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Minimizing Upper Bound of Ruin Probability Under Discrete Risk Model with Markov Chain Interest Rate

机译:利用马尔可夫链利率下离散风险模型下破坏概率的上限最小化

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摘要

This article focuses on minimal upper bound of ruin probability for a discrete time risk model with Markov chain interest rate and stochastic investment return. The interest rate of bond market is assumed to be a stationary Markov chain, and the return process of a stock market can be negative. This article presents two kinds of methods for minimizing the upper bound of ruin probability. One method relies on recursive equations for finite time ruin probabilities and inductive approach, the other one depends on martingale approach. Numerical examples show that the martingale approach is better than the inductive one.
机译:本文重点介绍了具有马尔可夫链利率和随机投资回报的离散时间风险模型的废墟概率最小的上限。债券市场的利率被认为是一个固定的马尔可夫链,股票市场的返回过程可能是负面的。本文呈现了两种方法,以最小化破坏概率的上限。一种方法依赖于有限时间破坏概率和归纳方法的递归方程,另一个取决于鞅方法。数值例子表明,鞅方法优于归纳。

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