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Expected Log-Utility Maximization Under Incomplete Information and with Cox-Process Observations

机译:在不完全信息和Cox过程观察下的预期对数效用最大化

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We consider the portfolio optimization problem for the criterion of maximization of expected terminal log-utility. The underlying market model is a regime-switching diffusion model where the regime is determined by an unobservable factor process forming a finite state Markov process. The main novelty is due to the fact that prices are observed and the portfolio is rebalanced only at random times corresponding to a Cox process where the intensity is driven by the unobserved Markovian factor process as well. This leads to a more realistic modeling for many practical situations, like in markets with liquidity restrictions; on the other hand it considerably complicates the problem to the point that traditional methodologies cannot be directly applied. The approach presented here is specific to the log-utility. For power utilities a different approach is presented in the companion paper (Fujimoto et al. in Appl Math Optim 67(l):33-72,2013).
机译:我们将投资组合优化问题考虑为预期终端对数效用最大化的准则。基本的市场模型是一种政权转换扩散模型,其中政权由形成有限状态马尔可夫过程的不可观察因素过程确定。主要的新颖性是由于这样一个事实,即观察价格并且仅在与Cox过程相对应的随机时间重新平衡投资组合,而Cox过程的强度也是由未观察到的马尔可夫因子过程驱动的。这样就可以为许多实际情况提供更现实的建模,例如在有流动性限制的市场中;另一方面,它使问题变得非常复杂,以至于传统方法无法直接应用。此处介绍的方法特定于日志实用程序。对于电力公用事业,在随附的论文中提出了一种不同的方法(Fujimoto等人,Appl Math Optim 67(l):33-72,2013)。

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