Closure categories
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Publication:1388175
DOI10.1007/BF02435707zbMath0897.18001OpenAlexW3188832664MaRDI QIDQ1388175
Publication date: 11 June 1998
Published in: International Journal of Theoretical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02435707
Logical foundations of quantum mechanics; quantum logic (quantum-theoretic aspects) (81P10) Ordered topological structures (06F30) Preorders, orders, domains and lattices (viewed as categories) (18B35)
Cites Work
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- Morphisms of projective geometries and of corresponding lattices
- On closure operators
- Homotopy theory in general categories
- Closure operators. I
- Morphisms of projective geometries and semilinear maps
- Dualities for infinite-dimensional projective geometries
- Morphisms, hemimorphisms, and Baer \(^*\)-semigroups
- The dimension theorem in axiomatic geometry
- Adjoint functors and triples
- Categorial characterization of the MacNeille completion
- Baer \(^ *\)-semigroups and the logic of quantum mechanics
- Semimodularity and the logic of quantum mechanics
- On bicompact spaces
- Some studies on closure relations
- Combinations of closure relations
- The closure operators of a lattice
- EPIREFLECTIVE SUBCATEGORIES AND SEMICLOSURE OPERATORS
- CARTESIAN CLOSEDNESS AND THE MCNEILLE COMPLETION OF AN INITIALLY STRUCTURED CATEGORY
- INITIAL COMPLETIONS OF MONOTOPOLOGICAL CATEGORIES, AND CARTESIAN CLOSEDNESS
- Representations of Baer ∗ -Semigroups
- Decomposition of Projections on Orthomodular Lattices(1)
- Every Standard Construction is Induced by a Pair of Adjoint Functors
- Baer ∗ -Semigroups
- Partially Ordered Sets
- Relations binaires, fermetures, correspondances de Galois
- Closure Operators and Galois Theory in Lattices
- General Theory of Natural Equivalences
