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Publications

Publications

Les thèses soutenues au CMAP sont disponibles en suivant ce lien:
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Sont listées ci-dessous, par année, les publications figurant dans l'archive ouverte HAL.

2018

  • The geometry of random minimal factorizations of a long cycle via biconditioned bitype random trees
    • Féray Valentin
    • Kortchemski Igor
    Annales Henri Lebesgue, UFR de Mathématiques - IRMAR, 2018, 1, pp.149-226. (10.5802/ahl.5)
    DOI : 10.5802/ahl.5
  • Epidemics and the Eden model : a detailed study of robustness
    • Gerin Lucas
    , 2018, Emergence, Complexity and Computation, vol 27, pp.165-178. We present some well-known and less well-known properties of the Probabilistic Cellular Automaton \emph{Epidemics} on a finite grid and its analogous on the infinite square lattice: the Eden model. (10.1007/978-3-319-65558-1_12)
    DOI : 10.1007/978-3-319-65558-1_12
  • Gauge-reversing maps on cones, and Hilbert and Thompson isometries
    • Walsh Cormac
    Geometry and Topology, Mathematical Sciences Publishers, 2018, 22 (1), pp.55-104. We show that a cone admits a gauge-reversing map if and only if it is a symmetric cone. We use this to prove that every isometry of a Hilbert geometry is a collineation unless the Hilbert geometry is the projective space of a non-Lorentzian symmetric cone, in which case the collineation group is of index two in the isometry group. We also determine the isometry group of the Thompson geometry on a cone. (10.2140/gt.2018.22.55)
    DOI : 10.2140/gt.2018.22.55
  • Continuous Optimal Control Approaches to Microgrid Energy Management
    • Heymann Benjamin
    • Bonnans J. Frederic
    • Martinon Pierre
    • Silva Francisco
    • Lanas Fernando
    • Jimenez Guillermo
    Energy Systems, Springer, 2018, 9 (1), pp.59-77. —We propose a novel method for the microgrid energy management problem by introducing a continuous-time, rolling horizon formulation. The energy management problem is formulated as a deterministic optimal control problem (OCP). We solve (OCP) with two classical approaches: the direct method [1], and Bellman's Dynamic Programming Principle (DPP) [2]. In both cases we use the optimal control toolbox BOCOP [3] for the numerical simulations. For the DPP approach we implement a semi-Lagrangian scheme [4] adapted to handle the optimization of switching times for the on/off modes of the diesel generator. The DPP approach allows for an accurate modeling and is computationally cheap. It finds the global optimum in less than 3 seconds, a CPU time similar to the Mixed Integer Linear Programming (MILP) approach used in [5]. We achieve this performance by introducing a trick based on the Pontryagin Maximum Principle (PMP). The trick increases the computation speed by several orders and also improves the precision of the solution. For validation purposes, simulation are performed using datasets from an actual isolated microgrid located in northern Chile. Results show that DPP method is very well suited for this type of problem when compared with the MILP approach.
  • Avis en réponse à la saisine HCB - dossier 2018-150. Paris, le 24 octobre 2018
    • Comité Scientifique Du Haut Conseil Des Biotechnologies .
    • Angevin Frédérique
    • Bagnis Claude
    • Bar-Hen Avner
    • Barny Marie-Anne
    • Boireau Pascal
    • Brévault Thierry
    • Chauvel Bruno B.
    • Collonnier Cécile
    • Couvet Denis
    • Dassa Elie
    • de Verneuil Hubert
    • Demeneix Barbara
    • Franche Claudine
    • Guerche Philippe
    • Guillemain Joël
    • Hernandez Raquet Guillermina
    • Khalife Jamal
    • Klonjkowski Bernard
    • Lavielle Marc
    • Le Corre Valérie
    • Lefèvre François
    • Lemaire Olivier
    • Lereclus Didier D.
    • Maximilien Rémy
    • Meurs Eliane
    • Naffakh Nadia
    • Négre Didier
    • Noyer Jean-Louis
    • Ochatt Sergio
    • Pages Jean-Christophe
    • Raynaud Xavier
    • Regnault-Roger Catherine
    • Renard Michel M.
    • Renault Tristan
    • Saindrenan Patrick
    • Simonet Pascal
    • Troadec Marie-Bérengère
    • Vaissière Bernard
    • Vilotte Jean-Luc
    , 2018.