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Titlebook: Contributions to the Von Neumann Growth Model; Proceedings of a Con Gerhart Bruckmann (Professor, Director),Wilhelm We Conference proceedin

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楼主: Conjecture
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Verhaltenstherapie bei atopischem Ekzem relative prices are determined so as to maximize the social rate of return with respect to project levels and minimize with respect to prices. The resulting von Neumann model is analyzed from the point of view of the Austrian theory of capital.
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Nicholas Muzyczka (Associate Professor)ls which do not possess golden rule programs, always possess von Neumann rays and vice versa. The determining factor is how important exogenous resources are in production. The two different models have quite different implications for economic efficiency, and some of these are discussed.
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Verhaltenstherapie bei atopischem Ekzemounted by a given annual discount factor ., either in a sufficiently distant future regardless of the initial capital stock, or at all times if the initial stock is just right. The dependence of the self-preserving capital stock on . is discussed.
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Nicholas Muzyczka (Associate Professor)ion of ε-horizon is applied to families of linear growth programming problems, where in every step a strongly indecomposable von Neumann Leontieff type model serves as technology and we maximize the rate of expansion of the final production over a final composition boundle.
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https://doi.org/10.1007/978-3-642-75704-4e equations. Computational experience indicates that the approach is well-suited to handling real world activity analysis problems of high dimension, where the computing time required by more exact methods can become a serious bottleneck and where high precision is in any case pointless.
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Pharmakokinetik neuentwickelter Insuline, the Shapley-Snow-Kaplansky formulas for basic optimal solutions to the von Neumann model are derived. The results have mathematical and economic implications, but do not improve existing computational methods. The derived generalized eigensystem is related to a normal form in the literature of matrix algebra due to Gantmacher.
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