期刊文献+

基于资产选择的投资组合模型与中国股市实证检验 被引量:2

Portfolio selection based on asset selection and the empirical study in Chinese stock market
下载PDF
导出
摘要 Lars-Lasso回归算法是近年来统计选元的一个新兴方法.针对资产数量众多的投资市场,本文将Lars-Lasso方法运用到资产配置的第一步资产选择中,针对已选择的小数量资产进行资产组合配置.对中国沪深股市股票进行实证分析.结果证明,在Lasso选元下得到的投资组合总体表现优于市场指数. Lars-Lasso regression algorithm is a popular statistical element method. For the investment markets with large amount of assets,we apply the Lars-Lasso method to the asset selection,which is the first step of portfolio selection,and then use the portfolio optimization model.The utility of this approach is illustrated by empirical studies on Chinese stock market,and it is verified to have better performance than the market index.
出处 《中国科学院大学学报(中英文)》 CAS CSCD 北大核心 2015年第4期446-452,共7页 Journal of University of Chinese Academy of Sciences
基金 国家自然科学基金(11371354)资助
关键词 资产选择 投资组合策略 均值-方差 均值-CVAR asset selection portfolio strategy mean-variance mean-CVaR
  • 相关文献

参考文献18

  • 1Markowitz H. Portfolio selection [ J ]. Journal of Finance, 1952, 7(1) :77-91.
  • 2Markowitz H. Portfolio selection: efficient diversification of investments [ M ]. New York: John Wile and Sons, Ltd. 1959.
  • 3Bawa V S. Optimal rules for ordering uncertain prospects [ J]. Journal of Finance Economics Letters, 1975, 2( 1 ) :95-121.
  • 4Fishburn P C. Mean-risk analysis with risk associated with below-target returns [ J]. American Econimic Review, 1977, 67:116-126.
  • 5Ahn D H, Jacob B, Matthew R. et al. Optimal risk management using options [ J]. Journal of Finance, 1999, 54 (1) :359-375.
  • 6Basak S, Shapiro A. Value-at-risk-based risk management: optimal policies and asset prices [ J]. Review of Financial Studies, 2001, 14(2) :371-405.
  • 7Rockfellar R T, Uryasev S. Optimization of conditional value- at-risk [J]. The Journal of Risk, 2000, 2(3) :21-41.
  • 8Goldfarb D, Iyengar G. Robust portfolio selection problems [ J]. Mathematics of Operations Research, 2003, 28 : 1-38.
  • 9El Ghaoui, Oks M, Oustry F. Worst-case value-at-risk and robust portfolio optimization: a conic programming approach [ J]. Operations Research, 2003, 51:543-556.
  • 10Zymler S, Kuhn D, Rustem B. 2009. Worst-case value-at- risk of non-linear portfolios [ J ]. Management Science, 2013, 59(1) :172-188.

同被引文献12

引证文献2

二级引证文献2

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部