Hang, D. D., & Van Su, T. (2025). Higher-order optimality of Benson proper efficient and weakly efficient solutions for robust vector optimization problems involving set and cone constraints. Positivity: An International Mathematics Journal Devoted to Theory and Applications of Positivity, 29(5). https://doi.org/10.1007/s11117-025-01152-w
ISO-690 (author-date, English)HANG, Dinh Dieu und VAN SU, Tran, 2025. Higher-order optimality of Benson proper efficient and weakly efficient solutions for robust vector optimization problems involving set and cone constraints. Positivity: An International Mathematics Journal devoted to Theory and Applications of Positivity. 1 November 2025. Vol. 29, no. 5, . DOI 10.1007/s11117-025-01152-w.
Modern Language Association 9th editionHang, D. D., und T. Van Su. „Higher-Order Optimality of Benson Proper Efficient and Weakly Efficient Solutions for Robust Vector Optimization Problems Involving Set and Cone Constraints“. Positivity: An International Mathematics Journal Devoted to Theory and Applications of Positivity, Bd. 29, Nr. 5, November 2025, https://doi.org/10.1007/s11117-025-01152-w.
Mohr Siebeck - Recht (Deutsch - Österreich)Hang, Dinh Dieu/Van Su, Tran: Higher-order optimality of Benson proper efficient and weakly efficient solutions for robust vector optimization problems involving set and cone constraints, Positivity: An International Mathematics Journal devoted to Theory and Applications of Positivity 2025,
Emerald - HarvardHang, D.D. und Van Su, T. (2025), „Higher-order optimality of Benson proper efficient and weakly efficient solutions for robust vector optimization problems involving set and cone constraints“, Positivity: An International Mathematics Journal Devoted to Theory and Applications of Positivity, Vol. 29 No. 5, verfügbar unter:https://doi.org/10.1007/s11117-025-01152-w.