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1)  expected discounted penalty
罚金折现期望
1.
Asymptotic solution of expected discounted penalty in the compound binomial model;
离散时间模型下的罚金折现期望的渐近解
2.
We obtain the integral express,the integral-differential equation,obtain the differential equation satisfied by L-S transformation of the expected discounted penalty satisfied by the expected discounted penatly,And then some special cases are discussed.
本论文研究了常利率下E rlang(2)的风险模型,得到了关于罚金折现期望满足的积分表达式、积分-微分方程以及L-S变换满足的微分方程,并且考虑了一些特殊情况。
3.
In this paper we study the expected discounted penalty in the compound binomial model.
本文研究完全离散风险模型下的罚金折现期望
2)  expected discounted penalty function
罚金折现期望
1.
The Erlang(2) risk model with interest force is discussed and the integro-differential equation for the Gerber-Shiu expected discounted penalty function is studied in this paper.
讨论了常利率下Erlang(2)风险模型的罚金折现期望所满足的积分-微分方程,通过积分变换,得到它的级数形式的解。
2.
At first,we get the integro-differential equation satisfied by the expected discounted penalty function by using the method of renewal,and hence Laplace transform of it is derived.
首先通过更新论证的方法得到罚金折现期望满足的积分-微分方程,然后推导拉普拉斯变换的表达式,并就索赔额服从指数分布的情形得到了罚金折现期望的精确表达式。
3)  expected discounted penalty at ruin
破产时刻罚金折现期望
1.
On the Expected Discounted Penalty at Ruin;
破产时刻罚金折现期望的研究
4)  Gerber-Shiu dicounted penalty function
罚金折现期望值函数
5)  the expected discounted penalty function
罚金折现期望函数
1.
First,we derive the integral equations satisfied by the expected discounted penalty function.
首先给出了罚金折现期望函数满足的积分方程,然后给出了破产概率,破产前瞬时盈余、破产赤字的分布及各阶矩所满足的积分方程。
2.
We mainly study the expected discounted penalty function,asymptotic estimate,the ultimate ruin probability,the survival probability,the distribution of the surplus prior to ruin, the distribution o.
本文主要研究了这几种风险模型的罚金折现期望函数,渐近估计,最终破产概率,生存概率,破产前盈余的分布,破产时赤字的分布等问题。
6)  Gerber-Shiu discounted penalty function
Gerber-Shiu罚金折现期望函数
1.
Gerber-Shiu discounted penalty function is studied and a solution is obtained to the iuntegro-differertial eqution which is in the form of an infinite series by means of integral transform.
在常利率环境下,研究当索赔时间间隔为Erlang(2)分布且保费收取为两步保费的风险模型,推导出该模型Gerber-Shiu罚金折现期望函数所满足的微积分方程。
补充资料:现金流量折现法

现金流量折现法——
       现金流量折现法是指通过预测公司未来盈利能力,据此计算出公司净现值,并按一定的折扣率折算,从而确定股票发行价格。


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