Strecker, George E. Epireflection operators vs perfect morphisms and closed classes of epimorphisms. (English) Zbl 0242.18004 Bull. Aust. Math. Soc. 7, 359-366 (1972). Page: −5 −4 −3 −2 −1 ±0 +1 +2 +3 +4 +5 Show Scanned Page Cited in 3 Documents MSC: 18A20 Epimorphisms, monomorphisms, special classes of morphisms, null morphisms 18A40 Adjoint functors (universal constructions, reflective subcategories, Kan extensions, etc.) 18A05 Definitions and generalizations in theory of categories 18A30 Limits and colimits (products, sums, directed limits, pushouts, fiber products, equalizers, kernels, ends and coends, etc.) PDFBibTeX XMLCite \textit{G. E. Strecker}, Bull. Aust. Math. Soc. 7, 359--366 (1972; Zbl 0242.18004) Full Text: DOI References: [1] DOI: 10.2307/1995843 · Zbl 0224.18003 · doi:10.2307/1995843 [2] DOI: 10.1090/S0002-9904-1966-11541-0 · Zbl 0142.25401 · doi:10.1090/S0002-9904-1966-11541-0 [3] Kelly, J. Austral. Math. Soc. 9 pp 124– (1969) [4] DOI: 10.1007/BF02052387 · Zbl 0205.26603 · doi:10.1007/BF02052387 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. This attempts to reflect the references listed in the original paper as accurately as possible without claiming completeness or a perfect matching.