Weak Henig proper solution sets for set optimization problems
From MaRDI portal
Publication:6187728
DOI10.23952/jnva.7.2023.6.03OpenAlexW4389705492MaRDI QIDQ6187728
No author found.
Publication date: 15 January 2024
Published in: Journal of Nonlinear and Variational Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.23952/jnva.7.2023.6.03
Cites Work
- Unnamed Item
- Unnamed Item
- On the density of positive proper efficient points in a normed space
- Nonconvex scalarization in set optimization with set-valued maps
- Images of connected sets by semicontinuous multifunctions
- An improved definition of proper efficiency for vector maximization with respect to cones
- Proper efficiency with respect to cones
- Some more density results for proper efficiencies
- Connectedness of efficient solution sets for set-valued maps in normed spaces
- Density theorems for generalized Henig proper efficiency
- Variational methods in partially ordered spaces
- Continuity and convexity of a nonlinear scalarizing function in set optimization problems with applications
- Density of the set of positive proper minimal points in the set of minimal points
- Convexity for set-valued maps
- New notions of proper efficiency in set optimization with the set criterion
- Generalized \({\varepsilon }\)-quasi solutions of set optimization problems
- Arcwise connectedness of the solution sets for set optimization problems
- On the density of Henig efficient points in locally convex topological vector spaces
- Proper efficiency and the theory of vector maximization
- Set-relations and optimality conditions in set-valued maps
- Connectedness of weak minimal solution set for set optimization problems
- A generalization of a theorem of Arrow, Barankin and Blackwell to a nonconvex case
- Well-posedness and stability of solutions for set optimization problems
- On a Theorem of Arrow, Barankin, and Blackwell
- A Generalization of a Theorem of Arrow, Barankin, and Blackwell
- Proper Efficient Points for Maximizations with Respect to Cones
- Multivalued convexity and optimization: A unified approach to inequality and equality constraints
- Super Efficiency in Vector Optimization
- Density Results for Proper Efficiencies
- A new ABB theorem in normed vector spaces
- On the density of proper efficient points
- A New Abb Theorem In Banach Spaces
- A Hausdorff-type distance, the Clarke generalized directional derivative and applications in set optimization problems
- Painlevé–Kuratowski convergences of the solution sets for set optimization problems with cone-quasiconnectedness
- Nonlinear scalarizing functions in set optimization problems
- Set-valued Optimization
- Connectedness of the approximate solution sets for set optimization problems
- Density and connectedness of optimal points with respect to improvement sets
- On proper minimality in set optimization
- Connectedness of the solution sets in generalized semi-infinite set optimization
- Semicontinuity of the minimal solution mappings to parametric set optimization problems on Banach lattices
