Positive operators, Riesz spaces, and economics. Proceedings of a conference, held at Caltech, Pasadena, California, USA, April 16-20, 1990 (Q1189446)
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scientific article; zbMATH DE number 52457
| Language | Label | Description | Also known as |
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| English | Positive operators, Riesz spaces, and economics. Proceedings of a conference, held at Caltech, Pasadena, California, USA, April 16-20, 1990 |
scientific article; zbMATH DE number 52457 |
Statements
Positive operators, Riesz spaces, and economics. Proceedings of a conference, held at Caltech, Pasadena, California, USA, April 16-20, 1990 (English)
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18 September 1992
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The articles of this volume will be reviewed individually. Indexed articles: \textit{Aliprantis, C. D.; Brown, D. J.; Burkinshaw, O.}, Valuation and optimality in exchange economies with a countable number of agents, 1-21 [Zbl 0761.90013] \textit{Yannelis, N. C.; Rustichini, A.}, Equilibrium points of non-cooperative random and Bayesian games, 23-48 [Zbl 0776.90096] \textit{Chakrabarti, S. K.; Khan, M. A.}, Equilibria of large games with imperfect observability, 50-67 [Zbl 0761.90109] \textit{Border, K. C.}, Functional analytic tools for expected utility theory, 69-88 [Zbl 0776.90011] \textit{Abramovich, Y. A.}, Remarkable points and \(X_{(N)}\)-spaces, 89-108 [Zbl 0771.46003] \textit{Luxemburg, W. A. J.}, Integration with respect to finitely additive measures, 109-150 [Zbl 0771.28004] \textit{Huijsmans, C. B.}, Lattice-ordered algebras and \({\mathfrak f}\)-algebras: A survey, 151-169 [Zbl 0789.06012] \textit{Brown, D. J.; Huijsmans, C. B.; de Pagter, B.}, Approximating derivative securities in \({\mathfrak f}\)-algebras, 171-177 [Zbl 0792.90020] \textit{Khan, M. A.; Rustichini, A.}, Some unpleasant objects in a non-separable Hilbert space, 179-187 [Zbl 0802.28007] \textit{Zaharopol, R.}, The Hopf decomposition in Riesz spaces, 189-194 [Zbl 0774.46011] \textit{Jang, R.; Victory, H. D. jun.}, Frobenius decomposition of positive compact operators, 195-224 [Zbl 0772.47019] \textit{Abramovich, Y. A.; Aliprantis, C. D.; Burkinshaw, O.}, Irreducible positive operators and hyperinvariant ideals, 225-229 [Zbl 0772.47018]
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Pasadena, CA (USA)
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Positive operators
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Riesz spaces
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Economics
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Proceedings
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Conference
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