000 02322nam a22003978i 4500
001 CR9780511600692
003 UkCbUP
005 20200124160234.0
006 m|||||o||d||||||||
007 cr||||||||||||
008 090722s1990||||enk o ||1 0|eng|d
020 _a9780511600692 (ebook)
020 _z9780521399753 (paperback)
040 _aUkCbUP
_beng
_erda
_cUkCbUP
050 0 0 _aQA247
_b.M615 1990
082 0 0 _a512/.4
_220
100 1 _aMohamed, Saad H.,
_eauthor.
245 1 0 _aContinuous and discrete modules /
_cSaad H. Mohamed, Bruno J. Müller.
246 3 _aContinuous & Discrete Modules
264 1 _aCambridge :
_bCambridge University Press,
_c1990.
300 _a1 online resource (126 pages) :
_bdigital, PDF file(s).
336 _atext
_btxt
_2rdacontent
337 _acomputer
_bc
_2rdamedia
338 _aonline resource
_bcr
_2rdacarrier
490 1 _aLondon Mathematical Society lecture note series ;
_v147
500 _aTitle from publisher's bibliographic system (viewed on 05 Oct 2015).
520 _aContinuous and discrete modules are, essentially, generalizations of infective and projective modules respectively. Continuous modules provide an appropriate setting for decomposition theory of von Neumann algebras and have important applications to C*-algebras. Discrete modules constitute a dual concept and are related to number theory and algebraic geometry: they possess perfect decomposition properties. The advantage of both types of module is that the Krull-Schmidt theorem can be applied, in part, to them. The authors present here a complete account of the subject and at the same time give a unified picture of the theory. The treatment is essentially self-contained, with background facts being summarized in the first chapter. This book will be useful therefore either to individuals beginning research, or the more experienced worker in algebra and representation theory.
650 0 _aInjective modules (Algebra)
650 0 _aProjective modules (Algebra)
650 0 _aRepresentations of rings (Algebra)
650 0 _aDecomposition (Mathematics)
700 1 _aMüller, Bruno J.,
_eauthor.
776 0 8 _iPrint version:
_z9780521399753
830 0 _aLondon Mathematical Society lecture note series ;
_v147.
856 4 0 _uhttps://doi.org/10.1017/CBO9780511600692
999 _c517910
_d517908