Post-doctoral Research Visit F/m Optimal Control - Montpellier, France - Inria

Inria
Inria
Entreprise vérifiée
Montpellier, France

il y a 1 semaine

Sophie Dupont

Posté par:

Sophie Dupont

beBee Recruiter


Description
Le descriptif de l'offre ci-dessous est en Anglais_


Type de contrat :

CDD

Niveau de diplôme exigé :
Thèse ou équivalent


Fonction :
Post-Doctorant


Niveau d'expérience souhaité :
Jeune diplômé


Contexte et atouts du poste:


This research project is conducted in the framework of the project NOCIME (New Observation and Control Issues Motivated by Epidemiology), funded by the French National Research Agency (ANR) on the period three years).

We are offering a 2-year position for a young PhD. Contracting may be immediate, and has to be achieved before January 1st, 2025.

NOCIME consortium includes researchers from Inrae (Montpellier), Inria (Paris, Lille, Metz) and IRD (Paris).

The researchers in charge of the Working Package related to this position are located in Montpellier (Inrae, Campus de La Gaillarde) and Paris (Sorbonne Université).


The postdoctoral supervisors are two senior researchers:
Alain Rapaport (Inrae, Montpellier) and Pierre-Alexandre Bliman (Inria, Paris). The postdoctoral fellow will work mainly in Montpellier, with regular trips and contacts in Paris. Other scientific voyages (workshops, conferences) will be scheduled and funded.


Mission confiée:

The postdoctoral fellow will develop and test numerically new research results related to the topic.

She/he will write scientific publications for international conferences and first-rank journals, mainly in the domains of Control theory and of Mathematical biology.

He/she will present these results during international meetings and during the meetings organized for the advancement of the project NOCIME, within which he/she will be fully integrated as a collaborator.


Principales activités:

References
[1] Bayen, T., Boumaza, K. and Rapaport, A "Necessary optimality condition for the mínimal time crisis relaxing transverse condition via regularization", ESAIM Control, Optimization and Calculus of Variations, Vol. 27, N. 105, online.
[2] Beard, R.W., Saridis, G.N. and Wen, J.T "Approximate Solutions to the Time-Invariant Hamilton-Jacobi-Bellman Equation". Journal of Optimization Theory and Applications 96, pp
[3] Bliman, P.A., Duprez, M., Privat, Y., and Vauchelet, N Optimal immunity control and final size minimization by social distancing for the SIR epidemic model. Journal of Optimization Theory and Applications, Vol. 189, pp
[4] Haberkorn, T. and Trélat, E "Convergence results for smooth regularizations of hybrid non-linear optimal control problems". SIAM Journal on Control and Optimization, 49 (4), pp
[5] Lenhart, S. and Workman, J. T "Optimal control applied to biological models". Mathematical and computational biology. Boca Raton (Fla.)
, London:
Chapman & Hall/CRC.
[6] Molina, E. and Rapaport, A "An optimal feedback control that minimizes the epidemic peak in the SIR model under a budget constraint", Automatica, Vol. 46, online.
[7] Sharomi, O. and Malik, T "Optimal control in epidemiology". Annals of Operations Research 251, pp. 5571.
[8] Smirnov, A "Necessary optimality conditions for a class of optimal control problems with discontinuous integrand", Proc. Steklov Inst. Math., vol. 262, 1, pp
[9] Vinter R , Minimax Optimal Control. SIAM Journal on Control and Optimization, 44(3), pp


Compétences:

Technical skills and level required : PhD, preferentially in Applied mathematics.

Languages :
Sufficient practice of scientific English is required.


Avantages:


  • Subsidized meals
  • Partial reimbursement of public transport costs
  • Leave: 7 weeks of annual leave + 10 extra days off due to RTT (statutory reduction in working hours) + possibility of exceptional leave (sick children, moving home, etc.)
  • Possibility of teleworking and flexible organization of working hours
  • Professional equipment available (videoconferencing, loan of computer equipment, etc.)
  • Social, cultural and sports events and activities

Informations générales:

-
Thème/Domaine: Modélisation et commande pour le vivant
Calcul Scientifique (BAP E)
-
Ville: Montpellier (MISTEA Research unit)
-
Centre Inria: Centre Inria de Paris
-
Date de prise de fonction souhaitée:
-
Durée de contrat: 2 ans
-
Date limite pour postuler:


Consignes pour postuler:


Sécurité défense:


Ce poste est susceptible d'être affecté dans une zone à régime restrictif (ZRR), telle que définie dans le décret n° relatif à la protection du potentiel scientifique et technique de la nation (PPST).

L'autorisation d'accès à une zone est délivrée par le chef d'établissement, après avis ministériel favorable, tel que défini dans l'arrêté du 03 juillet 2012, relatif à la PPST.

Un avis ministériel défavorable pour un poste affecté dans une ZRR aurait pour conséquence l'annulation du recrutement.


Politique de recrutement:

Dans le c

Plus d'emplois de Inria