Compact convex sets in 2-dimensional asymmetric normed lattices
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Publication:5233904
DOI10.2989/16073606.2015.1023864zbMath1423.46010arXiv1403.6986OpenAlexW2964085246MaRDI QIDQ5233904
Natalia Jonard-Pérez, Enrique Alfonso Sánchez-Pérez
Publication date: 9 September 2019
Published in: Quaestiones Mathematicae (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1403.6986
Convex sets in (2) dimensions (including convex curves) (52A10) Compactness in Banach (or normed) spaces (46B50) Convex sets in topological linear spaces; Choquet theory (46A55) Convex sets in topological vector spaces (aspects of convex geometry) (52A07)
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Extreme points and geometric aspects of compact convex sets in asymmetric normed spaces ⋮ Local compactness in right bounded asymmetric normed spaces ⋮ Index of symmetry and topological classification of asymmetric normed spaces ⋮ The weak topology in finite dimensional asymmetric normed spaces
Cites Work
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- Completeness, precompactness and compactness in finite-dimensional asymmetrically normed lattices
- Compactness and finite dimension in asymmetric normed linear spaces
- On the Hahn-Banach theorem in certain quasi-uniform structures
- Quasi-uniform structures in linear lattices
- Sequence spaces and asymmetric norms in the theory of computational complexity.
- Quasi-metric properties of complexity spaces
- The bicompletion of an asymmetric normed linear space
- Semi-Lipschitz functions and best approximation in quasi-metric spaces
- Compactness in asymmetric normed spaces
- On Orlicz sequence spaces. II
- Functional Analysis in Asymmetric Normed Spaces
- Separation of Convex Sets and Best Approximation in Spaces with Asymmetric Norm
- The Dual Space of an Asymmetric Normed Linear Space
- Duality and quasi-normability for complexity spaces
- The Banach-Mazur theorem for spaces with asymmetric norm and its applications in convex analysis