activity
20062025
most citedDynamic programming for infinite horizon boundary control problems of PDE's with age structure

4 citations · 9 across the 6 of their papers we have counts for

collaborators

7 papers

math.OC2025

Centralized and Competitive Extraction for Distributed Renewable Resources with Nonlinear Reproduction

Filippo de Feo, Giorgio Fabbri, Silvia Faggian +1

We study optimal and strategic extraction of a renewable resource that is distributed over a network, migrates mass-conservatively across nodes, and evolves under nonlinear (concav…

math.OC2025

Optimal Control in Infinite Dimensional Spaces and Economic Modeling: State of the Art and Perspectives

Giorgio Fabbri, Silvia Faggian, Salvatore Federico +1

This survey collects, within a unified framework, various results (primarily by the authors themselves) on the use of Deterministic Infinite-Dimensional Optimal Control Theory to a…

math.OC2019

Optimal Investment with Vintage Capital:Equilibrium Distributions

Silvia Faggian, Fausto Gozzi, Peter M. Kort

The paper concerns the study of equilibrium points, or steady states, of economic systems arising in modeling optimal investment with \textit{vintage capital}, namely, systems wher…

math.OC2008★ 4 cited

Dynamic programming for infinite horizon boundary control problems of PDE's with age structure

Silvia Faggian, Fausto Gozzi

We develop the dynamic programming approach for a family of infinite horizon boundary control problems with linear state equation and convex cost. We prove that the value function…

math.OC2007★ 1 cited

Equilibrium points for Optimal Investment with Vintage Capital

Silvia Faggian

The paper concerns the study of equilibrium points, namely the stationary solutions to the closed loop equation, of an infinite dimensional and infinite horizon boundary control pr…

math.OC2007★ 2 cited

Maximum Principle for Linear-Convex Boundary Control Problems applied to Optimal Investment with Vintage Capital

Silvia Faggian

The paper concerns the study of the Pontryagin Maximum Principle for an infinite dimensional and infinite horizon boundary control problem for linear partial differential equations…