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math.OC2026

What are Capra-Convex Sets?

Jean-Philippe Chancelier, Michel de Lara, Adrien Le Franc +1

This paper focuses on a specific form of abstract convexity known as Capra-convexity, where a constant along primal rays (Capra) coupling replaces the scalar product used in standa…

math.OC2026

Differentiability and Regularization of Parametric Convex Value Functions in Stochastic Multistage Optimization

Adrien Le Franc, Pierre Carpentier, Jean-Philippe Chancelier +1

In multistage decision problems, it is often the case that an initial strategic decision (such as investment) is followed by many operational ones (operating the investment). Such…

math.OC2026

Geometry of Sparsity-Inducing Norms

Jean-Philippe Chancelier, Michel de Lara, Antoine Deza +1

Sparse optimization seeks an optimal solution with few nonzero entries. To achieve this, it is common to add to the criterion a penalty term proportional to the -norm, whic…

math.OC2025

Optimal Operation and Valuation of Electricity Storages in Intraday Markets

Jean-Philippe Chancelier, Michel de Lara, François Pacaud +3

This paper applies computational techniques of convex stochastic optimization to optimal operation and valuation of electricity storages in the face of uncertain electricity prices…

math.OC2025

Temporal and Spatial Decomposition for Prospective Studies in Energy Systems under Uncertainty

Camila Martinez Parra, Michel de Lara, Jean-Philippe Chancelier +2

The increasing penetration of renewable energy requires greater use of storage resources to manage system intermittency. As a result, there is growing interest in evaluating the op…

math.OC2025

Contributions on complexity bounds for Deterministic Partially Observed Markov Decision Process

Cyrille Vessaire, Jean-Philippe Chancelier, Michel de Lara +2

Markov Decision Processes (Mdps) form a versatile framework used to model a wide range of optimization problems. The Mdp model consists of sets of states, actions, time steps, rewa…