( $$\epsilon $$ ϵ -)Efficiency in difference vector optimization

Author:

El Maghri Mounir

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Management Science and Operations Research,Control and Optimization,Computer Science Applications

Reference23 articles.

1. Alexandrov, A.D.: On surfaces which may be represented by a difference of convex functions (in Russian). Izvestiya Akademii Nauk Kazakhskoj SSR, Seria Fiziko-Matematicheskikh 3, 3–20 (1949)

2. Attouch, H., Brézis, H.: Duality for the sum of convex functions in general Banach spaces. In: Barroso, J. (ed.) Aspects of Mathematics and its Applications, pp. 125–133. Elsevier, Amsterdam (1986)

3. Azé, D.: Eléments d’Analyse Convexe et Variationnelle. Ellipses, Paris (1997)

4. Bolintinéanu, S., El Maghri, M.: Second-order efficiency conditions and sensitivity of efficient points. J. Optim. Theory Appl. 98, 569–592 (1998)

5. Bolintinéanu, S.: (new name: Bonnel, H.): Vector variational principles; $$\varepsilon $$ ε -efficiency and scalar stationarity. J. Convex Anal. 8, 71–85 (2001)

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