AbstractThis paper establishes by a general approach a full calculus for the limiting Fréchet and the approximate coderivatives of multivalued mappings. This approach allows us to produce several new verifiable qualification conditions for such calculus rules
Features an introduction to advanced calculus and highlights its inherent concepts from linear algeb...
We consider a refined coderivative construction for nonsmooth and set-valued mappings between Banach...
The paper concerns the computation of the limiting coderivative of the normal-cone mapping related t...
AbstractThis paper establishes by a general approach a full calculus for the limiting Fréchet and th...
AbstractWe study some generalized differentiability concepts for multifunctions and non-smooth mappi...
The paper is concerned with generalized differentiation of set-valued mappings between Banach spaces...
The paper contains calculus rules for coderivatives of compositions, sums and intersections of set-v...
Focussing on optimization problems involving multivalued mappings in constraints or as the objective...
Abstract. The aim of this paper is to study the coerciveness property of a class of multivalued mapp...
Abstract. We consider a refined coderivative construction for non-smooth and set-valued mappings bet...
In this course, we introduce multivariable functions, and we extend the techniques of calculus to th...
In this course, we introduce multivariable functions,, and we extend the techniques of calculus to t...
We discuss various qualification assumptions that allow calculus rules for limiting subhessians to b...
The authors present a short review of their experience in teaching multivariable calculus and presen...
AbstractJ. Mather proved that for smooth proper mappings, infinitesimal stability is equivalent to l...
Features an introduction to advanced calculus and highlights its inherent concepts from linear algeb...
We consider a refined coderivative construction for nonsmooth and set-valued mappings between Banach...
The paper concerns the computation of the limiting coderivative of the normal-cone mapping related t...
AbstractThis paper establishes by a general approach a full calculus for the limiting Fréchet and th...
AbstractWe study some generalized differentiability concepts for multifunctions and non-smooth mappi...
The paper is concerned with generalized differentiation of set-valued mappings between Banach spaces...
The paper contains calculus rules for coderivatives of compositions, sums and intersections of set-v...
Focussing on optimization problems involving multivalued mappings in constraints or as the objective...
Abstract. The aim of this paper is to study the coerciveness property of a class of multivalued mapp...
Abstract. We consider a refined coderivative construction for non-smooth and set-valued mappings bet...
In this course, we introduce multivariable functions, and we extend the techniques of calculus to th...
In this course, we introduce multivariable functions,, and we extend the techniques of calculus to t...
We discuss various qualification assumptions that allow calculus rules for limiting subhessians to b...
The authors present a short review of their experience in teaching multivariable calculus and presen...
AbstractJ. Mather proved that for smooth proper mappings, infinitesimal stability is equivalent to l...
Features an introduction to advanced calculus and highlights its inherent concepts from linear algeb...
We consider a refined coderivative construction for nonsmooth and set-valued mappings between Banach...
The paper concerns the computation of the limiting coderivative of the normal-cone mapping related t...