Subtransversality and strong CHIP of closed sets in Asplund spaces
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Publication:6612094
DOI10.1007/S11228-024-00727-1MaRDI QIDQ6612094
Zhou Wei, Jen-Chih Yao, Michel Théra
Publication date: 30 September 2024
Published in: Set-Valued and Variational Analysis (Search for Journal in Brave)
Convex programming (90C25) Sensitivity, stability, parametric optimization (90C31) Nonsmooth analysis (49J52) Geometry and structure of normed linear spaces (46B20)
Cites Work
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- About subtransversality of collections of sets
- Linear regularity for an infinite system formed by \(p\)-uniformly subsmooth sets in Banach spaces
- On metric and calmness qualification conditions in subdifferential calculus
- Uniform subsmoothness and linear regularity for a collection of infinitely many closed sets
- Tangency and differentiation: Some applications of convergence theory
- Generalized gradients of Lipschitz functionals
- Constrained best approximation in Hilbert space. II
- Convex functions, monotone operators and differentiability
- Nonsmooth characterizations of Asplund spaces and smooth variational principles
- On the convergence of von Neumann's alternating projection algorithm for two sets
- Error bounds in mathematical programming
- Strong conical hull intersection property, bounded linear regularity, Jameson's property \((G)\), and error bounds in convex optimization
- Fenchel duality and the strong conical hull intersection property
- Constrained best approximation in Hilbert space
- Error bounds and implicit multifunction theorem in smooth Banach spaces and applications to optimization
- Geometric and metric characterizations of transversality properties
- Strong Abadie CQ, ACQ, calmness and linear regularity
- Set regularities and feasibility problems
- Techniques of variational analysis
- The strong conical hull intersection property for convex programming
- Ordered linear spaces
- Bounded linear regularity, strong CHIP, and CHIP are distinct properties
- Normal property, Jameson property, CHIP and linear regularity for an infinite system of convex sets in Banach spaces
- Calculus Without Derivatives
- The Dual Normal CHIP and Linear Regularity for Infinite Systems of Convex Sets in Banach Spaces
- Subsmooth sets: Functional characterizations and related concepts
- Approximate subdifferentials and applications 3: the metric theory
- The SECQ, Linear Regularity, and the Strong CHIP for an Infinite System of Closed Convex Sets in Normed Linear Spaces
- Boundary Half-Strips and the Strong CHIP
- Strong CHIP for infinite systems of convex sets in normed linear spaces
- Linear Regularity for a Collection of Subsmooth Sets in Banach Spaces
- Global Regularity Theorems
- Surrogate Projection Methods for Finding Fixed Points of Firmly Nonexpansive Mappings
- Constraint Qualification, the Strong CHIP, and Best Approximation with Convex Constraints in Banach Spaces
- Metric Regularity and Constraint Qualifications for Convex Inequalities on Banach Spaces
- On Projection Algorithms for Solving Convex Feasibility Problems
- Error Bounds for Abstract Linear Inequality Systems
- Nonlinearly Constrained Best Approximation in Hilbert Spaces: The Strong CHIP and the Basic Constraint Qualification
- Nonsmooth sequential analysis in Asplund spaces
- Best Approximation from the Intersection of a Closed Convex Set and a Polyhedron in Hilbert Space, Weak Slater Conditions, and the Strong Conical Hull Intersection Property
- Variational Analysis of Regular Mappings
- Error bounds and metric subregularity
- Unilateral Variational Analysis in Banach Spaces
- Strong CHIP, normality, and linear regularity of convex sets
- Strong CHIP for Infinite System of Closed Convex Sets in Normed Linear Spaces
- The Duality of Pairs of Wedges
- An Embedding Theorem for Spaces of Convex Sets
- Metric inequality, subdifferential calculus and applications
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