Nonparametric predictive regression

被引:25
|
作者
Kasparis, Ioannis [1 ]
Andreou, Elena [1 ,2 ]
Phillips, Peter C. B. [3 ,4 ,5 ,6 ]
机构
[1] Univ Cyprus, CY-1678 Nicosia, Cyprus
[2] CERP, Toronto, ON, Canada
[3] Yale Univ, New Haven, CT 06520 USA
[4] Univ Auckland, Auckland 1, New Zealand
[5] Univ Southampton, Southampton SO9 5NH, Hants, England
[6] Singapore Management Univ, Singapore 178902, Singapore
基金
美国国家科学基金会; 欧洲研究理事会;
关键词
Fractional Ornstein-Uhlenbeck process; Functional regression; Nonparametric predictability test; Nonparametric regression; Stock returns; Predictive regression; ASYMPTOTIC THEORY; STOCK RETURNS; COINTEGRATION; INFERENCE; MISSPECIFICATION; PREDICTABILITY; APPROXIMATION; CONVERGENCE; FUNCTIONALS; INTEGRATION;
D O I
10.1016/j.jeconom.2014.05.015
中图分类号
F [经济];
学科分类号
02 ;
摘要
A unifying framework for inference is developed in predictive regressions where the predictor has unknown integration properties and may be stationary or nonstationary. Two easily implemented nonparametric F-tests are proposed. The limit distribution of these predictive tests is nuisance parameter free and holds for a wide range of predictors including stationary as well as non-stationary fractional and near unit root processes. Asymptotic theory and simulations show that the proposed tests are more powerful than existing parametric predictability tests when deviations from unity are large or the predictive regression is nonlinear. Empirical illustrations to monthly SP500 stock returns data are provided. (C) 2014 Elsevier B.V. All rights reserved.
引用
收藏
页码:468 / 494
页数:27
相关论文
共 50 条
  • [1] A Nonparametric Test of the Predictive Regression Model
    Juhl, Ted
    [J]. JOURNAL OF BUSINESS & ECONOMIC STATISTICS, 2014, 32 (03) : 387 - 394
  • [2] A predictive estimator of finite population mean using nonparametric regression
    M. Rueda
    I. R. Sánchez-Borrego
    [J]. Computational Statistics, 2009, 24 : 1 - 14
  • [3] A predictive estimator of finite population mean using nonparametric regression
    Rueda, M.
    Sanchez-Borrego, I. R.
    [J]. COMPUTATIONAL STATISTICS, 2009, 24 (01) : 1 - 14
  • [4] NONPARAMETRIC REGRESSION
    HUSSAIN, SS
    SPRENT, P
    [J]. JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES A-STATISTICS IN SOCIETY, 1983, 146 : 182 - 191
  • [5] A nonparametric predictive regression model using partitioning estimators based on Taylor expansions
    Olmo, Jose
    [J]. JOURNAL OF TIME SERIES ANALYSIS, 2023, 44 (03) : 294 - 318
  • [6] Quantization for nonparametric regression
    Gyoerfi, Laszlo
    Wegkamp, Marten
    [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 2008, 54 (02) : 867 - 874
  • [7] Weighted nonparametric regression
    Delicado, P
    delRio, M
    [J]. COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 1997, 26 (12) : 2983 - 2998
  • [8] Inference on finite population categorical response: nonparametric regression-based predictive approach
    Adhya, Sumanta
    Banerjee, Tathagata
    Chattopadhyay, Gaurangadeb
    [J]. ASTA-ADVANCES IN STATISTICAL ANALYSIS, 2012, 96 (01) : 69 - 98
  • [9] NONPARAMETRIC BAYESIAN REGRESSION
    BARRY, D
    [J]. ANNALS OF STATISTICS, 1986, 14 (03): : 934 - 953
  • [10] NONPARAMETRIC MODAL REGRESSION
    Chen, Yen-Chi
    Genovese, Christopher R.
    Tibshirani, Ryan J.
    Wasserman, Larry
    [J]. ANNALS OF STATISTICS, 2016, 44 (02): : 489 - 514