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  actuarial
    Studies on Insurance Actuarial Theory and Applications
    保险精算理论及应用研究
短句来源
    Study on Actuarial Theory and Method of Life Insurance under Random Rates of Interest
    随机利率下的寿险精算理论与方法的研究
短句来源
    The Study of Automobile Actuarial and Risk Control
    机动车辆保险精算与风险控制研究
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    Actuarial Models of Automobile Insurance and Their Application in China
    汽车保险的精算模型及其应用
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    Actuarial Model of Pension Benefit under Individual Account and Its Application
    个人账户中养老金给付精算模型及其应用
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  actuarial science
    Application of Linear Programming to Life Actuarial Science
    线性规划在寿险精算中的应用
短句来源
    The life insurance company should, on the other hand, actively introduce the advanced management technology, establish the life insurance actuarial science system, strengthen the control over the paying capability and lower the negative influence of the interest rate risk to the lowest degree.
    寿险公司应积极引进先进管理技术,建立寿险精算技术体系、风险管理预警体系,增强偿付能力监控,发挥再保险的职能,将利率风险的负面影响降低到最低程度。
短句来源
    Actuarial Science is an academic discipline of the synthetic frontier, which involves many fields such as Mathematics, Statistics, Computer Science, Accounting, Finance, Economics, Laws and Communications and Actuaries is to measure, model and manage risks.
    精算学(Actuarial Science)是一门集数学、统计学、计算机科学、会计学、金融学、经济学、法律与通讯等学科于一体的综合性边缘学科。 精算,简单地说,就是对金融风险进行测度、建模、管理。
短句来源
    All this is to be done through actuarial science takes probability theory and mathematical statistics as its standing point, evaluates the outcome of risky events, the future financial balance as well as debt level for various economic programs.
    精算科学是现代保险业和社会保障事业建立和正常运作的数理基础,它以概率论与数理统计为基础,与人口、社会、经济有关科学相结合,对风险事件进行评价,对各种经济安全方案的未来财务收支和债务水平进行估计,使经济安全方案建立在稳定发展的财务基础上。
短句来源
    This paper also used actuarial science to analyze the influences of interest rate risk on the operation of life insurance.
    接着运用寿险精算原理分析了利率风险对寿险产品定价、寿险公司负债、寿险公司收益的影响。
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  insurance actuarial theory
    Studies on Insurance Actuarial Theory and Applications
    保险精算理论及应用研究
短句来源
    The first two chapters give introductions to the history of insurance, mathematical principle and research object are introduced briefly, The basic theory on rate of interest, survival function and life table, the methods for caculating insurance premium, the development and research of life insurance actuarial theory under random interest rate are also presented.
    在第1章和第2章,简单地介绍了保险业发展的历史,保险学的数学原理,精算学的研究对象,保险精算常用的基本的利息理论,生存函数和生命表,保费的计算方法,随机利率下的寿险精算在国内外研究概况以及本文研究的主要内容。
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    Actuarial theory is very important in the modern insurance industry. This dissertation is devoted to the study of insurance actuarial theory and its applications.
    在现代保险业的发展中,精算理论有着非常重要的作用,而我国的精算研究起步较晚,与世界上保险发达的国家有不小的差距,迫切需要引进国际先进的保险精算理论,并结合我国国情加以应用。
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    The paper analyzes the drawbacks of these traditional methods,discusses the application of generalized linear models in non-life insurance pricing,and points out some problems to be considered when applying generalized linear models.
    本文简要分析了这些传统定价方法存在的缺陷,介绍了非寿险精算中典型的广义线性模型,并通过汽车第三者责任保险的损失数据说明了广义线性模型在非寿险产品定价中的具体应用,以及应用广义线性模型时应该注意的几个问题。
短句来源
    The Estimate Methods of the Expected Length of Stay and Expense in Hospital
    住院医疗保险精算中预期住院费用和天数估计
短句来源
    Aggregate Model on Life Insurance
    综合人寿保险精算模型 (英文)
短句来源
    A Study on Catastrophe Bond's Exact Price-making and Operation
    巨灾债券精算及其运行研究
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    Vectorization Data-mining Algorithm of Associate Rule and Its Application in Auto Insurance
    关联规则向量化挖掘算法及其在车险精算中的应用
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  actuarial
The dual random models about the life insurance and social pension insurance have received considerable attention in the recent articles on, actuarial theory and applications.
      
Actuarial 1-year survival in these patients was 61.5% and lower than in other lung transplant recipients (77.4%).
      
Actuarial survival was significantly higher in the PTCA-group at 1, 5 and 10 years after therapy of recurrent angina, despite the freedom from subsequent re-intervention was significantly lower (1-year-survival 95 % [37 %] vs.
      
After 20 years, actuarial survival was 60 % for mechanical heart valves, 44 % for bioprosthesis and 38 % for allografts (p = 0.003), reoperation was unnecessary in 52 % of mechanical heart valves and 10 % of bioprostheses and allografts (p = 0.0007).
      
Results Actuarial survival rates were 83.3, 66.7, 48.3% at 1, 5, and 10 years after transplantation, respectively.
      
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  actuarial science
The formulas of premiums and premium reserves of a kind of mixed whole life insurance were obtained by the methods of actuarial science.
      
Since Nelder >amp;amp; Verrall (1997), the connection between Generalized Linear Models (GLM's) and credibility theory has been recognized in actuarial science.
      
Actuarial science was created more than 300 years ago.
      
Actuarial techniques are nowadays starting to be applied in wider fields and it is suggested that the history of actuarial science could be taught in sixth forms and universities to students of risk and finance.
      
We shall employ the well-known tool in actuarial science, namely, the Esscher transform, to determine the price of the risky debts.
      
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In this paper, a stochastic process model of insurance, i.e. a double random model for random payment and random discounting is constructed firstly, and the properties of payment process are studied under the basic assumptions of the model. Using the theory of measure extension, we devolop the payment process into a random payment measure, aand give the measure representations for insurance and annuity, and give some famous actuarial formulas as well. Finally we obtain the present value moments of the random...

In this paper, a stochastic process model of insurance, i.e. a double random model for random payment and random discounting is constructed firstly, and the properties of payment process are studied under the basic assumptions of the model. Using the theory of measure extension, we devolop the payment process into a random payment measure, aand give the measure representations for insurance and annuity, and give some famous actuarial formulas as well. Finally we obtain the present value moments of the random payment measure of Hoem model for the random interest rate Gauss process model, which is an extension of the results in [7].

本文首先构造了保险的随机过程模型,即随机赔偿和随机折现的双随机模型.运用测度扩张理论将赔偿过程发展为随机赔偿恻度,在模型的基本假定之下研究赔偿过程的性质,给出保险和年金的测度表示以及诸多精算公式.最后针对随机利率的Gauss过程模型得到Hoem模型随机赔偿测度的现值矩发展了[7]中的主要结果.

This article advances that it should analyze the sensitivity of factors of old-age insurance with actuarial,and then get some enlightenment from the analysis.

本文将精算数学的工具运用于我国现行的基本养老保险制度,通过建立基本养老保险的精算模型,对引起养老保险精算债务增减变动的各因素的敏感度进行定量分析,并由敏感度分析结果得到若干启示。

Normal power transformation and normal modulus transformation are introduced, meanwhile, inverse hyperbolic sine transformation and its properties are studied, and based on the Cornish- Fisher expansion, the relevent normal transformation is researched , in the latter part, the errors of the above normal transformations are compared through random simulation, and illustrated by the example about the actuary rate of crop insurance.

在介绍正态幂变换和正态模变换的同时讨论了逆双曲正弦变换及其性质,并在Cornish-Fisher展开的基础上讨论了相应的正态变换,最后通过随机模拟的方法比较了上述几种正态变换的误差,并通过农作物保险费率精算的实例加以说明.

 
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