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Titlebook: Balanced and Cyclical Growth in Models of Decentralized Economy; Alexander P. Abramov Book 2014 Springer International Publishing Switzerl

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Lecture Notes in Economics and Mathematical Systemshttp://image.papertrans.cn/b/image/180450.jpg
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Informationsaufnahme beim Kraftfahrerf multisector economies. We emphasize the link between the balanced growth theory and turnpike theory, an effective framework for the qualitative analysis of economic dynamics. We also note that the mathematical economic models considered by the classical balanced growth theory implicitly assume the
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https://doi.org/10.1007/978-3-8348-9974-3tem under consideration consists of a finite number monoproduct sectors whose outputs in any time period are defined by Leontief production functions. We show that there exists a dynamic system of prices where all the sectors ensure balanced growth for the whole economic system by aiming to maximize
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Hans Heinrich Peters,Michael Hamke first algorithm assumes that all sectors, when determining their output plans, choose a single projected value of their sales expansion rate. It also assumes that no sector is given priority with respect to receiving resources in short supply. The second algorithm differs from the first one in that
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Werner Greb,Dieter Lührs,Jürgen Strobelthat this mode can be reached asymptotically if sectors aim at maximizing their profit when planning production. We define rules for setting prices that solve this problem. We formulate the conditions under which the payment balances of all sectors approach zero. We also consider the financial aspec
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https://doi.org/10.1007/978-3-476-05914-7des a component that describes the dynamics of production capacities. We show that the extended model can also function in balanced growth mode, when every sector plans its production aiming to maximize its profit. For the extended model, we consider two algorithms for transition to balanced growth.
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Außereuropäische Kulturräume III: Afrika cyclicity can be present, starting from a certain time period. In general, this cyclicity concerns the dynamics of normalized variables only. We present a planning algorithm that leads to cyclicity. This algorithm complies with one of the main principles of the market economy: Economic agents enjoy
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Außereuopäische Kulturräume I: Indienf production resources, this model also captures final consumption and demand for consumers goods. The volumes of this demand are determined by endogenous variables. We describe a planning algorithm that generates a limit cycle in the sequence of normalized vectors of final consumption. The second m
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