Various Types of Well-Posedness for Vector Equilibrium Problems with Respect to the Lexicographic Order
Author:
Funder
National Foundation for Science and Technology Development
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
https://link.springer.com/content/pdf/10.1007/s10013-021-00530-7.pdf
Reference47 articles.
1. Anh, L.Q., Duy, T.Q.: Tykhonov well-posedness for lexicographic equilibrium problems. Optimization 65, 1929–1948 (2016)
2. Anh, L.Q., Duy, T.Q., Khanh, P.Q.: Continuity properties of solution maps of parametric lexicographic equilibrium problems. Positivity 20, 61–80 (2016)
3. Anh, L.Q., Duy, T.Q., Kruger, A.Y., Thao, N.H.: Well-posedness for lexicographic vector equilibrium problems. In: Demyanov, V.F., Pardalos, P.M., Batsyn, M (eds.) Constructive Nonsmooth Analysis and Related Topics. Springer Optimization and Its Applications, vol. 87, pp 159–174. Springer, New York (2014)
4. Anh, L.Q., Khanh, P.Q., Tam, T.N., Van, D.T.M.: On Hölder calmness and Hölder well-posedness of vector quasi-equilibrium problems. Vietnam J. Math. 41, 507–517 (2013)
5. Anh, L.Q., Kruger, A.Y., Thao, N.H.: On Hölder calmness of solution mappings in parametric equilibrium problems. TOP 22, 331–342 (2014)
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