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First and second order sufficient conditions for optimal control and the calculus of variations
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Outgoing claims: the papers this work cites, builds on, or argues with.
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Sufficient conditions for a control to be a strong minimum
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A modified Hamilton-Jacobi approach in the generalized problem of Bolza
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Generalized gradients of Lipschitz functionals
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Convex Integral Functionals and Duality
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Calculus of Variations and Optimal Control Theory
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Optimal Arcs and the Minimum Value Function in Problems of Lagrange
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A verification theorem which provides a necessary and sufficient condition for optimality
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Sufficient Conditions for the Optimal Control of Nonlinear Systems
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Sufficient Conditions for Optimality and the Justification of the Dynamic Programming Method
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New Global Optimality Conditions in Optimal Control Theory
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Extended Jacobi Sufficiency Criterion for Optimal Control
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Optimization and Nonsmooth Analysis
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Calculus of Variations and Optimal Control Theory
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Sufficient Conditions in Optimal Control Theory
What points at this work
Incoming claims: where this work appears in other papers’ reference lists and arguments.
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Optimality conditions and duality for a non-linear time-delay control problem
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Sufficient optimality conditions for the optimal control problem
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Duality in Optimal Control with First Order Differential Equations
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Duality in Optimal Control with First Order Differential Equations
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A Second Order Sufficient Condition for Optimality in Nonlinear Control — the Conjugate Point Approach
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Optimal Control Problems with a First Order PDE System — Necessary and Sufficient Optimality Conditions
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Another Jacobi sufficiency criterion for optimal control with smooth constraints
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Sufficient optimality conditions for nonconvex control problems with state constraints
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Sufficient conditions for variational problems with delayed argument
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Sufficient conditions for variational problems with variable endpoints: Coupled points
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Optimality, stability, and convergence in nonlinear control
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Sufficiency conditions with minimal regularity assumptions
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Critical point theory for smooth functions on Hilbert manifolds with singularities and its application to some optimal control problems
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Morse theory and Lyusternik-Shnirelman theory in geometric control theory
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Geometrical and topological methods in optimal control theory
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Metric critical point theory: Potential Well Theorem and its applications
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Duality and optimality conditions for infinite dimensional optimization problems
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Global methods to improve control and optimal control of resonance interaction of light and matter
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The minimum plane path for movable end-points and the nonsimultaneous variations
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Value Functions and Transversality Conditions for Infinite-Horizon Optimal Control Problems
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Convergence Analysis of the Implicit Euler-discretization and Sufficient Conditions for Optimal Control Problems Subject to Index-one Differential-algebraic Equations
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On the optimality and stability of competitive paths in continuous time growth models
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Dual Sufficient Optimality Conditions for the Generalized Problem of Bolza
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The Economical Control of Infectious Diseases
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Exterior penalty method for nonlinear optimal control with distinct state and velocity delays
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Stability of approximations in optimal nonlinear control
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Variational conditions and conjugate points for the fixed-endpoint control problem
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Second-order conditions for optimal control problems with mixed state-control constraints
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Necessary Conditions for Optimal Control Problems: Conjugate Points
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A Survey of the Maximum Principles for Optimal Control Problems with State Constraints
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Variational Approach to Second-Order Sufficient Optimality Conditions in Optimal Control
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The Riccati Equation for Optimal Control Problems with Mixed State-Control Constraints: Necessity and Sufficiency
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Sufficient Optimality Conditions for Optimal Control Subject to State Constraints
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The Economical Control of Infectious Diseases
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Pointwise minimization of supplemented variational problems
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Local Minimality of a Lipschitz Extremal
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Second Order Optimality Conditions for Optimal Control Problems of Stochastic Evolution Equations
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