Danh mục công báo khoa học trong và ngoài nước của PGS. Nguyễn Minh Tùng

20:34 - 10/04/2026

Giảng viên Khoa luôn không ngừng đóng góp các công trình nghiên cứu vào các Tạp chí, Hội nghị Chuyên ngành uy tín trong và ngoài nước, khẳng định năng lực của Đội ngũ nghiên cứu viên giàu kinh nghiệm.

  • Khanh, P.Q., Tung, N.M.: Optimality conditions and duality for nonsmooth vector equilibrium problems with constraints. Optimization, 64, 1547-1575 (2015).
  • Khanh, P.Q., Tung, N.M.: Second-order optimality conditions with the envelope-like effect for set-valued optimization. J. Optim. Theory Appl, 167, 68-90 (2015)
  • Khanh, P.Q., Tung, N.M.: First and second-order optimality conditions without differentiability in multivalued vector optimization. Positivity, 19, 817-841 (2015)
  • Khanh, P.Q., Tung, N.M.: Corrigendum: "Optimality conditions and duality for nonsmooth vector equilibrium problems with constraints'’ Optimization, 12, 2311(2016).
  • Khanh, P.Q., Tung, N.M.: Second-order conditions for open-cone minimizers and firm minimizers in set-valued optimization subject to mixed constraints. J. Optim. Theory Appl. , 171, 45-69 (2016)
  • Khanh, P.Q., Tung, N.M.: Higher-Order Karush-Kuhn-Tucker Conditions in Nonsmooth Optimization, SIAM Journal on Optimization, 28, 820-848 (2018)
  • Khanh, P.Q., Tung, N.M.: Existence and Boundedness of Second-Order Karush-Kuhn-Tucker Multipliers for Set-Valued Optimization with Variable Ordering Structures,Taiwanese Journal of Mathematics 22, 1001-1029 (2018)
  • Khanh, P.Q., Tung, N.M.: On the Mangasarian-Fromovitz Constraint Qualification and Karush-Kuhn-Tucker Conditions in Nonsmooth Semi-Infinite Multiobjective Programming, Optimization Letters, 14, 2055-2072 (2020)
  • Tung, N.M.: New Higher-Order Strong Karush-Kuhn-Tucker Conditions for Proper Solutions in Nonsmooth Optimization, J. Optim. Theory Appl, 185, 448-475 (2020) 
  • Tung, N.M.: Second-order efficient optimality conditions for set-valued vector optimization in terms of asymptotic contingent epiderivatives. RAIRO Oper. Res. 55 (2021), no. 2, 841–860.
  • Tung,N.M. Duy, M.V.: Painleve-Kuratowski convergences of the solution sets for vector optimization problems with free disposal sets. Journal of Industrial and Management Optimization. 18 (2022): 2255-2276.
  • Tung, N.M., Bao, N.X.D: Higher-order set-valued Hadamard directional derivatives: calculus rules and sensitivity analysis of equilibrium problems and generalized equations. Journal of Global Optimization. 83 (2022): 377-402
  • Bao, N.X.D., Khanh, P.Q., Tung, N.M.:On Necessary Optimality Conditions with Higher-Order Complementarity Slackness for Set-Valued Optimization Problems. Set-Valued and Variational Analysis. 30 (2022): 465-486.
  • Anh, LQ, Duoc, PT, Tung, NM: On Lipschitz continuity of solutions to equilibrium problems via the Hiriart-Urruty oriented distance function. Comput. Appl. Math. 41 (2022), no. 1, Paper No. 57, 17 pp
  • Tung, NM: Karush–Kuhn–Tucker Multiplier Rules for Efficient Solutions of Set-Valued Equilibrium Problem with Constraints, Bulletin of the Iranian Mathematical Society . 48, pages2555–2576 (2022)
  • Tung, NM: Strict efficiency conditions for nonsmooth optimization with inclusion constraint under Hölder directional metric subregularity Optimization (2022)
  • Bao, N.X.D., Khanh, P.Q., Tung, N.M.:Quasi-contingent derivatives and studies of higher-orders in nonsmooth optimization. J. Global. Optim. 84, pages205–228 (2022)
  • Tung, NM, Duy, MV: Constraint qualifications and optimality conditions for robust nonsmooth semi-infinite multiobjective optimization problems. 4OR 21, pages151–176 (2023)
  • Tung, N.M., Bao, N.X.D: New set-valued directional derivatives: calculus and application to nonsmooth optimality conditions. J. Optim. Theory Appl .197,411-437
  • Tung, N.M., Bao, N.X.D: New second-order limiting directional derivatives and C$^1$-optimization. Optimization Letters https://doi.org/10.1007/s11590-022-01956-9
  • Tung, N.M., Duy, M.V.: Karush-Kuhn-Tucker conditions and duality for a class of convex adjustable robust optimization problem. Comput. Appl. Math. To appear
  • Tung, N.M., Duy, M.V.: Primal and dual approaches on linear adjustable robust optimization problems. J. Optim. Theory Appl . To appear
  • Tung, N.M., Son, P.T.: Clarke's tangent cones, subgradients, optimality conditions and the Lipschitzness at infinity , SIAM Journal on Optimization, To appear

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