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Applicable Analysis
An International Journal
Volume 101, 2022 - Issue 4
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Articles

A Hausdorff-type distance, the Clarke generalized directional derivative and applications in set optimization problems

Yu HanSchool of Statistics, Jiangxi University of Finance and Economics, Nanchang, People's Republic of ChinaCorrespondence[email protected]
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Pages 1243-1260 | Received 02 Jan 2020, Accepted 28 May 2020, Published online: 16 Jun 2020

Citations (8)

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Read on this site (6)

Truong Xuan Duc Ha. (2024) A unified scheme for scalarization in set optimization. Optimization 73:5, pages 1645-1679.
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Wenyan Han & Guolin Yu. (2023) Directional derivatives in set optimization with the set order defined by Minkowski difference. Optimization 0:0, pages 1-20.
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Yu Han & Sheng-Jie Li. (2023) Stability of the approximate solution sets for set optimization problems with the perturbations of feasible set and objective mapping. Optimization 0:0, pages 1-31.
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Yu Han. (2022) Connectedness of the approximate solution sets for set optimization problems. Optimization 71:16, pages 4819-4834.
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Yu Han. (2022) Some characterizations of a nonlinear scalarizing function via oriented distance function. Optimization 71:16, pages 4785-4817.
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Marius Durea & Elena-Andreea Florea. Conic cancellation laws and some applications in set optimization. Optimization 0:0, pages 1-19.
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Articles from other publishers (2)

Yuhe Zhang & Qilin Wang. (2023) Optimality Conditions for Approximate Solutions of Set Optimization Problems with the Minkowski Difference. Axioms 12:10, pages 1001.
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Yu Han. (2023) Directional Derivative and Subgradient of Cone-Convex Set-Valued Mappings with Applications in Set Optimization Problems. Journal of the Operations Research Society of China.
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