Necessary and sufficient conditions from optimal control theory that are typically used when studying finite and infinite horizon natural resource economics problems are stated. In the finite horizon case, their use is demonstrated by deriving an explicit solution of a model describing the optimal cleanup of a hazardous stock. In the infinite horizon case, a qualitative characterization of the solution of a renewable resource extraction problem is achieved by employing a phase diagram. Complementary techniques, such as comparative dynamics and dynamic envelope results, are also employed to demonstrate how to extract the maximum amount of information from natural resource economics problems
In the paper, a dynamic optimization model of investment in improvement of the resource productivity...
Analytical solutions for optimal exploitation of renewable capital stocks are derived as feedback ru...
We consider a general control problem with two types of optimal regime switch. The first one concern...
Necessary and sufficient conditions from optimal control theory that are typically used when studyin...
It is reasonable to consider the stock of any renewable resource as a capital stock and treat the ex...
This paper is concerned with issues relating to the determination of optimal time horizon in a typic...
We study an optimal growth model for a single resource based economy. The resource is governed by th...
A class of infinite-horizon optimal control problems that arise in economic applications is consider...
Application of optimal control theory to applied problems is limited by the difficulty of numerical ...
The type of resource problem amenable to static analysis is distinguished from that requiring dynami...
Abstract In this paper we study optimal policies for a central planner interested in maximizing util...
aeres : ACLInternational audienceWe study the optimal harvesting of a renewable resource that cannot...
The United Nations aim to perform a transition toward a sustainable environment where people can liv...
This paper extends optimal control theory to a class of infinite-horizon problems that arise in stud...
It requires optimal controls on renewable resources to manage stably for a firm exploiting from rene...
In the paper, a dynamic optimization model of investment in improvement of the resource productivity...
Analytical solutions for optimal exploitation of renewable capital stocks are derived as feedback ru...
We consider a general control problem with two types of optimal regime switch. The first one concern...
Necessary and sufficient conditions from optimal control theory that are typically used when studyin...
It is reasonable to consider the stock of any renewable resource as a capital stock and treat the ex...
This paper is concerned with issues relating to the determination of optimal time horizon in a typic...
We study an optimal growth model for a single resource based economy. The resource is governed by th...
A class of infinite-horizon optimal control problems that arise in economic applications is consider...
Application of optimal control theory to applied problems is limited by the difficulty of numerical ...
The type of resource problem amenable to static analysis is distinguished from that requiring dynami...
Abstract In this paper we study optimal policies for a central planner interested in maximizing util...
aeres : ACLInternational audienceWe study the optimal harvesting of a renewable resource that cannot...
The United Nations aim to perform a transition toward a sustainable environment where people can liv...
This paper extends optimal control theory to a class of infinite-horizon problems that arise in stud...
It requires optimal controls on renewable resources to manage stably for a firm exploiting from rene...
In the paper, a dynamic optimization model of investment in improvement of the resource productivity...
Analytical solutions for optimal exploitation of renewable capital stocks are derived as feedback ru...
We consider a general control problem with two types of optimal regime switch. The first one concern...