Math 2.0

Resources / preprint

Inverse Optimal Control with Convex Features and Box Constraints SHMMW4JXZ1

URIm2://res/SHMMW4JXZ1
Kindpreprint
CreatorsJiguang Yu, Louis Shuo Wang
Date2026-09-02
MSC49-XX, 90-XX, 93-XX
Subjectsarxiv math.OC
Scopein

Expressions

e1: version, preprint

Languageen
Date2026-09-02
IdsarXiv 2610.00033

Items in this resource

The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

ItemKindWhereSource
Exactness of the value relaxation in the limitstatementtheorem 8arxiv
Regularity bootstrapstatementlemma 16arxiv
Equivalence of the optimality systemstatementlemma 9arxiv
Existence of relaxed minimizersstatementlemma 7arxiv
No accumulation of threshold contactsstatementlemma 17arxiv
Strong stationaritydefinitiondefinition 5arxiv
C-stationaritydefinitiondefinition 3arxiv
M-stationaritydefinitiondefinition 4arxiv
Concavity and Lipschitz continuity of the value functionstatementtheorem 6arxiv
C-stationarity of relaxation limitsstatementtheorem 10arxiv
Lipschitz stability of the response mapstatementtheorem 2arxiv
Quadratic competition featuresstatementproposition 3arxiv
Decoupled two-agent casestatementcorollary 19arxiv
Normal cone to the boxstatementlemma 15arxiv
Local identifiability under a sensitivity conditionstatementproposition 4arxiv
Affine control-to-state mapstatementlemma 13arxiv
Basic properties of the box constraintstatementlemma 12arxiv
Local noise stability, gradient-freestatementproposition 5arxiv
C-stationaritydefinitiondefinition 1arxiv
QTRETZ8AZBexampleexample 1arxiv
Weak l.s.c.\ of convex continuous functionalsstatementlemma 14arxiv
Weak stationaritydefinitiondefinition 2arxiv
Lower-level existence and uniquenessstatementtheorem 1arxiv
Unconditional finiteness and a.e.\ strict complementaritystatementtheorem 11arxiv
Unconditional finiteness and a.e. strict complementaritystatementtheorem 18arxiv

Catalogue records