954 resultados para convexity theorem


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2000 Mathematics Subject Classification: 15A15, 15A24, 15A33, 16S50.

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2000 Mathematics Subject Classification: 41A25, 41A36.

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2000 Mathematics Subject Classification: Primary: 42A05. Secondary: 42A82, 11N05.

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2000 Mathematics Subject Classification: 30C10.

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MSC 2010: 54A25, 54A35.

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MSC 2010: 30C10

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2000 Mathematics Subject Classification: Primary: 46B20. Secondary: 46H99, 47A12.

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2000 Mathematics Subject Classification: 46B20.

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AMS Subj. Classification: 30C45

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MSC 2010: 33C20

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2000 Mathematics Subject Classification: 30C45

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The converse statement of the Filippov-Wazewski relaxation theorem is proven, more precisely, two differential inclusions have the same closure of their solution sets if and only if the right-hand sides have the same convex hull. The idea of the proof is examining the contingent derivatives to the attainable sets.

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The existence of viable solutions is proven for nonautonomous upper semicontinuous differential inclusions whose right-hand side is contained in the Clarke subdifferential of a locally Lipschitz continuous function.

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We consider an infinite exchange economy with countably many traders, which can be regarded as a natural extension of finite exchange economies to an infinite one. In our countable economy the core defined in the traditional manner would be empty. To avoid this unwanted situation we have to strengthen the notion of “improves upon”. We will achieve this based on the idea that forming coalitions involve costs.

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In the article we shortly discuss the proof of the theorem of Dalang-Morton-Willinger. We show that the proof of the theorem depends on some interesting general properties of the stochastic convergence.