In this paper we prove that the social equilibrium set, of an exchange economy, with consumption space as a subset of a Banach space is a Banach manifold, and this characterization does not depend on the number of commodities. In the way to obtain this characterization we will show that the set of social weights of equilibrium, associated with a given distribution of the initial endowments, is finite
Concavifiable preferences are representable by a function which is twice differentiable almost every...
We investigate the geometry of finite datasets defined by equilibrium prices, income distributions, ...
We discuss the two fundamental theorems of welfare economics in the context of the Arrow-Debreu-McKe...
In this paper we prove that the social equilibrium set, of an exchange economy, with consumption spa...
This paper establishes a very general result on the existence of competitive equilibria for exchange...
In this paper we consider a class of pure exchange economies in which the consumption plans may be ...
In the spirit of Smale's work, we consider a pure exchange economy with general consumption sets. We...
This paper deals with generic determinacy of equilibria for infinite dimensional consumption spaces....
We consider a production economy with a finite number of heterogeneous, infinitely lived consumers. ...
Abstract. The second welfare theorem and the core-equivalence theorem have been proved to be fundame...
In this paper we consider a class of pure exchange economies in which the consumption plans may be ...
This paper provides an extended framework to study general equilibrium theory with commodity spaces ...
Following Chichilnisky and Chichilnisky-Kalman we establish existence and optimality of competitive ...
We consider exchange economies with a measure space of agents and for which the commodity space is a...
Let E(r) be the equilibrium manifold associated to a smooth pure exchange economy with fixed total r...
Concavifiable preferences are representable by a function which is twice differentiable almost every...
We investigate the geometry of finite datasets defined by equilibrium prices, income distributions, ...
We discuss the two fundamental theorems of welfare economics in the context of the Arrow-Debreu-McKe...
In this paper we prove that the social equilibrium set, of an exchange economy, with consumption spa...
This paper establishes a very general result on the existence of competitive equilibria for exchange...
In this paper we consider a class of pure exchange economies in which the consumption plans may be ...
In the spirit of Smale's work, we consider a pure exchange economy with general consumption sets. We...
This paper deals with generic determinacy of equilibria for infinite dimensional consumption spaces....
We consider a production economy with a finite number of heterogeneous, infinitely lived consumers. ...
Abstract. The second welfare theorem and the core-equivalence theorem have been proved to be fundame...
In this paper we consider a class of pure exchange economies in which the consumption plans may be ...
This paper provides an extended framework to study general equilibrium theory with commodity spaces ...
Following Chichilnisky and Chichilnisky-Kalman we establish existence and optimality of competitive ...
We consider exchange economies with a measure space of agents and for which the commodity space is a...
Let E(r) be the equilibrium manifold associated to a smooth pure exchange economy with fixed total r...
Concavifiable preferences are representable by a function which is twice differentiable almost every...
We investigate the geometry of finite datasets defined by equilibrium prices, income distributions, ...
We discuss the two fundamental theorems of welfare economics in the context of the Arrow-Debreu-McKe...