Name Card

Full name Familienname, Vorname
Scarinci, Teresa
 
Main Affiliation Organisations­zuordnung
 

Own Publications Eigene Publikationen

Results 1-13 of 13 (Search time: 0.001 seconds).

PreviewAuthor(s)TitleTypeIssue Date
1Quincampoix, Marc ; Scarinci, Teresa ; Veliov, Vladimir On the metric regularity of affine optimal control problemsArtikel Article 2020
2Preininger, Jakob ; Scarinci, Teresa ; Veliov, Vladimir On the Regularity of Linear-Quadratic Optimal Control Problems with Bang-Bang SolutionsKonferenzbeitrag Inproceedings 2018
3Pietrus, Alain ; Scarinci, Teresa ; Veliov, Vladimir High order discrete approximations to optimal control problems with bang-bang solutionsKonferenzbeitrag Inproceedings2018
4Quincampoix, Marc ; Scarinci, Teresa ; Veliov, Vladimir On the metric regularity of affine optimal control problemsBericht Report2018
5Pietrus, Alain ; Scarinci, Teresa ; Veliov, Vladimir High Order Discrete Approximations To Mayer'S Problems For Linear SystemsArtikel Article 2018
6Preininger, J. ; Scarinci, T. ; Veliov, V. M. Metric regularity properties in bang-bang type linear-quadratic optimal control problems.Artikel Article 2018
7Preininger, J. ; Scarinci, T. ; Veliov, V. M. Metric regularity properties in bang-bang type linear-quadratic optimal control problems.Bericht Report2017
8Scarinci, T. ; Veliov, V. M. Higher-Order Numerical Scheme for Linear Quadratic Problems with Bang-Bang Controls.Bericht Report2017
9Preininger, J. ; Scarinci, T. ; Veliov, V. M. On the Regularity of Linear-Quadratic Optimal Control Problems with Bang-Bang SolutionsBericht Report2017
10Scarinci, T. ; Veliov, V. M. Higher-order numerical scheme for linear quadratic problems with bang-bang controlsArtikel Article 2017
11Scarinci, Teresa Second-Order Sensivity Relations in Optimal Control ProblemsPräsentation Presentation2016
12Scarinci, Teresa Second-Order Sensitivity Relations for H-J equations arising in optimal control.Präsentation Presentation2016
13Pietrus, Alain ; Scarinci, Teresa ; Veliov, Vladimir High Order Discrete Approximations to Mayer's Problems for Linear Systems.Bericht Report2016