coderivatives of set-valued mappings: Calculus and applications
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Publication:4375978
DOI10.1016/S0362-546X(96)00377-XzbMath0894.49009MaRDI QIDQ4375978
Publication date: 24 August 1998
Published in: Nonlinear Analysis: Theory, Methods & Applications (Search for Journal in Brave)
Related Items (26)
A note on the optimality condition for a bilevel programming ⋮ Weak differentiability with applications to variational analysis ⋮ Generalized Euler identity for subdifferentials of homogeneous functions and applications ⋮ On Fréchet differentiability of multifunctions ⋮ Calculus of sequential normal compactness in variational analysis. ⋮ Stability of a cubically convergent method for generalized equations ⋮ Weak subdifferential in nonsmooth analysis and optimization ⋮ On coderivatives and Lipschitzian properties of the dual pair in optimization ⋮ Representations of affine multifunctions by affine selections ⋮ On directional metric regularity, subregularity and optimality conditions for nonsmooth mathematical programs ⋮ Convergence analysis of a family of Steffensen-type methods for generalized equations ⋮ Generalized Jacobian for functions with infinite dimensional range and domain ⋮ Generalized sequential normal compactness in Asplund spaces ⋮ Coderivatives of the generalized perturbation maps ⋮ Conic systems and sublinear mappings: equivalent approaches. ⋮ Co-Jacobian for Lipschitzian maps ⋮ On the coderivative of the solution mapping to a second-order cone constrained parametric variational inequality ⋮ Set Optimization—A Rather Short Introduction ⋮ The Fermat rule for multifunctions for super efficiency ⋮ Sensitivity analysis of gap functions for vector variational inequality via coderivatives ⋮ The Fermat rule for multifunctions on Banach spaces ⋮ Extensions of generalized differential calculus in Asplund spaces ⋮ Mixed Coderivatives of Set–Valued Mappings in Variational Analysis ⋮ Coderivatives of gap function for minty vector variational inequality ⋮ Differentiability and regularity of Lipschitzian mappings ⋮ The radius of metric regularity
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