activity
20132020
most citedAn Investment Model with Switching Costs and the Option to Abandon

11 citations · 11 across the 4 of their papers we have counts for

collaborators

6 papers

math.PR2020

Time-symmetric optimal stochastic control problems in space-time domains

Ana Bela Cruzeiro, Carlos Oliveira, Jean-Claude Zambrini

We present a pair of adjoint optimal control problems characterizing a class of time-symmetric stochastic processes defined on random time intervals. The associated PDEs are of fre…

math.PR2018

Optimal Investment Decision Under Switching regimes of Subsidy Support

Carlos Oliveira, Nicolas Perkowski

We address the problem of making a managerial decision when the investment project is subsidized, which results in the resolution of an infinite-horizon optimal stopping problem of…

math.PR2017

Optimal stopping of one-dimensional diffusions with integral criteria

Manuel Guerra, Cláudia Nunes, Carlos Oliveira

This paper provides a full characterization of the value function and solution(s) of an optimal stopping problem for a one-dimensional diffusion with an integral criterion. The res…

math.OC2017

On a Class of Optimal Stopping Problems with Applications to Real Option Theory

Manuel Guerra, Cláudia Nunes, Carlos Oliveira

We consider an optimal stopping time problem related with many models found in real options problems. The main goal of this work is to bring for the field of real options, differen…

math.OC2016★ 11 cited

An Investment Model with Switching Costs and the Option to Abandon

Mihail Zervos, Carlos Oliveira, Kate Duckworth

We develop a complete analysis of a general entry-exit-scrapping model. In particular, we consider an investment project that operates within a random environment and yields a payo…

math.OC2013

New Approach to Derive the Value Function of a Firm with Exit Option

Manuel Guerra, Cláudia Nunes, Carlos Oliveira

In this paper we propose a new way of proving the value of a firm that is currently producing a certain product and faces the option to exit the market. The problem of optimal exit…