Categorical Properties of Down Closed Embeddings
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Publication:5097755
DOI10.22130/SCMA.2022.545343.1038OpenAlexW4388789643MaRDI QIDQ5097755
Publication date: 1 September 2022
Full work available at URL: https://doaj.org/article/7a395d6a73da469eae3053114f9f3455
Projectives and injectives (category-theoretic aspects) (18G05) Ordered semigroups and monoids (06F05) Connections of semigroups with homological algebra and category theory (20M50) Representation of semigroups; actions of semigroups on sets (20M30)
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Cites Work
- Various kinds of regular injectivity for \(S\)-posets.
- Injectivity of \(S\)-posets with respect to down closed regular monomorphisms.
- Inverse nodal and inverse spectral problems for discontinuous boundary value problems
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- Banaschewski's theorem for \(S\)-posets: regular injectivity and completeness.
- Subpullback flat \(S\)-posets need not be subequalizer flat.
- Regular injectivity of \(S\)-posets over Clifford pomonoids
- Monoids, acts and categories. With applications to wreath products and graphs. A handbook for students and researchers
- The category of \(S\)-posets.
- On homological classification of pomonoids by regular weak injectivity properties of \(S\)-posets
- Flatness Properties of S-Posets
- Lazard's Theorem for S ‐posets
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