Robust portfolio rules and detection-error probabilities for a mean-reverting risk premium

被引:144
|
作者
Maenhout, Pascal J. [1 ]
机构
[1] INSEAD, Dept Finance, F-77305 Fontainebleau, France
关键词
portfolio choice; robustness; model uncertainty; intertemporal hedging; detection-error probability;
D O I
10.1016/j.jet.2005.12.012
中图分类号
F [经济];
学科分类号
02 ;
摘要
I analyze the optimal intertemporal portfolio problem of an investor who worries about model misspec-ification and insists on robust decision rules when facing a mean-reverting risk premium. The desire for robustness lowers the total equity share, but increases the proportion of the intertemporal hedging demand. I present a methodology for calculation of detection-effor probabilities, which is based on Fourier inversion of the conditional characteristic functions of the Radon-Nikodym derivatives. The quantitative effect of robustness is more modest than in i.i.d. settings, because model discrimination between the benchmark and the worst-case alternative model is easier, as indicated by the detection-error probabilities. (c) 2006 Elsevier Inc. All rights reserved.
引用
收藏
页码:136 / 163
页数:28
相关论文
共 44 条
  • [1] Robust portfolio choice for a DC pension plan with inflation risk and mean-reverting risk premium under ambiguity
    Wang, Pei
    Li, Zhongfei
    Sun, Jingyun
    [J]. OPTIMIZATION, 2021, 70 (01) : 191 - 224
  • [2] Optimal Consumption and Portfolio Choice under Ambiguity for a Mean-reverting Risk Premium in Complete Markets
    Liu, Hening
    [J]. ANNALS OF ECONOMICS AND FINANCE, 2013, 14 (01): : 21 - 52
  • [3] Mean-Reverting Portfolio With Budget Constraint
    Zhao, Ziping
    Palomar, Daniel P.
    [J]. IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2018, 66 (09) : 2342 - 2357
  • [4] Optimal portfolio formulas for some mean-reverting price models
    Stojanovic, Srdjan
    [J]. INTERNATIONAL JOURNAL OF FINANCIAL ENGINEERING, 2014, 1 (02)
  • [5] Identifiability of mean-reverting measurement error with instrumental variable
    Li, Qing
    [J]. STATISTICA NEERLANDICA, 2014, 68 (02) : 118 - 129
  • [6] Asymptotic Optimal Portfolio in Fast Mean-reverting Stochastic Environments
    Hu, Ruimeng
    [J]. 2018 IEEE CONFERENCE ON DECISION AND CONTROL (CDC), 2018, : 5771 - 5776
  • [7] A doubly robust estimator for the average treatment effect in the context of a mean-reverting measurement error
    Lenis, David
    Ebnesajjad, Cyrus F.
    Stuart, Elizabeth A.
    [J]. BIOSTATISTICS, 2017, 18 (02) : 325 - 337
  • [8] INDEXED BONDS WITH MEAN-REVERTING RISK FACTORS
    Vig, Attila A.
    Vidovics-Dancs, Agnes
    [J]. PROCEEDINGS - 31ST EUROPEAN CONFERENCE ON MODELLING AND SIMULATION ECMS 2017, 2017, : 81 - 86
  • [9] Dynamic mean-LPM portfolio optimization under the mean-reverting market
    Niu, Yiwei
    Gao, Jianjun
    [J]. PROCEEDINGS OF THE 28TH CHINESE CONTROL AND DECISION CONFERENCE (2016 CCDC), 2016, : 1108 - 1113
  • [10] Mean-Reverting Portfolio Design via Majorization-Minimization Method
    Zhao, Ziping
    Palomar, Daniel P.
    [J]. 2016 50TH ASILOMAR CONFERENCE ON SIGNALS, SYSTEMS AND COMPUTERS, 2016, : 1530 - 1534