A THEORY FOR STRUCTURES DEVELOPED AS A GENERALIZATION OF TOPOLOGICAL CATEGORIES

DOI10.1080/16073606.1984.9632318zbMath0531.18001OpenAlexW2013635876MaRDI QIDQ3312393

S. W. Malan

Publication date: 1984

Published in: Quaestiones Mathematicae (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/16073606.1984.9632318

zbMATH Keywords

relationslimitscongruencetopological categorystructurereflectivediscrete structurescoreflectivecolimits

Mathematics Subject Classification ID

Adjoint functors (universal constructions, reflective subcategories, Kan extensions, etc.) (18A40) Subalgebras, congruence relations (08A30) Special categories (18B99) Limits and colimits (products, sums, directed limits, pushouts, fiber products, equalizers, kernels, ends and coends, etc.) (18A30) Definitions and generalizations in theory of categories (18A05)

Cites Work

• On the categories of general topology and topological algebra

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