Codifferentiable mappings are defined as the ones which can be locally approximated by a particular type of difference convex mappings, adapting an analogous notion recently introduced for scalar functions. Some calculus rules are proved and some applications to vector optimization problems described by codifferentiable criteria and constraints are given.
Codifferentiable mapings with applications to vector optimization / Zaffaroni, Alberto. - In: PLISKA. - ISSN 0204-9805. - STAMPA. - 12:(1998), pp. 255-266.
Codifferentiable mapings with applications to vector optimization.
ZAFFARONI, Alberto
1998-01-01
Abstract
Codifferentiable mappings are defined as the ones which can be locally approximated by a particular type of difference convex mappings, adapting an analogous notion recently introduced for scalar functions. Some calculus rules are proved and some applications to vector optimization problems described by codifferentiable criteria and constraints are given.
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