A quasi-Bayesian model averaging approach for conditional quantile models

被引:8
|
作者
Tsiotas, Georgios [1 ,2 ]
机构
[1] Univ Crete, Dept Econ, Iraklion, Greece
[2] Univ Sydney, Discipline Business Analyt, Sydney, NSW 2006, Australia
关键词
value at risk; MCMC; quasi-Bayesian model averaging; forecasting evaluation; Metropolis-Hastings; CAViaR models; ADAPTIVE MCMC; TIME-SERIES; FORECASTS; RISK;
D O I
10.1080/00949655.2014.913044
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
The value at risk (VaR) is a risk measure that is widely used by financial institutions to allocate risk. VaR forecast estimation involves the evaluation of conditional quantiles based on the currently available information. Recent advances in VaR evaluation incorporate conditional variance into the quantile estimation, which yields the conditional autoregressive VaR (CAViaR) models. However, uncertainty with regard to model selection in CAViaR model estimators raises the issue of identifying the better quantile predictor via averaging. In this study, we propose a quasi-Bayesian model averaging method that generates combinations of conditional VaR estimators based on single CAViaR models. This approach provides us a basis for comparing single CAViaR models against averaged ones for their ability to forecast VaR. We illustrate this method using simulated and financial daily return data series. The results demonstrate significant findings with regard to the use of averaged conditional VaR estimates when forecasting quantile risk.
引用
收藏
页码:1963 / 1986
页数:24
相关论文
共 50 条
  • [41] Bayesian model averaging for spatial econometric models
    LeSage, James P.
    Parent, Olivier
    GEOGRAPHICAL ANALYSIS, 2007, 39 (03) : 241 - 267
  • [42] Nonlinear quasi-Bayesian theory and inverse linear regression
    ICMCS-USP, Sao Carlos, Brazil
    Commun Stat Theory Methods, 10 (2347-2361):
  • [43] An oracle inequality for quasi-Bayesian nonnegative matrix factorization
    Alquier P.
    Guedj B.
    Mathematical Methods of Statistics, 2017, 26 (1) : 55 - 67
  • [44] A Quasi-Bayesian change point detection with exchangeable weights
    Zarepour, Mahmoud
    Habibi, Reza
    JOURNAL OF STATISTICAL PLANNING AND INFERENCE, 2023, 222 : 226 - 240
  • [45] Scalable Quasi-Bayesian Inference for Instrumental Variable Regression
    Wang, Ziyu
    Zhou, Yuhao
    Ren, Tongzheng
    Zhu, Jun
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 34 (NEURIPS 2021), 2021, 34
  • [46] Model averaging for semiparametric varying coefficient quantile regression models
    Zhan, Zishu
    Li, Yang
    Yang, Yuhong
    Lin, Cunjie
    ANNALS OF THE INSTITUTE OF STATISTICAL MATHEMATICS, 2023, 75 (04) : 649 - 681
  • [47] Model averaging for semiparametric varying coefficient quantile regression models
    Zishu Zhan
    Yang Li
    Yuhong Yang
    Cunjie Lin
    Annals of the Institute of Statistical Mathematics, 2023, 75 : 649 - 681
  • [48] Counterfactual Distributions in Bivariate Models-A Conditional Quantile Approach
    Alejo, Javier
    Badaracco, Nicolas
    ECONOMETRICS, 2015, 3 (04): : 719 - 732
  • [49] Semiparametric model averaging prediction: a Bayesian approach
    Wang, Jingli
    Li, Jialiang
    AUSTRALIAN & NEW ZEALAND JOURNAL OF STATISTICS, 2018, 60 (04) : 407 - 422
  • [50] ReModels: Quantile Regression Averaging models
    Zakrzewski, Grzegorz
    Skonieczka, Kacper
    Malkinski, Mikolaj
    Mandziuk, Jacek
    SOFTWAREX, 2024, 28