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Second-Order Optimality Conditions in Multiobjective Optimization Problems
Journal of Optimization Theory and Applications, 1999The authors develop second-order necessary and sufficient optimality conditions for multiobjective optimization problems with both equality and inequality constraints. First, the authors generalize the Lin fundamental theorem to second-order tangent sets; then, based on the above generalized theorem, the authors derive second-order necessary and ...
Aghezzaf, B., Hachimi, M.
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Second-Order Global Optimality Conditions for Optimization Problems
Journal of Global Optimization, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Second Order Optimality Conditions
2004In this chapter we obtain second order necessary optimality conditions for control problems. As we know, geometrically the study of optimality reduces to the study of boundary of attainable sets (see Sect. 10.2). Consider a control system $$\dot q = {f_u}(q),q \in M,u \in U = \operatorname{int} U \subset {R^m},$$ (20.1) where the state space ...
Andrei A. Agrachev, Yuri L. Sachkov
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Second-Order Sufficient Conditions in Nonsmooth Optimization
Mathematics of Operations Research, 1988Second-order conditions are given which are sufficient to guarantee that a given point be a local solution to certain types of finite-dimensional nonsmooth nonlinear programming problems. Both unconstrained and constrained problems are considered.
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Alternative Second-Order Conditions in Constrained Optimization
Journal of Optimization Theory and Applications, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Weiss, H., Ben-Asher, J. Z.
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Second-Order Optimality Conditions for Constrained Domain Optimization
Journal of Optimization Theory and Applications, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Mollified Derivatives and Second-Order Optimality Conditions
2004The class of strongly semicontinuous functions is considered. For these functions the notion of mollified derivatives, introduced by Ermoliev, Norkin and Wets [8], is extended to the second order. By means of a generalized Taylor's formula, second order necessary and sufficient conditions are proved for both unconstrained and constrained optimization ...
LA TORRE D. +2 more
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Journal of the Operations Research Society of China, 2018
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Zhang, Li-Wei +2 more
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Zhang, Li-Wei +2 more
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Second-Order Conditions for Optimization Problems with Constraints
SIAM Journal on Control and Optimization, 1998The author obtains necessary or sufficient second-order optimality conditions for constrained optimization problems. The main novelty is to work in a projective space (space of directions), which allows to improve the known results.
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Second-order necessary conditions in semismooth optimization
Mathematical Programming, 1988This is the second in a series of four closely related papers by the same author. These works introduce a new concept of second-order directional derivative for nonsmooth functions, and demonstrate its applicability to the study of necessary and sufficient conditions for optimality in finite-dimensional mathematical programming.
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