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20132024
most citedOn the Polyak convexity principle and its application to variational analysis

1 citations · 2 across the 12 of their papers we have counts for

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15 papers · 1 filter

math.OC2024

On some global implicit function theorems for set-valued inclusions with applications to parametric vector optimization

Amos Uderzo

The present paper deals with the perturbation analysis of set-valued inclusion problems, a problem format whose relevance has recently emerged in such contexts as robust and vector…

math.OC2022

On some optimality conditions for a class of problems in mathematical programming with equilibrium constraints

Amos Uderzo

This paper considers mathematical programs, whose constraints are expressed by a parameterized vector equilibrium problem. The latter is a well recognized framework, which is able…

math.OC2022

Some enhanced existence results for strong vector equilibrium problems

Amos Uderzo

This paper explores some sufficient conditions for the enhanced solvability of strong vector equilibrium problems, which can be established via a variational approach. Enhanced sol…

math.OC2021

A condition for the stability of ideal efficient solutions in parametric vector optimization via set-valued inclusions

Amos Uderzo

In present paper, an analysis of the stability behaviour of ideal efficient solutions to parametric vector optimization problems is conducted. A sufficient condition for the existe…

math.OC2021

On some efficiency conditions for vector optimization problems with uncertain cone constraints: a robust approach

Amos Uderzo

In the present paper, several types of efficiency conditions are established for vector optimization problems with cone constraints affected by uncertainty, but with no information…

math.OC20201 cited

On Differential Properties of Multifunctions Defined Implicitly by Set-Valued Inclusions

Amos Uderzo

In the present paper, several properties concerning generalized derivatives of multifunctions implicitly defined by set-valued inclusions are studied by techniques of variational a…