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From: Marco Grandis <grandis@dima.unige.it>
To: <categories@mta.ca>
Subject: (unknown)
Date: Sat, 20 Jul 2019 09:28:23 +0200	[thread overview]
Message-ID: <E1hpBGU-00060V-3s@mlist.mta.ca> (raw)

The following article is downloadable:

Marco Grandis - George Janelidze,
From torsion theories to closure operators and factorization systems, 
Categ. Gen. Algebr. Struct. Appl., in press.

Downloadable from CGASA: http://cgasa.sbu.ac.ir/article_87116.html

Abstract. Torsion theories are here extended to categories equipped with an ideal of ‘null morphisms’, or equivalently a full subcategory of ‘null objects’. Instances of this extension include closure operators viewed as generalised torsion theories in a ‘category of pairs’, and factorization systems viewed as torsion theories in a category of morphisms. The first point has essentially been treated in [15].

Regards

Marco and George



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             reply	other threads:[~2019-07-20  7:28 UTC|newest]

Thread overview: 20+ messages / expand[flat|nested]  mbox.gz  Atom feed  top
2019-07-20  7:28 Marco Grandis [this message]
  -- strict thread matches above, loose matches on Subject: below --
2022-12-29 22:47 (unknown) Valeria de Paiva
2021-02-19 15:50 (unknown) Marco Grandis
2017-02-16 16:43 (unknown) Jean Benabou
2016-04-11  8:35 (unknown) Timothy Porter
2011-08-14 20:08 (unknown) claudio pisani
2010-06-29  7:29 (unknown) Erik Palmgren
2009-11-19 23:25 (unknown) claudio pisani
2009-04-29 15:27 (unknown) Unknown
2009-04-29 15:27 (unknown) Unknown
2009-04-29 15:27 (unknown) Unknown
2009-04-29 15:26 (unknown) Unknown
2006-03-16  2:08 (unknown) jim stasheff
2006-03-16  2:07 (unknown) jim stasheff
2006-03-16  1:58 (unknown) jim stasheff
2006-03-16  1:53 (unknown) jim stasheff
2000-02-12 17:23 (unknown) James Stasheff
1998-05-24  4:31 (unknown) Ralph Leonard Wojtowicz
1998-05-12 15:09 (unknown) esik
1998-02-15 11:43 (unknown) esik

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