Publications

International Journals: 

1. N.L.H. Anh, P.Q. Khanh, L.T. Tung, Variational sets :  calculus and applications to nonsmooth vector optimization, Nonlinear Analysis : Theory, Method and Applications 74 (2011), 2358 – 2379. (ISI, link)

2. N.L.H. Anh, P.Q. Khanh, L.T. Tung, Higher-order radial derivatives and optimality conditions in nonsmooth vector optimization, Nonlinear Analysis : Theory, Method and Applications 74 (2011), 7365 – 7379. (ISI, link)

3. N.L.H.Anh, P.Q. Khanh, Higher-order optimality conditions in set-valued optimization using radial sets and radial derivatives,  Journal of Global Optimization 56 (2013), 519-53. (ISI, link)  

4.  N.L.H. Anh, P.Q. Khanh, Variational Sets of  Perturbation Maps and Applications to  Sensitivity Analysis for Constrained Vector Optimization, Journal of Optimization Theory and Applications 158 (2013), 363-384. (ISI, link)

5.    N.L.H.Anh, P.Q. Khanh, Higher-order optimality conditions for proper efficiency in nonsmooth vector optimization using radial sets and radial derivatives, Journal of Global Optimization 58 (2014), 693 - 709. (ISI, link)

6. N.L.H.Anh, P.Q.Khanh, Calculus and applications of Studniarski’s  derivatives  to sensitivity and implicit function theorems, Control and Cybernetics 43 (2014), 34-57. (Scopus, link)

7. N.L.H.Anh, Higher-order optimality conditions in set-valued optimization using Studniarski derivatives and applications to duality, Positivity 18 (2014), 449-473. (ISI, link)

8.      N.L.H. Anh, Higher-order optimality conditions for set-valued optimization with ordering cones having empty interior using variational sets, Positivity 20 (2016), 41-60. (ISI, link)

9. N.L.H. Anh, On optimality conditions for quasi-relative efficient solutions in set-valued optimization, TOP 24 (2016), 259-272. (ISI, link)

10. N.L.H. Anh, Higher-order optimality conditions for strict and weak efficient solutions in set-valued optimization, Positivity 20 (2016), 499-514. (ISI, link)

11. N.L.H. Anh, Mixed type duality for set-valued optimization problems via higher-order radial epiderivatives, Numerical Functional Analysis and Optimization  37 (2016), 823-838. (ISI, link)

12. N.L.H. Anh, Sensitivity analysis in constrained set-valued optimization via Studniarski derivatives, Positivity 21 (2017),  255-272. (ISI, link)

13. N.L.H. Anh, P.Q. Khanh, Higher-order Karush-Kuhn-Tucker optimality conditions for set-valued optimization with nonsolid ordering cones, Positivity 21 (2017), 931-953. (ISI, link)

14. N.L.H. Anh, Some results on sensitivity analysis in set-valued optimization, Positivity 21 (2017), 1527-1543. (ISI, link)

15. N.L.H. Anh, Duality for vector equilibrium problems with constraints, Bulletin of the Iranian Mathematical Society 43 (2017), 1679-1694. (ISI, link)

16. N.L.H. Anh, On higher-order mixed duality in set-valued optimization, Bulletin of the Malaysian Mathematical Sciences Society 41  (2018), 723-739. (ISI, link)

17. N.L.H. Anh, Duality and its applications to optimality conditions with nonsolid cones, Bulletin of the Malaysian Mathematical Sciences Society 41 (2018), 1061-1076. (ISI, link)

18. N.L.H. Anh, Higher-order generalized Studniarski epiderivative and its applications in set-valued optimization, Positivity 22 (2018), 1371-1385. (ISI, link)

19. N.L.H.Anh, Higher-order generalized radial epiderivative and its applications to set-valued optimization problems, Bulletin of the Malaysian Mathematical Sciences Society, 42 (2019), 1853-1863. (ISI, link)

20. N.L.H. Anh, Second-order composed contingent derivatives of perturbation maps in set-valued optimization, Computational and Applied Mathematics 38 (2019), 145. (ISI, link)

21. N.L.H. Anh, Second-order sensitivity analysis for parametric equilibrium problems in set-valued optimization, RAIRO- Operations Research 53 (2019), 1245-1260. (ISI, link )

22. N.L.H.Anh, On sensitivity analysis of parametric set-valued equilibrium problems under the weak efficiency, Positivity 23 (2019), 139-159. (ISI, link) 

23. N.L.H. Anh, On higher-order sensitivity analysis of parametric henig set-valued equilibrium problems, Numerical Functional Analysis and Optimization 40 (2019),1822-1839. (ISI, link)

24. N.L.H. Anh, N.T. Thoa, Calculus rules of the generalized contingent derivative and applications to set-valued optimization, Positivity 24 (2020), 81-94. (ISI, link)

25. N.L.H. Anh, H.M. Linh, Sensitivity analysis for set-valued equilibrium problems, Positivity 25 (2021), 31-48. (ISI, link)

26. N.L.H. Anh, N.M.T. Giang, N.V. Thong, Higher-order tangent derivative and its applications to sensitivity analysis, Optimization Letters, Online First (ISI, link)

27. T.T. Khai, N.L.H. Anh, N.M.T. Giang, Higher-order tangent epiderivatives and applications to duality in set-valued optimization, Positivity 25 (2021), 1699-1720. (ISI, link)

28. V.D. Thinh, T.D. Chuong, N.L.H. Anh, Second order variational analysis of disjunctive constraint sets and its applications to optimization problems, Optimization Letters 15 (2021), 2201-2204. (ISI, link)

29. V.D. Thinh, T.D. Chuong, N.L.H. Anh, Optimality conditions for circular cone complementarity programs, Optimization, Online First. (ISI, link)

30.  N.L.H. Anh, N.M.T. Giang, V.D. Thinh, On optimality conditions for set-valued equilibrium problems , Computational and Applied Mathematics 41 (2022), 63 . (ISI, link)

31.   V.D. Thinh, T.D. Chuong, N.L.H. Anh, Second order analysis for Robust inclusion systems and applications, Journal of Global Optimization, 85, 81 – 110 (2023). (ISI, link)

32.      N.L.H. Anh, V.D. Thinh, Higher-order generalized tangent epiderivatives and applications to set-valued optimization, Positivity, 26, 87, (2022). (ISI, link)

33.     V.D. Thinh, T.D. Chuong, N.L.H. Anh, Formulas of first-ordered and second-ordered generalization differentials for convex robust systems with applications, Applied Mathematics and Computation, 455, 128114 (2023). (ISI, link)

Domestic Journals: 

1. N.L.H. Anh, The second-order contingent derivative of generalized perturbation maps, Science and Technology Development Journal - Natural Sciences 1 (2017), 203 - 213. (link)