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sufficient second-order optimality conditions, the set of Lagrange multipliers can be replaced by a smaller

Second-order sufficient conditions for infinite-dimensional optimization problems

In this article, we present first and second order conditions for an impulsive optimal control

We derive new sufficient conditions for bifurcation relying on subtle second-order necessary

We present a new approach to bifurcation study that relies on the theory of second-order optimality

In this paper we study the minimization problem with constraints. The first- and second-order

sufficient second-order optimality conditions, the set of Lagrange multipliers can be replaced by a smaller

For the equality-constrained optimization problem, we consider the case when the customary

the objective and the constraints, a second-order sufficient condition for optimality is established. Some

A new approach to bifurcation study is presented, relying on the theory of second order optimality

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