5 resultados para Solution of mathematical problems

em Universidad del Rosario, Colombia


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En el sistema internacional África es un continente que todavía se encuentra jalonando en su proceso de desarrollo socioeconómico. Esquemas de cooperación norte-sur no han logrado los resultados esperados en el continente y por esta razón es necesario mirar hacía otras alternativas. Este trabajo de grado presenta un modelo de cooperación regional y de cooperación sur-sur que surge del Renacimiento Africano para responder a este dilema de la cooperación tradicional. Presenta los aspectos principales del Renacimiento Africano como la solución de problemas africanos, la recuperación del continente, el Ubuntu y el desarrollo socioeconómico en el contexto específico de la cooperación entre Sudáfrica y Burundi con el fin de comprender la totalidad de este modelo novedoso de la región.

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Traditional educative systems, had convert students in passive recipient, who are keeping information without any possibility to process and apply it for the solution of daily problems. General discussion between educative researchers, had been establish the necessity to change the educative strategies that have been supporting those situations, looking for an integral education of the individual in terms of the capacity to argue, to create, to innovate, to develop by him self with independence. Governments, institutions and the politics requirements, that handle the globalization and the human development based in the knowledge economy, demand changes in the pedagogical system strategies in spite of the barriers from the traditional educative system. Responding to these necessity, the Biochemistry Department belong to the Basic Sciences Institute from the Medicine Faculty in the University of Rosario, is applying a different pedagogical strategy.

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We consider two–sided many–to–many matching markets in which each worker may work for multiple firms and each firm may hire multiple workers. We study individual and group manipulations in centralized markets that employ (pairwise) stable mechanisms and that require participants to submit rank order lists of agents on the other side of the market. We are interested in simple preference manipulations that have been reported and studied in empirical and theoretical work: truncation strategies, which are the lists obtained by removing a tail of least preferred partners from a preference list, and the more general dropping strategies, which are the lists obtained by only removing partners from a preference list (i.e., no reshuffling). We study when truncation / dropping strategies are exhaustive for a group of agents on the same side of the market, i.e., when each match resulting from preference manipulations can be replicated or improved upon by some truncation / dropping strategies. We prove that for each stable mechanism, truncation strategies are exhaustive for each agent with quota 1 (Theorem 1). We show that this result cannot be extended neither to group manipulations (even when all quotas equal 1 – Example 1), nor to individual manipulations when the agent’s quota is larger than 1 (even when all other agents’ quotas equal 1 – Example 2). Finally, we prove that for each stable mechanism, dropping strategies are exhaustive for each group of agents on the same side of the market (Theorem 2), i.e., independently of the quotas.

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The purpose of this expository arti le is to present a self- ontained overview of some results on the hara terization of the optimal value fun tion of a sto hasti target problem as (dis ontinuous) vis osity solution of a ertain dynami programming PDE and its appli ation to the problem of hedging ontingent laims in the presen e of portfolio onstraints and large investors

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Previous research has shown that often there is clear inertia in individual decision making---that is, a tendency for decision makers to choose a status quo option. I conduct a laboratory experiment to investigate two potential determinants of inertia in uncertain environments: (i) regret aversion and (ii) ambiguity-driven indecisiveness. I use a between-subjects design with varying conditions to identify the effects of these two mechanisms on choice behavior. In each condition, participants choose between two simple real gambles, one of which is the status quo option. I find that inertia is quite large and that both mechanisms are equally important.