activity
20132026
most citedGlobal Optimal Trajectory in Chaos and NP-Hardness

9 citations · 20 across the 11 of their papers we have counts for

collaborators

11 papers

astro-ph.IM2026

Graph Neural Networks Trained on Null Signal for Angle Reconstruction in X-ray Polarimetry

Vittorio Latorre, Victor Rodriguez-Fernandez, Alessandro Di Marco +3

Scientific real detectors often produce sparse, irregular data defined on non-Euclidean domains, where conventional convolutional neural networks (CNNs) impose geometric biases tha…

math.OC2025

Duality for Non Convex Composite Functions via the Fenchel Rockafellar Perturbation Framework

Vittorio Latorre

We examine the duality theory for a class of non-convex functions obtained by composing a convex function with a continuous one. Using Fenchel duality, we derive a dual problem tha…

math.OC2025

On Implicit Concave Structures in Half-Quadratic Methods for Signal Reconstruction

Vittorio Latorre

In this work, we introduce a new class of non-convex functions, called implicit concave functions, which are compositions of a concave function with a continuously differentiable m…

astro-ph.SR2021★ 1 cited

The Flare Likelihood and Region Eruption Forecasting (FLARECAST) Project: Flare forecasting in the big data & machine learning era

M. K. Georgoulis, D. S. Bloomfield, M. Piana +25

The EU funded the FLARECAST project, that ran from Jan 2015 until Feb 2018. FLARECAST had a R2O focus, and introduced several innovations into the discipline of solar flare forecas…

math.OC2019

Topology Optimization with Bilevel Knapsack: An Efficient 51 Lines MATLAB Code

Vittorio Latorre

This paper presents an efficient 51 lines Matlab code to solve topology optimization problems. By the fact that the presented code is based on an hard 0-1 optimization method that…

math.OC2015★ 9 cited

Global Optimal Trajectory in Chaos and NP-Hardness

Vittorio Latorre, David Yang Gao

This paper presents a new canonical duality methodology for solving general nonlinear dynamical systems. Instead of the conventional iterative methods, the discretized nonlinear sy…

math-ph2014★ 2 cited

Canonical Duality-Triality Theory: Bridge Between Nonconvex Analysis/Mechanics and Global Optimization in Complex Systems

David Y Gao, Ning Ruan, Vittorio Latorre

Canonical duality-triality is a breakthrough methodological theory, which can be used not only for modeling complex systems within a unified framework, but also for solving a wide…

math.OC2014★ 5 cited

A Potential Reduction Method for Canonical Duality, with an Application to the Sensor Network Localization Problem

Vittorio Latorre

We propose to solve large instances of the non-convex optimization problems reformulated with canonical duality theory. To this aim we propose an interior point potential reduction…

math.OC2014

Canonical Dual Approach for Contact Mechanics Problems with Friction

Vittorio Latorre, Simone Sagratella, David Yang Gao

This paper presents an application of Canonical duality theory to the solution of contact problems with Coulomb friction. The contact problem is formulated as a quasi-variational i…

math.OC2013★ 3 cited

Canonical duality for solving general nonconvex constrained problems

Vittorio Latorre, David Y. Gao

This paper presents a canonical duality theory for solving a general nonconvex constrained optimization problem within a unified framework to cover Lagrange multiplier method and K…

cs.NE2013

Canonical dual solutions to nonconvex radial basis neural network optimization problem

Vittorio Latorre, David Yang Gao

Radial Basis Functions Neural Networks (RBFNNs) are tools widely used in regression problems. One of their principal drawbacks is that the formulation corresponding to the training…