2008
DOI: 10.1016/j.jbankfin.2007.12.025
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Robust optimization of conditional value at risk and portfolio selection

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Cited by 115 publications
(51 citation statements)
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“…Therefore, mean-variance optimization is generally not used as academically intended, but instead to generate a somewhat unsatisfying set of rough takeaways that guide portfolio choice. Fortunately, the instability of mean-variance optimizations has been partially addressed through recommendations on shrinkage operators and random matrix theory (Jorion [1986], Plerou et al [2002], Sharifi et al [2004], Bai et al [2009]), robust optimizations (Ben-Tal and Nemirovski [1998], Quaranta and Zaffaroni [2008]), and incorporating market-derived parameter estimates.…”
Section: Asset Allocation Reviewmentioning
confidence: 99%
“…Therefore, mean-variance optimization is generally not used as academically intended, but instead to generate a somewhat unsatisfying set of rough takeaways that guide portfolio choice. Fortunately, the instability of mean-variance optimizations has been partially addressed through recommendations on shrinkage operators and random matrix theory (Jorion [1986], Plerou et al [2002], Sharifi et al [2004], Bai et al [2009]), robust optimizations (Ben-Tal and Nemirovski [1998], Quaranta and Zaffaroni [2008]), and incorporating market-derived parameter estimates.…”
Section: Asset Allocation Reviewmentioning
confidence: 99%
“…As indicated in the above, both variance and VaR are not good measures of risk. Therefore, similar to Quaranta and Zaffaroni [32] and Yao et al [33], we set up Mean-CVaR optimization framework of inventory portfolio from the perspective of long-term risk measure. After solving the optimization problem, we could set optimal portfolios, i.e., the efficient frontier.…”
Section: Mean-cvar Optimization Framework Of Inventory Portfoliomentioning
confidence: 99%
“…To this aim we formulate and solve a multistage stochastic programming problem which provides us with enough flexibility in the formulation of the objective function and of the constraints. To deal with uncertainty in optimization problems other approaches are possible and, in particular, we mention Robust Optimization and its application also to financial optimization problems (see, for example, [4][6] [23]). …”
Section: Literature Reviewmentioning
confidence: 99%