Integral representation without additivity
NettetSchmeidler, D. (1986). Integral representation without additivity. Proceedings of the American Mathematical Society, 97(2), 255–255. doi:10.1090/s0002-9939-1986 ... Nettet10. jul. 2009 · This paper provides a preference foundation for exactly the model of FS with preference conditions that exactly capture the exceptionally good balance of FS. Remarkably, FS is a special case of Schmeidler’s rank-dependent utility for decision under uncertainty. Download to read the full article text References
Integral representation without additivity
Did you know?
NettetWITHOUT ADDITIVITY BY DAVID SCHMEIDLEIS An act maps states of nature to outcomes; deterministic outcomes as well as random outcomes are included. Two acts f and g are comonotonic, by definition, if it never happens that f(s) >- f(t) and g(t) >- g(s) for some states of nature s and t. An axiom of comonotonic independence is introduced here. Nettet1986: "Integral representation without additivity", Proceedings of the American Mathematical Society 97: 255–261. 1989: "Subjective probability and expected utility without additivity", Econometrica 57: 571–587. 1989: (with Itzhak Gilboa) "Maximin expected utility with a non-unique prior", Journal of Mathematical Economics 18: 141–153.
Nettet5. jun. 2024 · A wide class of integral representations of analytic functions, used for obtaining and studying analytic solutions of differential equations, can be described by … Nettet21. mar. 2014 · Abstract: We present results of the hybrid Monte Carlo/molecular dynamics simulations of the osmotic pressure of salt solutions of polyelectrolytes. In our simulations, we used a coarse-grained representation of polyelectrolyte chains, counterions and salt ions. During simulation runs, we alternate Monte Carlo and molecular dynamics …
Nettet1. aug. 2002 · In the present paper we define comonotonicity for Riesz spaces with the principal projection property and obtain integral representations ... 21. D. Schmeidler, Integral representation without additivity, Proc. Am. Math. Soc. 97 (1986), 255-261. Google Scholar; 22. D. NettetAn integral representation theorem for outer continuous and inner regular belief measures on compact topological spaces is elaborated under the condition that compact sets are countable intersectio... Integral representation of belief measures on compact spaces International Journal of Approximate Reasoning Advanced Search Browse …
Nettet1. jul. 2024 · D. Denneberg, "Non-additive measure and integral" , Kluwer Acad. Publ. (1994) [a3] M. Grabisch, H.T. Nguyen, E.A. Walker, "Fundamentals of uncertainity …
NettetA comonotonically additive and monotone functional (for short c.m.) on the class of continuous functions with compact support is represented by one Choquet integral if … givenchy eyeliner priceNettet1. apr. 2000 · Integral Representation of Invariant Functionals ... Subjective probability and expected utility without additivity. Econometrica, 57 (1989), pp. 571-587. CrossRef View in Scopus Google Scholar. 7. M. Sugeno, Theory of Fuzzy Integrals and Its Applications, Ph.D. thesis, Tokyo Institute of Technology, 1974. givenchy eyewear 2015NettetSchmeidler, D. (1986). Integral representation without additivity. Proceedings of the American Mathematical Society, 97(2), 255–255. doi:10.1090/s0002-9939-1986 ... givenchy eyewear collectionNettetINTEGRAL REPRESENTATION WITHOUT ADDITIVITY DAVID SCHMEIDLER1 ABSTRACT. Let J be a norm-continuous functional on the space B of bounded E-measurable real valued functions on a set S, where S is an algebra of subsets of … furthmann massivhausNettet1. apr. 2000 · Integral representation without additivity Proc. Amer. Math. Soc., 97 ( 1986), pp. 255 - 261 View in Scopus Google Scholar 6 D. Schmeidler Subjective … fur thinning toolsNettet4. apr. 2010 · Schmeidler D. (1986) Integral representation without additivity. Proceedings of the American Mathematical Society 97(2): 255–261. Article Google … givenchy evening gownsNettet1. jun. 2003 · Abstract If the universal set X is not compact but locally compact, a comonotonically additive and monotone functional (for short c.m.) on the class of continuous functions with compact support is not represented by one Choquet integral, but represented by the difference of two Choquet integrals. givenchy eyeshadow