Taming Tail Risk: Regularized Multiple β Worst-Case CVaR Portfolio
نویسندگان
چکیده
The importance of proper tail risk management is a crucial component the investment process and conditional Value at Risk (CVaR) often used as measure. CVaR asymmetric measure that controls manages downside portfolio while symmetric measures such variance consider both upside risk. In fact, minimum promising alternative to traditional mean-variance optimization. However, there are three major challenges in portfolio. Firstly, when using measure, we need determine distribution asset returns, but it difficult actually grasp distribution; therefore, invest situation where uncertain. Secondly, formulated with single β may output significantly different portfolios depending on β. Finally, most allocation strategies do not account for transaction costs incurred by each rebalancing order improve these challenges, propose Regularized Multiple Worst-case (RM-WCVaR) characteristics this follows: makes robust worst-case which still an stable among multiple β, against changes weights over time. We perform experiments well-known benchmarks evaluate proposed portfolio.RM-WCVaR demonstrates superior performance having higher risk-adjusted returns lower maximum drawdown.
منابع مشابه
The worst-case risk of a portfolio
We show how to compute in a numerically efficient way the maximum risk of a portfolio, given uncertainty in the means and covariances of asset returns. This is a semidefinite programming problem, and is readily solved by interior-point methods for convex optimization developed in recent years. While not as general, this approach is more accurate and much faster than Monte Carlo methods. The com...
متن کاملWorst - Case Tail Probabilities in Credit Risk
Simulation is widely used to measure credit risk in portfolios of loans, bonds, and other instruments subject to possible default. This analysis requires performing the difficult modeling task of capturing the dependence between obligors adequately. Current methods assume a form for the joint distribution of the obligors and match its parameters to given dependence specifications, usually corre...
متن کاملCVaR Robust Mean - CVaR Portfolio Optimization
One of the most important problems faced by every investor is asset allocation. An investor during making investment decisions has to search for equilibrium between risk and returns. Risk and return are uncertain parameters in the suggested portfolio optimization models and should be estimated to solve theproblem. The estimation might lead to large error in the final decision. One of t...
متن کاملWorst-Case Portfolio Optimization under Stochastic Interest Rate Risk
We investigate a portfolio optimization problem under the threat of a market crash, where the interest rate of the bond is modeled as a Vasicek process, which is correlated with the stock price process. We adopt a non-probabilistic worst-case approach for the height and time of the market crash. On a given time horizon [0, T ], we then maximize the investor’s expected utility of terminal wealth...
متن کاملWorst case portfolio vectors and diversification effects
We consider the problem of identifying the worst case dependence structure of a portfolio X1, . . . ,Xn of d-dimensional risks, which yields the largest risk of the joint portfolio. Based on a recent characterization result of law invariant convex risk measures the worst case portfolio structure is identified as a μ-comonotone risk vector for some worst case scenario measure μ. It turns out tha...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Symmetry
سال: 2021
ISSN: ['0865-4824', '2226-1877']
DOI: https://doi.org/10.3390/sym13060922