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Title of Journal: Appl Categor Struct

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Abbravation: Applied Categorical Structures

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Springer Netherlands

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DOI

10.1002/sat.1174

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1572-9095

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Quasi Left Factorization Structures as Presheaves

Authors: S N Hosseini S Sh Mousavi
Publish Date: 2013/06/12
Volume: 22, Issue: 3, Pages: 501-514
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Abstract

In this article the notion of quasi left factorization structure in a category mathcalX is given It is proved that quasi left factorization structures correspond to subobjects of a predefined object in the category of laxed preordered valued presheaves boldsymbolLaxPrOrdboldsymbolmathcalXop The main result proves this correspondence is one to one when quasi left factorization structures are restricted to the so called QLFcodomains

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  1. On the Notion of a Semi-Abelian Category in the Sense of Palamodov
  2. Complexity Analysis via Approach Spaces
  3. Axioms for Sequential Convergence
  4. A Categorical Foundation for Bayesian Probability
  5. Absolute Lax 2-categories
  6. Auslander–Buchweitz Context and Co- t -structures
  7. Homotopy Gerstenhaber Structures and Vertex Algebras
  8. Perfect MV -algebras and their Logic
  9. Insertion of Continuous Real Functions on Spaces, Bispaces, Ordered Spaces and Pointfree Spaces—A Common Root
  10. A Generalization of De Vries Duality Theorem
  11. Bounded Equivalence of Hull Classes in Archimedean Lattice-Ordered Groups with Unit
  12. Normal Subgroups of B u Aut(Ω)
  13. Lawvere Completeness in Topology
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