Optimal Control of the Controlled Lotka-Volterra Equations with Applications. The Permanent Case.

Bernard Bonnard

Bernard Bonnard Jérémy Rouot Optimal Control of the Controlled Lotka-Volterra Equations with Applications. The Permanent Case. 2761-2791 2023 December 22 SIAM J. Appl. Dyn. Syst. 4 https://doi.org/10.1137/22m151978x db/journals/siamads/siamads22.html#BonnardR23

Toufik Bakir Bernard Bonnard Sandrine Gayrard Jérémy Rouot Finite dimensional approximation to muscular response in force-fatigue dynamics using functional electrical stimulation. 110464 2022 144 Autom. https://doi.org/10.1016/j.automatica.2022.110464 https://www.wikidata.org/entity/Q114204759 db/journals/automatica/automatica144.html#BakirBGR22

Bernard Bonnard Olivier Cots J. Gergaud Boris Wembe Abnormal geodesics in 2D-Zermelo navigation problems in the case of revolution and the fan shape of the small time balls. 105140 2022 161 Syst. Control. Lett. https://doi.org/10.1016/j.sysconle.2022.105140 db/journals/scl/scl161.html#BonnardCGW22

Toufik Bakir Bernard Bonnard Loïc Bourdin Jérémy Rouot Pontryagin-Type Conditions for Optimal Muscular Force Response to Functional Electrical Stimulations. 581-602 2020 184 J. Optim. Theory Appl. 2 https://doi.org/10.1007/s10957-019-01599-4 db/journals/jota/jota184.html#BakirBBR20

Toufik Bakir Bernard Bonnard Jérémy Rouot Geometric optimal control techniques to optimize the production of chemical reactors using temperature control. 178-192 2019 48 Annu. Rev. Control. https://doi.org/10.1016/j.arcontrol.2019.09.005 https://www.wikidata.org/entity/Q126836635 db/journals/arc/arc48.html#BakirBR19

Toufik Bakir Bernard Bonnard Jérémy Rouot A case study of optimal input-output system with sampled-data control: Ding et al. force and fatigue muscular control model. 79-100 2019 14 Networks Heterog. Media 1 https://doi.org/10.3934/nhm.2019005 https://www.wikidata.org/entity/Q128533044 db/journals/nhm/nhm14.html#BakirBR19

Toufik Bakir Bernard Bonnard Jérémy Rouot Connection between singular arcs in optimal control using bridges. Physical occurence and Mathematical model. 505-510 2019 CDC https://doi.org/10.1109/CDC40024.2019.9029880 conf/cdc/2019 db/conf/cdc/cdc2019.html#BakirBR19

Piernicola Bettiol Bernard Bonnard Jérémy Rouot Optimal Strokes at Low Reynolds Number: A Geometric and Numerical Study of Copepod and Purcell Swimmers. 1794-1822 2018 56 SIAM J. Control. Optim. 3 https://doi.org/10.1137/16M1106778 db/journals/siamco/siamco56.html#BettiolBR18

Toufik Bakir Bernard Bonnard Sami Othman Predictive Control Based on Nonlinear Observer for Muscular Force and Fatigue Model. 2157-2162 2018 ACC https://doi.org/10.23919/ACC.2018.8430962 conf/amcc/2018 db/conf/amcc/acc2018.html#BakirBO18 Bernard Bonnard Alain Jacquemard Jérémy Rouot Optimal control of an ensemble of Bloch equations with applications in MRI. 1608-1613 2016 CDC https://doi.org/10.1109/CDC.2016.7798495 conf/cdc/2016 db/conf/cdc/cdc2016.html#BonnardJR16 Bernard Bonnard Monique Chyba Jérémy Rouot Daisuke Takagi A numerical approach to the optimal control and efficiency of the copepod swimmer. 4196-4201 2016 CDC https://doi.org/10.1109/CDC.2016.7798906 conf/cdc/2016 db/conf/cdc/cdc2016.html#BonnardCRT16 Bernard Bonnard Jean-Charles Faugère Alain Jacquemard Mohab Safey El Din Thibaut Verron Determinantal Sets, Singularities and Application to Optimal Control in Medical Imagery. 103-110 2016 ISSAC https://doi.org/10.1145/2930889.2930916 conf/issac/2016 db/conf/issac/issac2016.html#BonnardFJDV16

Bernard Bonnard Jean-Charles Faugère Alain Jacquemard Mohab Safey El Din Thibaut Verron Determinantal sets, singularities and application to optimal control in medical imagery. 2016 abs/1605.00887 CoRR http://arxiv.org/abs/1605.00887 db/journals/corr/corr1605.html#BonnardFJDV16

Bernard Bonnard Monique Chyba Singular Trajectories in Optimal Control. 2015 Encyclopedia of Systems and Control https://doi.org/10.1007/978-1-4471-5102-9_49-1 reference/sc/2015 db/reference/sc/sc2015.html#BonnardC15

Bernard Bonnard Monique Chyba John Marriott Singular Trajectories and the Contrast Imaging Problem in Nuclear Magnetic Resonance. 1325-1349 2013 51 SIAM J. Control. Optim. 2 https://doi.org/10.1137/110833427 db/journals/siamco/siamco51.html#BonnardCM13

Bernard Bonnard Olivier Cots Nataliya Shcherbakova Riemannian metrics on 2D manifolds related to the Euler-Poinsot rigid body problem. 1804-1809 2013 CDC https://doi.org/10.1109/CDC.2013.6760144 conf/cdc/2013 db/conf/cdc/cdc2013.html#BonnardCS13 Bernard Bonnard Mathieu Claeys Olivier Cots Pierre Martinon Comparison of numerical methods in the contrast imaging problem in NMR. 4523-4528 2013 CDC https://doi.org/10.1109/CDC.2013.6760586 conf/cdc/2013 db/conf/cdc/cdc2013.html#BonnardCCM13

Bernard Bonnard Olivier Cots Steffen J. Glaser Marc Lapert Dominique Sugny Yun Zhang Geometric Optimal Control of the Contrast Imaging Problem in Nuclear Magnetic Resonance. 1957-1969 2012 57 IEEE Trans. Autom. Control. 8 https://doi.org/10.1109/TAC.2012.2195859 db/journals/tac/tac57.html#BonnardCGLSZ12

Bernard Bonnard Monique Chyba Steffen J. Glaser John Marriott Dominique Sugny Nuclear magnetic resonance: The contrast imaging problem. 5559-5564 2011 CDC/ECC https://doi.org/10.1109/CDC.2011.6160769 conf/cdc/2011 db/conf/cdc/cdc2011.html#BonnardCGMS11

Bernard Bonnard Jean-Baptiste Caillau G. Picot Geometric and Numerical Techniques in Optimal Control of Two and Three-Body Problems. 239-278 2010 10 Commun. Inf. Syst. 4 https://doi.org/10.4310/cis.2010.v10.n4.a5 db/journals/cominfsys/cominfsys10.html#BonnardCP10

Bernard Bonnard Dominique Sugny Time-Minimal Control of Dissipative Two-Level Quantum Systems: The Integrable Case. 1289-1308 2009 48 SIAM J. Control. Optim. 3 https://doi.org/10.1137/080717043 db/journals/siamco/siamco48.html#BonnardS09

Bernard Bonnard Monique Chyba Dominique Sugny Time-Minimal Control of Dissipative Two-Level Quantum Systems: The Generic Case. 2598-2610 2009 54 IEEE Trans. Autom. Control. 11 https://doi.org/10.1109/TAC.2009.2031212 db/journals/tac/tac54.html#BonnardCS09

Bernard Bonnard Jean-Baptiste Caillau Romain Dujol Averaging and optimal control of elliptic Keplerian orbits with low propulsion. 755-760 2006 55 Syst. Control. Lett. 9 https://doi.org/10.1016/j.sysconle.2006.03.004 db/journals/scl/scl55.html#BonnardCD06

Bernard Bonnard Jean-Baptiste Caillau Romain Dujol Riemannian Metric of the Averaged Controlled Kepler Equation. 79-89 2006 conf/ifip7/2006 Systems, Control, Modeling and Optimization https://doi.org/10.1007/0-387-33882-9_8 db/conf/ifip7/ifip7-2006.html#BonnardCD06 Bernard Bonnard Jean-Baptiste Caillau Emmanuel Trélat Computation of conjugate times in smooth optimal control: the COTCOT algorithm. 929-933 2005 CDC/ECC https://doi.org/10.1109/CDC.2005.1582276 conf/cdc/2005 db/conf/cdc/cdc2005.html#BonnardCT05

Bernard Bonnard Quadratic control systems. 139-160 1991 4 Math. Control. Signals Syst. 2 https://doi.org/10.1007/BF02551263 db/journals/mcss/mcss4.html#Bonnard91

Bernard Bonnard Contrôlabilité des systèmes bilinéaires. 79-92 1981 15 Math. Syst. Theory 1 db/journals/mst/mst15.html#Bonnard81 https://doi.org/10.1007/BF01786974

Toufik Bakir Piernicola Bettiol Loïc Bourdin Jean-Baptiste Caillau Monique Chyba Mathieu Claeys Olivier Cots Mohab Safey El Din Romain Dujol Jean-Charles Faugère Sandrine Gayrard J. Gergaud Steffen J. Glaser Alain Jacquemard Marc Lapert John Marriott Pierre Martinon Sami Othman G. Picot Jérémy Rouot Nataliya Shcherbakova Dominique Sugny Daisuke Takagi Emmanuel Trélat Thibaut Verron Boris Wembe Yun Zhang