( en | de | ru )

 

Disambiguation of "do Rosário de Pinho, Maria"

Author of the publication

copydeleteadd this publication to your clipboard
An integral-type constraint qualification to guarantee nondegeneracy of the maximum principle for optimal control problems with state constraints.

, , and . Syst. Control. Lett., 62 (8): 686-692 (2013)

Please choose a person to relate this publication to

To differ between persons with the same name, the academic degree and the title of an important publication will be displayed. You can also use the button next to the name to display some publications already assigned to the person.

Maria do Rosário Costa-Schott

Maria do Rosário Matos Silva Almeida Rozek

Teresa Campos Melo Colaço do Rosário

Antonio Rosario De Pascalis

João Tavares Pinho

 

Other publications of authors with the same name

A maximum principle for a special optimal multiprocess problem with state constraints., and . ASCC, page 1566-1571. IEEE, (2017)Optimal control problems with nonsmooth mixed constraints., and . CDC, page 4781-4786. IEEE, (2008)On Optimal Control Problems with Nonregular Mixed Constraints., and . CDC, page 2410-2415. IEEE, (2019)A variant of nonsmooth maximum principle for state constrained problems., and . CDC, page 7685-7690. IEEE, (2012)A numerical method based on the complementarity and optimal control formulations for solving a family of zero-sum pursuit-evasion differential games., , , and . J. Comput. Appl. Math., (2020)A weak maximum principle for control problems with state constraints., , and . ECC, page 266-270. IEEE, (2001)Optimal Control Problems with Mixed and Pure State Constraints., , and . SIAM J. Control and Optimization, 54 (6): 3061-3083 (2016)Optimal Control involving Sweeping Processes with End Point Constraints., , and . CDC, page 96-101. IEEE, (2021)An integral-type constraint qualification to guarantee nondegeneracy of the maximum principle for optimal control problems with state constraints., , and . Syst. Control. Lett., 62 (8): 686-692 (2013)On optimality conditions for optimal control problems with mixed constraints., and . ECC, page 260-265. IEEE, (2001)