Covariance Versus Precision Matrix Estimation for Efficient Asset Allocation
暂无分享,去创建一个
Patrice Abry | Marc Senneret | Laurent Jaffres | Yannick Malevergne | Gerald Perrin | Yannick Malevergne | P. Abry | M. Senneret | G. Perrin | L. Jaffres
[1] E. Elton,et al. ESTIMATING THE DEPENDENCE STRUCTURE OF SHARE PRICES —IMPLICATIONS FOR PORTFOLIO SELECTION , 1973 .
[2] Trevor Hastie,et al. The Elements of Statistical Learning , 2001 .
[3] A. Hero,et al. Large-Scale Correlation Screening , 2011, 1102.1204.
[4] Ali N. Akansu,et al. A Primer for Financial Engineering: Financial Signal Processing and Electronic Trading , 2015 .
[5] Noureddine El Karoui. Spectrum estimation for large dimensional covariance matrices using random matrix theory , 2006, math/0609418.
[6] Taras Bodnar,et al. Properties of the singular, inverse and generalized inverse partitioned Wishart distributions , 2008 .
[7] W. Sharpe. A Simplified Model for Portfolio Analysis , 1963 .
[8] Alfred O. Hero,et al. Robust Shrinkage Estimation of High-Dimensional Covariance Matrices , 2010, IEEE Transactions on Signal Processing.
[9] Tatsuya Kubokawa,et al. Estimation of the precision matrix of a singular Wishart distribution and its application in high-dimensional data , 2008 .
[10] Pradeep Ravikumar,et al. Elementary Estimators for Sparse Covariance Matrices and other Structured Moments , 2014, ICML.
[11] M. Rothschild,et al. Arbitrage, Factor Structure, and Mean-Variance Analysis on Large Asset Markets , 1982 .
[12] P. Bickel,et al. Covariance regularization by thresholding , 2009, 0901.3079.
[13] R. Tibshirani,et al. Sparse inverse covariance estimation with the graphical lasso. , 2008, Biostatistics.
[14] Gary Chamberlain,et al. FUNDS, FACTORS, AND DIVERSIFICATION IN ARBITRAGE PRICING MODELS , 1983 .
[15] Stephen P. Boyd,et al. Distributed Optimization and Statistical Learning via the Alternating Direction Method of Multipliers , 2011, Found. Trends Mach. Learn..
[16] J. Bouchaud,et al. Noise Dressing of Financial Correlation Matrices , 1998, cond-mat/9810255.
[17] R. Cook,et al. On the mean and variance of the generalized inverse of a singular Wishart matrix , 2011 .
[18] Sheridan Titman,et al. On Persistence in Mutual Fund Performance , 1997 .
[19] Christoffer Bengtsson. On Portfolio Selection : Improved Covariance Matrix Estimation for Swedish Asset Returns , 2002 .
[20] R. Jagannathan,et al. Risk Reduction in Large Portfolios: Why Imposing the Wrong Constraints Helps , 2002 .
[21] David Disatnik,et al. Shrinking the Covariance Matrix — Simpler is Better Background , 2006 .
[22] Pradeep Ravikumar,et al. Sparse inverse covariance matrix estimation using quadratic approximation , 2011, MLSLP.
[23] T. Cai,et al. A Constrained ℓ1 Minimization Approach to Sparse Precision Matrix Estimation , 2011, 1102.2233.
[24] J. Bouchaud,et al. Theory of Financial Risk and Derivative Pricing: From Statistical Physics to Risk Management , 2011 .
[25] K. Strimmer,et al. Statistical Applications in Genetics and Molecular Biology A Shrinkage Approach to Large-Scale Covariance Matrix Estimation and Implications for Functional Genomics , 2011 .
[26] F. Nogales,et al. Size Matters: Optimal Calibration of Shrinkage Estimators for Portfolio Selection , 2011 .
[27] R. Muirhead. Aspects of Multivariate Statistical Theory , 1982, Wiley Series in Probability and Statistics.
[28] J. Lewellen. The Cross Section of Expected Stock Returns , 2014 .
[29] Clifford S. Stein. Estimation of a covariance matrix , 1975 .
[30] Heng Lian. Shrinkage tuning parameter selection in precision matrices estimation , 2009 .
[31] Weidong Liu,et al. Adaptive Thresholding for Sparse Covariance Matrix Estimation , 2011, 1102.2237.
[32] Jianqing Fan,et al. Large covariance estimation by thresholding principal orthogonal complements , 2011, Journal of the Royal Statistical Society. Series B, Statistical methodology.
[33] L. R. Haff. ESTIMATION OF THE INVERSE COVARIANCE MATRIX: RANDOM MIXTURES OF THE INVERSE WISHART MATRIX AND THE IDENTITY , 1979 .
[34] Simon Benninga,et al. Shrinking the Covariance Matrix , 2007 .
[35] V. Marčenko,et al. DISTRIBUTION OF EIGENVALUES FOR SOME SETS OF RANDOM MATRICES , 1967 .
[36] Victor DeMiguel,et al. Optimal Versus Naive Diversification: How Inefficient is the 1/N Portfolio Strategy? , 2009 .
[37] Olivier Ledoit,et al. Nonlinear Shrinkage Estimation of Large-Dimensional Covariance Matrices , 2011, 1207.5322.
[38] Alfred O. Hero,et al. Shrinkage Algorithms for MMSE Covariance Estimation , 2009, IEEE Transactions on Signal Processing.
[39] Yan Xu,et al. Improving Mean Variance Optimization through Sparse Hedging Restrictions , 2013, Journal of Financial and Quantitative Analysis.
[40] S. Péché,et al. Eigenvectors of some large sample covariance matrix ensembles , 2009 .
[41] Walt J. Woerheide. An index of portfolio diversification , 1993 .
[42] A. U.S.,et al. Sparse Estimation of a Covariance Matrix , 2010 .
[43] Seung-Jean Kim,et al. Maximum Likelihood Covariance Estimation with a Condition Number Constraint , 2006, 2006 Fortieth Asilomar Conference on Signals, Systems and Computers.
[44] Yannick Malevergne,et al. Collective origin of the coexistence of apparent random matrix theory noise and of factors in large sample correlation matrices , 2002, cond-mat/0210115.
[45] Adam J. Rothman. Positive definite estimators of large covariance matrices , 2012 .
[46] Richard O. Michaud. The Markowitz Optimization Enigma: Is 'Optimized' Optimal? , 1989 .
[47] V. Siskind. Second moments of inverse Wishart-matrix elements , 1972 .
[48] Mirai Tanaka,et al. Positive definite matrix approximation with condition number constraint , 2014, Optim. Lett..
[49] Harry M. Markowitz,et al. The Theory and Practice of Investment Management: Asset Allocation, Valuation, Portfolio Construction, and Strategies , 2011 .
[50] Bin Yu,et al. High-dimensional covariance estimation by minimizing ℓ1-penalized log-determinant divergence , 2008, 0811.3628.
[51] Jianqing Fan,et al. High Dimensional Covariance Matrix Estimation in Approximate Factor Models , 2011, Annals of statistics.
[52] L. R. Haff. The Variational Form of Certain Bayes Estimators , 1991 .
[53] Vwani P. Roychowdhury,et al. Covariance selection for nonchordal graphs via chordal embedding , 2008, Optim. Methods Softw..
[54] Raphael N. Markellos,et al. Parameter Uncertainty in Portfolio Selection: Shrinking the Inverse Covariance Matrix , 2011 .
[55] J. Neyman,et al. INADMISSIBILITY OF THE USUAL ESTIMATOR FOR THE MEAN OF A MULTIVARIATE NORMAL DISTRIBUTION , 2005 .
[56] Adam J. Rothman,et al. Generalized Thresholding of Large Covariance Matrices , 2009 .
[57] Matthew R. McKay,et al. A Robust Statistics Approach to Minimum Variance Portfolio Optimization , 2015, IEEE Transactions on Signal Processing.
[58] Eugene P. Wigner,et al. On a Class of Analytic Functions from the Quantum Theory of Collisions , 1951 .
[59] Olivier Ledoit,et al. Improved estimation of the covariance matrix of stock returns with an application to portfolio selection , 2003 .
[60] A. Stuart,et al. Portfolio Selection: Efficient Diversification of Investments , 1959 .