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Etude des marchés d'assurance non-vie à l'aide d'équilibres de ...

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tel-00703797, version 2 - 7 Jun 2012<br />

BIBLIOGRAPHY<br />

A direct consequence of property B.2.c of Marshall and Olkin (1979) is that if X1, . . . , Xn are<br />

exchangeable and a, ã ∈ R n , a ≤m ã implies <br />

i aiXi ≤cx<br />

Numerical experiment<br />

Bibliography<br />

<br />

i ãiXi.<br />

Figure 2.7: A random path for NBLN loss mo<strong>de</strong>l and ¯ fj<br />

An<strong>de</strong>rson, S. P., Palma, A. D. and Thisse, J.-F. (1989), ‘Demand for differentiated products,<br />

discrete choice mo<strong>de</strong>ls, and the characteristics approach’, The Re<strong>vie</strong>w of Economic Studies<br />

56(1), 21–35. 96<br />

Ania, A., Troeger, T. and Wambach, A. (2002), ‘An evolutionary analysis of insurance markets<br />

with adverse selection’, Games and economic behavior 40(2), 153–184. 115<br />

Arrow, K. J. and Enthoven, A. C. (1961), ‘Quasiconcave programming’, Econometrica<br />

29(4), 779–800. 125<br />

Asmussen, S. and Albrecher, H. (2010), Ruin Probabilities, 2nd edition edn, World Scientific<br />

Publishing Co. Ltd. London. 95<br />

Basar, T. and Ols<strong>de</strong>r, G. J. (1999), Dynamic Noncooperative Game Theory, SIAM. 115, 116<br />

Bazaraa, M. S., Sherali, H. D. and Shetty, C. M. (2006), Nonlinear Programming: Theory and<br />

Algorithms, Wiley interscience. 129<br />

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