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Worst-case scenario portfolio optimization: A new stochastic control approach

机译:最坏情况下的投资组合优化:一种新的随机控制方法

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摘要

We consider the determination of portfolio processes yielding the highest worst-case bound for the expected utility from final wealth if the stock price may have uncertain (down) jumps. The optimal portfolios are derived as solutions of non-linear differential equations which itself are consequences of a Bellman principle for worst-case bounds. A particular application of our setting is to model crash scenarios where both the number and the height of the crash are uncertain but bounded. Also the situation of changing market coefficients after a possible crash is analyzed.
机译:如果股票价格可能具有不确定性(下降)的跳跃,我们认为确定投资组合过程会从最终财富中产生预期效用的最高最坏情况界限。最佳投资组合是作为非线性微分方程的解而得出的,非线性微分方程本身就是Bellman原理针对最坏情况边界的结果。我们设置的一个特殊应用是对碰撞场景进行建模,在该场景中,碰撞次数和高度都不确定但有界。还分析了可能的崩溃后市场系数变化的情况。

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