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Optimization
A Journal of Mathematical Programming and Operations Research
Volume 20, 1989 - Issue 2
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Original Articles

A survey of conical approximations used in the optimization

R. Palata Faculty of Mathematics and Physics, Charles University Prague; Matematicko-fyzikálnf fakulta, Universita Karlova, Malostransjé nám. 25, Praha 1, 118 00, ČSSR
Pages 147-161 | Received 01 Mar 1987, Published online: 27 Jun 2007

Citations (11)

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Read on this site (3)

G. Giorgi & A. Guerraggio. (2002) Characterizations, comparisons, algebraic and topological properties of tangent cones. Journal of Statistics and Management Systems 5:1-3, pages 275-294.
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C. Ursescu. (1994) Adjacent and tangent regularity. Optimization 30:2, pages 105-118.
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G. Giorgi, A. Guerraggio & A. Guerraggio. (1992) On the notion of tangent cone in mathematical programming. Optimization 25:1, pages 11-23.
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Articles from other publishers (8)

Giorgio Giorgi, Bienvenido Jiménez & Vicente Novo. (2023) Dini and Hadamard directional derivatives in multiobjective optimization: an overview of some results. Decisions in Economics and Finance 46:2, pages 355-377.
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Giorgio Giorgi, Bienvenido Jiménez & Vicente NovoGiorgio Giorgi, Bienvenido Jiménez & Vicente Novo. 2023. Basic Mathematical Programming Theory. Basic Mathematical Programming Theory 23 52 .
Akhtar A. Khan, Christiane Tammer & Constantin ZălinescuAkhtar A. Khan, Christiane Tammer & Constantin Zălinescu. 2015. Set-valued Optimization. Set-valued Optimization 109 211 .
Giorgio Giorgi. (2013) A Note on the Guignard Constraint Qualification and the Guignard Regularity Condition in Vector Optimization. Applied Mathematics 04:04, pages 734-740.
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G. Giorgi, B. Jiménez & V. Novo. (2013) An overview of second order tangent sets and their application to vector optimization. SeMA Journal 52:1, pages 73-96.
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B. Jiménez & V. Novo. (2006) Characterization of the Cone of Attainable Directions. Journal of Optimization Theory and Applications 131:3, pages 493-499.
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. 2004. Mathematics of Optimization. Mathematics of Optimization 201 358 .
A. I. Tretiyak. (1997) Sufficient conditions for local controllability and high-order necessary conditions for optimality. A differential-geometric approach. Journal of Mathematical Sciences 85:3, pages 1899-2001.
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