Transactions on Information Theory.
[76] Elchanan Mossel,et al. A Proof of the Block Model Threshold Conjecture , 2013, Combinatorica.
[77] Yihong Wu,et al. Statistical and Computational Limits for Sparse Matrix Detection , 2018, The Annals of Statistics.
[78] Rémi Gribonval,et al. Stable recovery of low-dimensional cones in Hilbert spaces: One RIP to rule them all , 2015, Applied and Computational Harmonic Analysis.
[79] A. Tsybakov,et al. Slope meets Lasso: Improved oracle bounds and optimality , 2016, The Annals of Statistics.
[80] Piyush Srivastava,et al. Exact recovery in the Ising blockmodel , 2016, The Annals of Statistics.
[81] Jordan S. Ellenberg,et al. Detection of Planted Solutions for Flat Satisfiability Problems , 2019, AISTATS.
[82] Jianqing Fan,et al. Generalized high-dimensional trace regression via nuclear norm regularization , 2017, Journal of Econometrics.
[83] Weichen Wang,et al. A SHRINKAGE PRINCIPLE FOR HEAVY-TAILED DATA: HIGH-DIMENSIONAL ROBUST LOW-RANK MATRIX RECOVERY. , 2016, Annals of statistics.