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Expected gain-loss pricing and hedging of contingent claims in incomplete markets by linear programming

机译:线性规划的预期损益定价和不完全市场中或有债权的对冲

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摘要

We analyze the problem of pricing and hedging contingent claims in the multi-period, discrete time, discrete state case using the concept of a "λ gain-loss ratio opportunity". Pricing results somewhat different from, but reminiscent of, the arbitrage pricing theorems of mathematical finance are obtained. Our analysis provides tighter price bounds on the contingent claim in an incomplete market, which may converge to a unique price for a specific value of a gain-loss preference parameter imposed by the market while the hedging policies may be different for different sides of the same trade. The results are obtained in the simpler framework of stochastic linear programming in a multi-period setting, and have the appealing feature of being very simple to derive and to articulate even for the non-specialist. They also extend to markets with transaction costs. © 2009 Elsevier B.V. All rights reserved.
机译:我们使用“λ损益比机会”的概念分析了在多周期,离散时间,离散状态情况下对或有债权的定价和对冲问题。得出的定价结果与数学金融套利定价定理有些不同,但让人想起。我们的分析为不完全市场中的或有债权提供了更严格的价格界限,对于市场施加的收益损失偏好参数的特定值,可能会收敛到唯一价格,而同一方的不同方面的对冲政策可能不同贸易。结果是在更简单的多周期随机线性规划框架中获得的,并且具有吸引人的特征,即使对于非专业人士,其推导和表达也非常简单。它们还扩展到具有交易成本的市场。 ©2009 Elsevier B.V.保留所有权利。

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