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Differential Topology and General Equilibrium with Complete and Incomplete Markets (Hardcover, 2002 ed.)
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Differential Topology and General Equilibrium with Complete and Incomplete Markets (Hardcover, 2002 ed.)
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The goal of this publication is to provide basic tools of
differential topology to study systems of nonlinear equations, and
to apply them to the analysis of general equilibrium models with
complete and incomplete markets. The main content of general
equilibrium analysis is to study existence, (local) uniqueness and
efficiency of equilibria. To study existence Differential Topology
and General Equilibrium with Complete and Incomplete Markets
combines two features. As a first step, first order conditions (of
agents' maximization problems) and market clearing conditions,
instead of aggregate excess demand functions, are used. As a second
step, a homotopy argument, stated and proved in relatively
elementary manner, is applied to that "extended systemof equations.
Local uniqueness and smooth dependence of the endogenous variables
from the exogenous ones are studied using a version of a so called
parametric transversality theorem. In a standard general
equilibrium model, all equilibria are efficient, but that is not
the case if some imperfection, like incomplete markets, asymmetric
information, strategic interaction, is added. Then, for almost all
economies, equilibria are inefficient, and an outside institution
can Pareto improve upon the market outcome. Those results are
proved showing that a well-chosen system of equations has no
solutions.
The target audience of Differential Topology and General
Equilibrium with Complete and Incomplete Markets consists of
researchers interested in economic theory. The needed background is
multivariate analysis, basic linear algebra and basic general
topology.
General
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