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Optimal investment problem with stochastic interest rate and stochastic volatility: Maximizing a power utility

机译:具有随机利率和随机波动率的最优投资问题:最大化电力公司

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摘要

In this paper, we assume that an investor can invest his/her wealth in a bond and a stock. In our wealth model, the stochastic interest rate is described by a Cox-Ingersoll-Ross (CIR) model, and the volatility of the stock is proportional to another CIR process. We obtain a closed-form expression of the optimal policy that maximizes a power utility. Moreover, a verification theorem without the usual Lipschitz assumptions is proved, and the relationships between the optimal policy and various parameters are given.
机译:在本文中,我们假设投资者可以将其财富投资于债券和股票。在我们的财富模型中,随机利率由Cox-Ingersoll-Ross(CIR)模型描述,股票的波动性与另一CIR过程成正比。我们获得了最大化电力效用的最优策略的闭式表达式。此外,证明了没有通常的Lipschitz假设的验证定理,并给出了最优策略与各种参数之间的关系。

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