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Optimal partial hedging in a discrete-time market as a knapsack problem

机译:作为背包问题的离散时间市场中的最优部分对冲

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摘要

We present a new approach for studying the problem of optimal hedging of a European option in a finite and complete discrete-time market model. We consider partial hedging strategies that maximize the success probability or minimize the expected shortfall under a cost constraint and show that these problems can be treated as so called knapsack problems, which are a widely researched subject in linear programming. This observation gives us better understanding of the problem of optimal hedging in discrete time.
机译:我们提出了一种在有限和完整的离散时间市场模型中研究欧式期权最优套期保值问题的新方法。我们考虑了部分对冲策略,该策略在成本约束下最大程度地提高了成功概率或最小化了预期的不足,并表明可以将这些问题视为背包问题,这是线性规划中广泛研究的主题。该观察结果使我们对离散时间的最佳套期保值问题有了更好的理解。

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