Mathematical Basis of Idea That Harmonious Marriage Can Lengthen Life-span

Mathematical Basis of Idea That Harmonious Marriage Can Lengthen Life-span

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摘要 It is a very important issue for us to explore the effects of the marriage to life. In recent years, many scholars have proved that the marriage can lengthen life-span from different angles. With the development of theory of dependence random variables, we discuss the effects of the marriage to life and provide a mathematical basis of the idea that the harmonious marriage can lengthen life-span in this paper. Meanwhile, we analyze the impact of the marriage on life on the basis of the net single premium. It is a very important issue for us to explore the effects of the marriage to life. In recent years, many scholars have proved that the marriage can lengthen life-span from different angles. With the development of theory of dependence random variables, we discuss the effects of the marriage to life and provide a mathematical basis of the idea that the harmonious marriage can lengthen life-span in this paper. Meanwhile, we analyze the impact of the marriage on life on the basis of the net single premium.

作者 Zhi-qiang Zhang

机构地区 School of Mathematical Science

出处《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2009年第2期321-326,共6页 应用数学学报（英文版）

基金 Supported by the Natural Science Foundation of Fujian(S0650038) Technologic innovation Foundation of Xiamen University(K70001)

关键词 MARRIAGE joint-life status last survivor status COMONOTONICITY copula Marriage joint-life status last survivor status comonotonicity copula

分类号 O1-0 [理学—基础数学] TM923.321 [电气工程—电力电子与电力传动]

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1Ching-Syang Jack Yue. Can marriage lengthen human's life? -empirical study of Taiwan and U.S.A., 2006, http: //csyue.nccu.edu.tw.
2Denuit, M., Dhaene, J., Vyncke, D., Goonaerts, M., Kass, R., Actuarial theory for dependent risks. John Wiley &: Sons, Ltd, 2005, 191-242
3Dhaene, J., Vanneste, M., Wolthuis, H. A note dependencies in multiple life statuses. Bulletin of the Swiss Association of Actuaries, 19-34 (2002)
4Dublin, L.I., Lotka, A.J., Spiegelman, M. Length of life. Ronald Press, New York, 1940
5Nelsen, R.B. An introduction to copulas. (2nd ed.) Springer-Verlag, New York, 2006
6Trowbridge, C.L. Mortality rates by marital status. Transactions, Society of Actuaries, 1994, Vol.Ⅵ. 99-122

1赫敏.伟大的科学家失败的爱[J].北京教育（普教版）,2003(7):72-73.
2LIFE-SPAN OF CLASSICAL SOLUTIONSTO QUASILINEAR HYPERBOLIC SYSTEMSWITH SLOW DECAY INITIAL DATALIFE-SPAN OF CLASSICAL SOLUTIONSTO QUASILINEAR HYPERBOLIC SYSTEMSWITH SLOW DECAY INITIAL DATA[J].Chinese Annals of Mathematics,Series B,2000,21(4):413-440.
3Don’t Disparage Marriage[J].Beijing Review,2015,58(31):2-2.
4结婚：增寿7年[J].今日中国,2009(3):65-65.
5《反家暴法》3月1日起正式实施[J].生命与灾害,2016,0(3):45-45.
6李大潜,俞新,周忆.LIFE-SPAN OF CLASSICAL SOLUTIONS TO ONE DIMENSIONAL NONLINEAR WAVE EQUATIONS[J].Chinese Annals of Mathematics,Series B,1992,13(3):266-279.
7Mojdeh Kiani.How Much Are Women Involved in Decision-Making in Family in Iran？[J].Sociology Study,2012,2(6):417-427.
8LI Yong,FANG Jin-qing,BI Qiao,LIU Qiang.Entropy Characteristic on Harmonious Unifying Hybrid Preferential Networks[J].Annual Report of China Institute of Atomic Energy,2006(1):146-147.
9仙子.我的婚姻曾经“休假”[J].农家女,2005(2):25-25.
10KONG DEXING (Department of Applied Mathematics, Shanghai Jiaotong University, Shanghai 200030, China.).LIFE-SPAN OF CLASSICAL SOLUTIONSTO QUASILINEAR HYPERBOLIC SYSTEMSWITH SLOW DECAY INITIAL DATALIFE-SPAN OF CLASSICAL SOLUTIONSTO QUASILINEAR HYPERBOLIC SYSTEMSWITH SLOW DECAY INITIAL DATA[J].Chinese Annals of Mathematics,Series B,2000,21(4):413-440. 被引量：14

Acta Mathematicae Applicatae Sinica

2009年第2期

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Mathematical Basis of Idea That Harmonious Marriage Can Lengthen Life-span

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