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ROBUST OPTIMAL CONSUMPTION-INVESTMENT STRATEGY WITH NON-EXPONENTIAL DISCOUNTING

机译:具有非指数折扣的强大最优消费 - 投资策略

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This paper extends the existing dynamic consumption-investment problem to the case with more general discount functions under the robust framework. The decision-maker is ambiguity-averse and invests her wealth in a risk-free asset and a risky asset. Since non-exponential discounting is considered in our model, our optimization problem is time inconsistent. By solving the extended Hamilton-Jacobi-Bellman equations, the corresponding optimal consumption-investment strategies for sophisticated and naive investors under power and logarithmic utility functions are derived explicitly. Our model and results extend some existing ones and derive some interesting phenomena.
机译:本文将现有的动态消耗 - 投资问题扩展到强大的框架下的更一般折扣函数。决策者是歧义的厌恶,并在无风险的资产和风险资产中投资她的财富。由于我们的模型中考虑了非指数折扣,我们的优化问题是时间不一致。通过解决扩展的汉密尔顿 - 雅各比 - 贝尔曼方程,明确地得出了电力和对数实用程序函数下的复杂和天真投资者的相应最佳消耗 - 投资策略。我们的模型和结果延伸了一些现有的现有现象并获得了一些有趣的现象。

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