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Subject
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Theorie 53 Theory 53 Risk 34 Risiko 31 Portfolio selection 25 Risk measure 25 Risk management 21 Portfolio-Management 20 Risikomaß 20 Risk model 20 Longevity risk 18 Risikomodell 18 Ruin probability 17 Life insurance 16 Risikomanagement 16 Risk measures 16 Stochastic process 16 Stochastischer Prozess 16 Copula 15 Mortality 15 Insurance 14 Measurement 14 Messung 14 Reinsurance 14 Comonotonicity 12 Sterblichkeit 12 Value-at-Risk 12 Dependence 11 Optimal reinsurance 11 Capital allocation 10 Hamilton–Jacobi–Bellman equation 10 IM10 10 Lebensversicherung 10 Correlation 9 HJB equation 9 Lévy process 9 Private Altersvorsorge 9 Private retirement provision 9 Regime switching 9 Value at risk 9
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Undetermined 2,036 Free 39
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Article 3,878 Book / Working Paper 13
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Article in journal 75 Aufsatz in Zeitschrift 75
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Undetermined 3,807 English 84
Author
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Haberman, Steven 52 Willmot, Gordon E. 49 Young, Virginia R. 49 Gerber, Hans U. 48 Denuit, Michel 46 Dhaene, Jan 41 Goovaerts, M. J. 41 Haberman, S. 41 Yang, Hailiang 40 Cheung, Ka Chun 38 Kaas, R. 34 De Vylder, F. 30 Landriault, David 29 Tang, Qihe 29 Goovaerts, Marc J. 28 Kaas, Rob 28 Siu, Tak Kuen 28 Goovaerts, M. 26 Hu, Taizhong 26 Dhaene, J. 25 Goovaerts, Marc 25 Landsman, Zinoviy 25 Sherris, Michael 25 Cai, Jun 24 Laeven, Roger J.A. 24 Cossette, Hélène 23 Marceau, Etienne 23 Albrecher, Hansjörg 22 Guillén, Montserrat 22 Frostig, Esther 21 Jones, Bruce L. 21 Wang, Guojing 21 De Waegenaere, Anja 20 Hashorva, Enkelejd 20 Valdez, Emiliano A. 20 Li, Zhongfei 19 Liang, Zongxia 19 Shapiro, Arnold F. 19 Blake, David 18 Cairns, Andrew J.G. 18
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Insurance: Mathematics and Economics 1,995 Insurance / Mathematics & economics 1,815 Insurance : mathematics and economics 75 Insurance: Mathematics and Economics, Forthcoming 3 Insurance: Mathematics and Economics, 2009 1 Insurance: Mathematics and Economics, S. 215-228, 2000 1 Internationale Aktuarvereinigung - Veröffentlichungen 1 The final version of this article appeared as: Tsanakas A. (2004), ''Dynamic risk capital allocation with distortion measures'', Insurance: Mathematics and Economics, 35(2), p.223-243 1 Universität Karlsruhe - Lehrstuhl für Versicherungswissenschaft - Publikationen 1
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RePEc 1,988 OLC EcoSci 1,815 ECONIS (ZBW) 86 USB Cologne (business full texts) 2
Showing 471 - 480 of 3,891
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On a periodic dividend barrier strategy in the dual model with continuous monitoring of solvency
Avanzi, Benjamin; Cheung, Eric C.K.; Wong, Bernard; … - In: Insurance / Mathematics & economics 52 (2013) 1, pp. 98-113
Persistent link: https://www.econbiz.de/10010062197
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Longevity bond pricing under stochastic interest rate and mortality with regime-switching
Shen, Yang; Siu, Tak Kuen - In: Insurance / Mathematics & economics 52 (2013) 1, pp. 114-123
Persistent link: https://www.econbiz.de/10010062198
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Erratum to “Lévy risk model with two-sided jumps and a barrier dividend strategy” [Insurance Math. Econom. 50(2) (2012) 280–291]
Bo, Lijun; Song, Renming; Tang, Dan; Wang, Yongjin; … - In: Insurance / Mathematics & economics 52 (2013) 1, pp. 124-125
Persistent link: https://www.econbiz.de/10010062199
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Editorial Board
In: Insurance / Mathematics & economics 52 (2013) 1, pp. IFC
Persistent link: https://www.econbiz.de/10010062200
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Copula based hierarchical risk aggregation through sample reordering
Arbenz, Philipp; Hummel, Christoph; Mainik, Georg - In: Insurance: Mathematics and Economics 51 (2012) 1, pp. 122-133
For high-dimensional risk aggregation purposes, most popular copula classes are too restrictive in terms of attainable dependence structures. These limitations aggravate with increasing dimension. We study a hierarchical risk aggregation method which is flexible in high dimensions. With this...
Persistent link: https://www.econbiz.de/10010576722
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Multi-period mean–variance portfolio selection with regime switching and a stochastic cash flow
Wu, Huiling; Li, Zhongfei - In: Insurance: Mathematics and Economics 50 (2012) 3, pp. 371-384
This paper investigates a non-self-financing portfolio optimization problem under the framework of multi-period mean–variance with Markov regime switching and a stochastic cash flow. The stochastic cash flow can be explained as capital additions or withdrawals during the investment process....
Persistent link: https://www.econbiz.de/10010576723
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Bayesian modelling of the time delay between diagnosis and settlement for Critical Illness Insurance using a Burr generalised-linear-type model
Ozkok, Erengul; Streftaris, George; Waters, Howard R.; … - In: Insurance: Mathematics and Economics 50 (2012) 2, pp. 266-279
We discuss Bayesian modelling of the delay between dates of diagnosis and settlement of claims in Critical Illness Insurance using a Burr distribution. The data are supplied by the UK Continuous Mortality Investigation and relate to claims settled in the years 1999–2005. There are non-recorded...
Persistent link: https://www.econbiz.de/10010576727
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Multidimensional Lee–Carter model with switching mortality processes
Hainaut, Donatien - In: Insurance: Mathematics and Economics 50 (2012) 2, pp. 236-246
This paper proposes a multidimensional Lee–Carter model, in which the time dependent components are ruled by switching regime processes. The main feature of this model is its ability to replicate the changes of regimes observed in the mortality evolution. Changes of measure, preserving the...
Persistent link: https://www.econbiz.de/10010576728
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Modeling dependence dynamics through copulas with regime switching
Filho, Silva; da, Osvaldo Candido; Ziegelmann, Flavio … - In: Insurance: Mathematics and Economics 50 (2012) 3, pp. 346-356
Measuring dynamic dependence between international financial markets has recently attracted great interest in financial econometrics because the observed correlations rose dramatically during the 2008–09 global financial crisis. Here, we propose a novel approach for measuring dependence...
Persistent link: https://www.econbiz.de/10010576731
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Ambiguity aversion, higher-order risk attitude and optimal effort
Huang, Rachel J. - In: Insurance: Mathematics and Economics 50 (2012) 3, pp. 338-345
In this paper, we examine whether a more ambiguity-averse individual will invest in more effort to shift her initial starting wealth distribution toward a better target distribution. We assume that the individual has ambiguous beliefs regarding two target (starting) distributions and that one...
Persistent link: https://www.econbiz.de/10010576732
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