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math.OC2026

Existence and uniqueness results for a mean-field game of optimal investment

Alessandro Calvia, Salvatore Federico, Giorgio Ferrari +1

We establish the existence and uniqueness of the equilibrium for a stochastic mean-field game of optimal investment. The analysis covers both finite and infinite time horizons, and…

math.OC2025

Optimal policies for environmental assets under spatial heterogeneity and global awareness

Emmanuelle Augeraud-Véron, Daria Ghilli, Fausto Gozzi +1

The aim of this paper is to formulate and study a stochastic model for the management of environmental assets in a geographical context where in each place the local authorities ta…

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.OC2025

High risk aversion Merton's problem without transversality conditions

Enrico Biffis, Cristina Di Girolami, Salvatore Federico +1

This paper revisits the classical Merton portfolio choice problem over infinite horizon for high risk aversion, addressing technical challenges related to establishing the existenc…

math.OC2025

Linear-Quadratic Mean Field Games in Hilbert spaces

Salvatore Federico, Fausto Gozzi, Daria Ghilli

This paper represents the first attempt to develop a theory for linear-quadratic mean field games in possibly infinite dimensional Hilbert spaces. As a starting point, we study the…