activity
20092026
most citedA Non Convex Singular Stochastic Control Problem and its Related Optimal Stopping Boundaries

28 citations · 117 across the 37 of their papers we have counts for

collaborators
Showing 2014Show all

5 papers · 1 filter

q-fin.PM2014

Irreversible Investment under Lévy Uncertainty: an Equation for the Optimal Boundary

Giorgio Ferrari, Paavo Salminen

We derive a new equation for the optimal investment boundary of a general irreversible investment problem under exponential Lévy uncertainty. The problem is set as an infinite time…

math.OC2014★ 5 cited

A solvable two-dimensional singular stochastic control problem with non convex costs

Tiziano De Angelis, Giorgio Ferrari, John Moriarty

In this paper we provide a complete theoretical analysis of a two-dimensional degenerate non convex singular stochastic control problem. The optimisation is motivated by a storage-…

math.OC2014

Optimal Dynamic Procurement Policies for a Storable Commodity with Lévy Prices and Convex Holding Costs

Maria B. Chiarolla, Giorgio Ferrari, Gabriele Stabile

In this paper we study a continuous time stochastic inventory model for a commodity traded in the spot market and whose supply purchase is affected by price and demand uncertainty.…

math.PR2014★ 1 cited

Optimal Boundary Surface for Irreversible Investment with Stochastic Costs

Tiziano De Angelis, Salvatore Federico, Giorgio Ferrari

This paper examines a Markovian model for the optimal irreversible investment problem of a firm aiming at minimizing total expected costs of production. We model market uncertainty…

math.OC2014★ 28 cited

A Non Convex Singular Stochastic Control Problem and its Related Optimal Stopping Boundaries

Tiziano De Angelis, Giorgio Ferrari, John Moriarty

Equivalences are known between problems of singular stochastic control (SSC) with convex performance criteria and related questions of optimal stopping, see for example Karatzas an…