This paper considers the problem of incentive mechanism design that results in efficient allo-cations for economies with consumption externalities when preferences, individual endowments, and coalition patterns among individuals are unknown to the planner. We do so by introducing the notion of constrained distributive Lindahl equilibrium. We give a mechanism that implements constrained distributive Lindahl allocations in Nash and strong Nash equilibria. Since the Pigouvian mechanism is a special case of the distributive Lindahl mechanism, the mechanism also implements the Pigouvian allocations. The mechanism is feasible and continuous. It works not only for three or more agents, but also for two-agent economies
This paper contains a proof of the existence of Lindahl equilibrium in a very general model of exter...
We study the implementation of social choice rules in environments with externalities. We prove the ...
We study the implementation of social choice rules in environments with externalities. We prove the ...
This paper considers the problem of incentive mechanism design that results in e±cient allocations f...
Abstract. This paper considers the issue of designing mechanisms whose Nash allocations and strong N...
This paper investigates the problem of designing mechanisms whose Nash allocations coincid...
This paper investigates the problem of designing mechanisms whose Nash allocations coincid...
Abstract. We study a continuous and balanced mechanism that is capable of implementing in Nash equil...
This paper analyzes the problem of designing mechanisms to implement efficient solutions in economie...
This paper analyzes the problem of designing mechanisms to implement efficient solutions in economie...
This paper analyzes the problem of designing mechanisms to implement efficient solutions in economie...
We study a continuous and balanced mechanism that is capable of implementing in Nash equilibrium all...
The author describes a class of simple two-stage mechanisms that implement efficient allocations as ...
This thesis analyses non cooperative solutions with consumption e.xternalities in a partial equilibr...
This paper considers the incentive aspect of the Balanced Linear Cost Share Equilibrium (BLCSE), whi...
This paper contains a proof of the existence of Lindahl equilibrium in a very general model of exter...
We study the implementation of social choice rules in environments with externalities. We prove the ...
We study the implementation of social choice rules in environments with externalities. We prove the ...
This paper considers the problem of incentive mechanism design that results in e±cient allocations f...
Abstract. This paper considers the issue of designing mechanisms whose Nash allocations and strong N...
This paper investigates the problem of designing mechanisms whose Nash allocations coincid...
This paper investigates the problem of designing mechanisms whose Nash allocations coincid...
Abstract. We study a continuous and balanced mechanism that is capable of implementing in Nash equil...
This paper analyzes the problem of designing mechanisms to implement efficient solutions in economie...
This paper analyzes the problem of designing mechanisms to implement efficient solutions in economie...
This paper analyzes the problem of designing mechanisms to implement efficient solutions in economie...
We study a continuous and balanced mechanism that is capable of implementing in Nash equilibrium all...
The author describes a class of simple two-stage mechanisms that implement efficient allocations as ...
This thesis analyses non cooperative solutions with consumption e.xternalities in a partial equilibr...
This paper considers the incentive aspect of the Balanced Linear Cost Share Equilibrium (BLCSE), whi...
This paper contains a proof of the existence of Lindahl equilibrium in a very general model of exter...
We study the implementation of social choice rules in environments with externalities. We prove the ...
We study the implementation of social choice rules in environments with externalities. We prove the ...