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- Constantin Zalinescu
- Math. Oper. Res.
- 2003

- Abderrahim Hantoute, Marco A. López, Constantin Zalinescu
- SIAM Journal on Optimization
- 2008

We provide a rule to calculate the subdifferential of the pointwise supremum of an arbitrary family of convex functions defined on a real locally convex topological vector space. Our formula is given exclusively in terms of the data functions, and does not require any assumption either on the index set on which the supremum is taken or on the involved… (More)

In this paper we study and compare the notions of uniform convexity of functions at a point and on bounded sets with the notions of total convexity at a point and sequential consistency of functions, respectively. We establish connections between these concepts of strict convexity in infinite dimensional settings and use the connections in order to obtain… (More)

- Constantin Zalinescu
- Optimization Letters
- 2012

In their paper " Duality of linear conic problems " A. Shapiro and A. Nemirovski considered two possible properties (A) and (B) for dual linear conic problems (P) and (D). The property (A) is " If either (P) or (D) is feasible, then there is no duality gap between (P) and (D) " , while property (B) is " If both (P) and (D) are feasible, then there is no… (More)

- Constantin Zalinescu
- Zeitschr. für OR
- 1987

A number of rules for the calculus of subdifferentials of generalized convex functions are displayed. The subdifferentials we use are among the most significant for this class of functions, in particular for quasiconvex functions: we treat the Greenberg-Pierskalla’s subdifferential and its relatives and the Plastria’s lower subdifferential. We also deal… (More)

- M. D. Voisei, Constantin Zalinescu
- Math. Program.
- 2010

- Constantin Zalinescu
- J. Optimization Theory and Applications
- 2014

- Akhtar A. Khan, Christiane Tammer, Constantin Zalinescu
- Vector Optimization
- 2015

In this paper we introduce a convergence concept for closed convex subsets of a finite dimensional normed vector space. This convergence is called C-convergence. It is defined by appropriate notions of upper and lower limits. We compare this convergence with the well-known Painlevé–Kuratowski convergence and with scalar convergence. In fact, we show that a… (More)