Weak differentiability with applications to variational analysis
type: Item
instance of: scholarly article
title: Weak differentiability with applications to variational analysis
zbMATH Open document ID: 1338.49038
author: Bingwu Wang
author: Xinmin Yang
published in: Set-Valued and Variational Analysis
publication date: 2016-05-25T00:00:00Z
Mathematics Subject Classification ID: 49J53
Mathematics Subject Classification ID: 49J50
Mathematics Subject Classification ID: 49J52
zbMATH DE Number: 6584639
zbMATH Keywords: differentiability
zbMATH Keywords: \(\beta\)-differentiability
zbMATH Keywords: weak differentiability
zbMATH Keywords: uniform weak differentiability
zbMATH Keywords: variational analysis
zbMATH Keywords: generalized differentiation
zbMATH Keywords: sequential normal compactness
MaRDI profile type: Publication
full work available at URL: s11228-015-0341-8
OpenAlex ID: W1173126513
cites work: A Smooth Variational Principle With Applications to Subdifferentiability and to Differentiability of Convex Functions
cites work: Tangential approximations
cites work: Q3654591
cites work: Techniques of variational analysis
cites work: Optimization and nonsmooth analysis
cites work: Q4375488
cites work: Q3329946
cites work: Finite-Dimensional Variational Inequalities and Complementarity Problems
cites work: Continuity characterisations of differentiability of locally Lipschitz functions
cites work: Q4026295
cites work: Q3952709
cites work: Q3785473
cites work: coderivatives of set-valued mappings: Calculus and applications
cites work: Nonsmooth sequential analysis in Asplund spaces
cites work: Nonconvex differential calculus for infinite-dimensional multifunctions
cites work: Stablity of Set-Valued Mappings In Infinite Dimensions: Point Criteria and Applications
cites work: Sequential normal compactness in variational analysis.
cites work: Differentiability and regularity of Lipschitzian mappings
cites work: Extensions of generalized differential calculus in Asplund spaces
cites work: Calculus of sequential normal compactness in variational analysis.
cites work: Convex functions, monotone operators and differentiability.
cites work: Q4235027
cites work: Directionally Lipschitzian Functions and Subdifferential Calculus
cites work: Variational Analysis
cites work: Q4340096
cites work: Q4152976
cites work: Q4363000
cites work: Generalized sequential normal compactness in Banach spaces
cites work: Generalized sequential normal compactness in Asplund spaces
DOI: 10.1007/S11228-015-0341-8
description: scientific article; zbMATH DE number 6584639