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- discrete time risk process 离散时间风险模型
- In this thesis, we mainly study the ruin probabilities in finite time and the ruin probabilities in infinite time in two generalized discrete time risk models. 本文主要研究了两类推广的离散时间风险模型的有限时间内破产的概率和最终破产概率。
- Under the discrete time risk model with constant interest, SUN Li-juan and GU Lan (2002) have discussed some ruin problems which are about the distributions of the surplus immediately before ruin and the time of the severity of ruin. 孙立娟、顾岚(2002)则在具有常利息率的离散时间模型下,讨论了破产前盈余分布、破产持续时间分布的问题。
- Some Results about a Discrete Time Risk Model 一类离散时间风险模型的几个结果
- The Discrete Time Risk Model Under Stochastic Rate 随机利率下离散时间保险风险模型
- completely discrete time risk model 离散时间风险模型
- Some Recursive Formulas of A Discrete Time Risk Model 一个离散时间风险模型的若干递推公式
- Bankruptcy problem in discrete time risk model with random rates of interest 带随机利率离散时间风险模型的破产问题
- Ruin Probabilities in a Discrete Time Risk Model with a Markov Chain Interest 带马氏链利率的离散风险模型的破产概率
- Estimation of Upper Bound for Ruin Probability of a Discrete Time Risk Model 一类离散时间风险模型破产概率上界的估计
- Discrete time survival analysis was used to estimate depressive events risk. 生存分离率用于分析抑郁症发病风险。
- the discrete time risk model 离散时间风险模型
- the discrete time risk models 离散时间风险模型
- This paper studies algebraic modeling of discrete time series. 摘要主要研究离散时间序列上的代数模型。
- Discrete time risk model 离散模型
- We consider asymptotic behaviors of stationary tail probabilities in the discrete time quasi-birth-and-death (QBD) process with a countable background state space. 摘要考虑在可数背景状态下,时间离散的拟生灭过程(QBD过程)平稳分布的尾概率的渐近态。
- It is proper that a risk process with large claims is modelled as the Markovian risk model. 具有大额索赔的风险过程用此马氏风险模型来描述是适合的。
- Discrete time signal(sinusoid) must satisfy N*Ts = qT to be perioic . 一个连续的正弦周期信号,抽样产生的离散信号不一定还是周期信号。
- Key words Risk process, the surplus immediatly before ruin, the deficit at ruin, twice continuous differentiability, integro-differential equation. 本刊中 包含“风险过程; 破产前瞬间盈余; 破产时赤字; 连续性及二次连续可微性; 积分--微分方程.
- It supports continuous time, discrete time, and line and unline system. 所以它特别适用于对电子系统进行计算机仿真。