首页 | 本学科首页   官方微博 | 高级检索  
文章检索
  按 检索   检索词:      
出版年份:   被引次数:   他引次数: 提示:输入*表示无穷大
  收费全文   111篇
  免费   11篇
  国内免费   14篇
综合类   1篇
数学   134篇
物理学   1篇
  2021年   4篇
  2020年   3篇
  2019年   3篇
  2018年   2篇
  2017年   8篇
  2016年   5篇
  2015年   5篇
  2014年   10篇
  2013年   10篇
  2012年   7篇
  2011年   19篇
  2010年   16篇
  2009年   10篇
  2008年   16篇
  2007年   8篇
  2006年   2篇
  2005年   2篇
  2003年   1篇
  2002年   1篇
  2000年   2篇
  1996年   1篇
  1982年   1篇
排序方式: 共有136条查询结果,搜索用时 46 毫秒
81.
考虑了具有随机消费的带恒定红利界的对偶干扰风险模型.分别建立了破产前红利支付与期望折现罚函数所满足的积分-微分方程.当消费量与收入量均为指数分布时,得到了破产前红利支付与破产时间的解析表达式,并列举了数值例子.  相似文献   
82.
This paper assumes that company's asset process follows a non-linear model, which reflects the relationship between the operation costs and the size business. Suppose that the company can control the asset process by changing the size of business, paying dividends and raising money dynamically. Meanwhile, it bears both fixed and proportional transaction costs during the control processes. Under the objective of maximizing the company's value, we obtain the explicit solutions of optimal strategies and value function by using the optimal control method. The results illustrate that the optimal strategies depend on the parameters of the model. The company should expand the business scale with the increasing of asset. Dividends should be paid out according to the impulse control strategy. Financing is profitable to avoid bankruptcy if and only if the transaction costs are relatively low.  相似文献   
83.
This paper considers a consumption and investment decision problem with a higher interest rate for borrowing as well as the dividend rate. Wealth is divided into a riskless asset and risky asset with logrithmic Erownian motion price fluctuations. The stochastic control problem of maximizating expected utility from terminal wealth and consumption is studied. Equivalent conditions for optimality are obtained. By using duality methods ,the existence of optimal portfolio consumption is proved,and the explicit solutions leading to feedback formulae are derived for deteministic coefficients.  相似文献   
84.
This paper considers the optimal dividend policy for an insurance company facing model uncertainty. We provide an explicit solution and show that an increase in ambiguity aversion leads to more conservative dividend policy. Interestingly, we find the ambiguity averse manager exhibits risk loving attitude when the company is close to bankruptcy. Finally, concerns about model misspecification have ambiguous effects on the marginal value of cash, which depends on the cash reserve.  相似文献   
85.
对于保险公司来说,如何确定其红利策略,使得投保人利益最大化是一个需要研究的课题.研究了具有常量红利界的带干扰项的经典风险模型下,索赔量为混合指数分布情形时的最优红利界的计算方法.  相似文献   
86.
扩散风险模型下再保险和投资对红利的影响   总被引:1,自引:0,他引:1  
林祥  杨鹏 《经济数学》2010,27(1):1-8
对扩散风险模型,研究了比例再保险和投资对红利的影响.在常数边界分红策略下,得到了使得期望贴现红利最大的最优比例再保险和投资策略的显示表达式,并得到最大期望贴现红利的显示表达式.最后,通过数值计算得到了再保险和投资对期望红利的影响,以及最优投资策略与各参数之间的关系.  相似文献   
87.
研究了常利率下基于对偶复合泊松模型带阈值的分红策略,给出了公司在破产时累积红利期望现值函数的两个积分-微分方程,分情况讨论了收益服从指数分布时的显示表达式,以及服从一般分布时的拉普拉斯变换表达式.  相似文献   
88.
We consider that the reserve of an insurance company follows a renewal risk process with interest and dividend. For this risk process, we derive integral equations and exact infinite series expressions for the Gerber-Shiu discounted penalty function. Then we give lower and upper bounds for the ruin probability. Finally, we present exact expressions for the ruin probability in a special case of renewal risk processes.  相似文献   
89.
本文研究了阙红利边界TErlang(2)风险过程的罚金折现期望函数.利用算子变换及复合几何分布函数得到了罚金折现期望函数满足的微分积分方程,并给出了罚金折现期望函数解析表达式.  相似文献   
90.
In this paper, we consider the compound Poisson risk model perturbed by diffusion with constant interest and a threshold dividend strategy. Integro-differential equations with certain boundary conditions for the moment-generation function and the nth moment of the present value of all dividends until ruin are derived. We also derive integro-differential equations with boundary conditions for the Gerber-Shiu functions. The special case that the claim size distribution is exponential is considered in some detail.  相似文献   
设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号