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20242026
most citedLinear quadratic control of nonlinear systems with Koopman operator learning and the Nyström method

4 citations · 4 across the 12 of their papers we have counts for

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6 papers · 1 filter

math.OC2026

Optimization by Reparametrization: Time-Warped Mirror Flows with Singular Geometry

Cristian Vega, Cesare Molinari, Lorenzo Rosasco +1

Solving data-driven problems requires defining complex models and fitting them to data, neural networks being a motivating example. The fitting procedure can be seen as an optimiza…

math.OC2026

Langevin for Nonconvex Optimization: Exact, Inexact and Zeroth-Order

Emanuele Naldi, Marco Rando, Lorenzo Rosasco +1

We study Langevin-based methods for non-convex optimization under smoothness and dissipativity assumptions, focusing on non-asymptotic expected excess-risk bounds rather than sampl…

math.OC2026

Learning to control switching nonlinear systems with Koopman operator regression

Edoardo Caldarelli, Oleksii Kachaiev, Cesare Molinari +1

In this work, we consider the identification and control of nonlinear systems with finite action spaces. The unknown dynamics are estimated from finite samples with Koopman operato…

math.OC2025

A Proximal Stochastic Variance Reduced Zeroth-order Algorithm using Structured Finite-Differences

Marco Rando, Cheik Traoré, Cesare Molinari +2

Minimizing finite sums of functions is a central problem in optimization, arising in numerous practical applications. Such problems are commonly addressed using first-order optimiz…

math.OC2025

A Structured Tour of Optimization with Finite Differences

Marco Rando, Cesare Molinari, Lorenzo Rosasco +1

Finite-difference methods are widely used for zeroth-order optimization in settings where gradient information is unavailable or expensive to compute. These procedures mimic first-…

math.OC2024★ 4 cited

Linear quadratic control of nonlinear systems with Koopman operator learning and the Nyström method

Edoardo Caldarelli, Antoine Chatalic, Adrià Colomé +4

In this paper, we study how the Koopman operator framework can be combined with kernel methods to effectively control nonlinear dynamical systems. While kernel methods have typical…