Pages that link to "Item:Q5294130"
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The following pages link to Mixed constraints in optimal control: an implicit function theorem approach (Q5294130):
Displaying 17 items.
- New nonlinear controller for a class of chaotic systems based on adaptive backstepping fuzzy-immune control (Q410387) (← links)
- Necessity for isoperimetric inequality constraints (Q525552) (← links)
- Implicit parametrizations and applications in optimization and control (Q827550) (← links)
- A new derivation of second-order conditions for equality control constraints (Q998595) (← links)
- Well-posed variational problem with mixed endpoint conditions (Q1317030) (← links)
- The broken link between normality and regularity in the calculus of variations (Q1729126) (← links)
- Strong and weak measurable optimal controls (Q2133240) (← links)
- The supporting role of the Mangasarian-Fromovitz constraint qualification in calculus of variations (Q2155916) (← links)
- Lagrange-Hamilton approach in optimization problems with isoperimetric-type constraints (Q2156388) (← links)
- Normality, controllability and properness in optimal control (Q2238955) (← links)
- Normality and uniqueness of multipliers in isoperimetric control problems (Q2322362) (← links)
- A direct approach to second order conditions for mixed equality constraints (Q2370733) (← links)
- The importance of being normal, regular and proper in the calculus of variations (Q2397463) (← links)
- Feasible perturbations of control systems with pure state constraints and applications to second-order optimality conditions (Q2441468) (← links)
- Choosing a functional-reducing variation in the optimal control problem with mixed constraints: A decomposition approach (Q2639323) (← links)
- Equality-inequality mixed constraints in optimal control (Q2785970) (← links)
- (Q5856376) (← links)