Theory of linear and integer programming
Theory of linear and integer programming
Computational Economics - Special issue on programming languages
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Market equilibrium for CES exchange economies: existence, multiplicity, and computation
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ICALP'06 Proceedings of the 33rd international conference on Automata, Languages and Programming - Volume Part I
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We consider the computation of equilibria in two economic models that generalize the exchange model by including production. In the constant returns model, each producer has a convex, constant-returns-to-scale, technology. In particular, this means that if the technology can output a certain quantity of a good using as input certain quantities of other goods, then scaling all these quantities by a common, non-negative, number also results in a technologically feasible plan. The technology also accomodates the no-free-lunch property, which says that it is not possible to produce something from nothing. At a given price, the producer picks a technologically feasible plan that maximizes her profit. Associated with each consumer is an initial endowment of goods and a utility function that describes her preferences between various bundles of goods. At a given price, the consumer sells her initial endowment, thus obtaining a certain income, and demands the bundle of goods maximizing her utility among all bundles that she can afford at the given price with her income.