We show that, with indivisible goods, the existence of competitive equilibrium fundamentally depends on agents' substitution effects, not their income effects. Our Equilibrium Existence Duality allows us to transport results on the existence of competitive equilibrium from settings with transferable utility to settings with income effects. One consequence is that net substitutability—which is a strictly weaker condition than gross substitutability—is sufficient for the existence of competitive equilibrium. We also extend the "demand types" classification of valuations to settings with income effects and give necessary and sufficient conditions for a pattern of substitution effects to guarantee the existence of competitive equi...
We study competitive market outcomes in economies where agents have other-regarding preferences (ORP...
We study competitive market outcomes in economies where agents have other-regarding preferences (ORP...
We study a production economy where all consumption goods are indivisible at the individual level b...
We study exchange economies in which objects are heterogeneous and indivisible, and may not be subst...
We study an exchange economy with indivisible objects that may not be substitutes for each other, an...
This paper examines an exchange economy with heterogeneous indivisible objects that can be substitut...
We propose new techniques for understanding agents' valuations. Our classification into \demand type...
In this paper we consider a class of economies with a finite number of divisible commodities, linear...
An Equivalence Theorem between geometric structures and utility functions allows new methods for und...
We analyze an exchange economy in which (i) all commodities except money are indivisible, (ii) agent...
We propose new techniques for understanding agents’ valuations. Our classification into “demand type...
The seminal result on the existence of competitive equilibrium in Arrow and Debreu (1954) contains, ...
In this paper we introduce a model of an exchange economy with indivisible goods and money.There are...
The seminal result on the existence of competitive equilibrium in Arrow and Debreu (1954) contains, ...
We revisit the issue of existence of equilibrium in economies with indivisible goods and money, in w...
We study competitive market outcomes in economies where agents have other-regarding preferences (ORP...
We study competitive market outcomes in economies where agents have other-regarding preferences (ORP...
We study a production economy where all consumption goods are indivisible at the individual level b...
We study exchange economies in which objects are heterogeneous and indivisible, and may not be subst...
We study an exchange economy with indivisible objects that may not be substitutes for each other, an...
This paper examines an exchange economy with heterogeneous indivisible objects that can be substitut...
We propose new techniques for understanding agents' valuations. Our classification into \demand type...
In this paper we consider a class of economies with a finite number of divisible commodities, linear...
An Equivalence Theorem between geometric structures and utility functions allows new methods for und...
We analyze an exchange economy in which (i) all commodities except money are indivisible, (ii) agent...
We propose new techniques for understanding agents’ valuations. Our classification into “demand type...
The seminal result on the existence of competitive equilibrium in Arrow and Debreu (1954) contains, ...
In this paper we introduce a model of an exchange economy with indivisible goods and money.There are...
The seminal result on the existence of competitive equilibrium in Arrow and Debreu (1954) contains, ...
We revisit the issue of existence of equilibrium in economies with indivisible goods and money, in w...
We study competitive market outcomes in economies where agents have other-regarding preferences (ORP...
We study competitive market outcomes in economies where agents have other-regarding preferences (ORP...
We study a production economy where all consumption goods are indivisible at the individual level b...