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  • This article deals with ring of endomorphisms of free finite dimensional modules over a local algebra $A$ (s.c. $A$-spaces). The correspondences between a set of submodules of given $A$-space and the set of rigt (left) anihilators of the ring of endomorfisms are studied. The criterion for sumbodules to be a direct summand of given $A$-space (s.c. $A$-subspace) is obtained in the article.
  • This article deals with ring of endomorphisms of free finite dimensional modules over a local algebra $A$ (s.c. $A$-spaces). The correspondences between a set of submodules of given $A$-space and the set of rigt (left) anihilators of the ring of endomorfisms are studied. The criterion for sumbodules to be a direct summand of given $A$-space (s.c. $A$-subspace) is obtained in the article. (en)
Title
  • On Rings of Endomorphisms of Certain Free Modules
  • On Rings of Endomorphisms of Certain Free Modules (en)
skos:prefLabel
  • On Rings of Endomorphisms of Certain Free Modules
  • On Rings of Endomorphisms of Certain Free Modules (en)
skos:notation
  • RIV/61989592:15310/11:33116710!RIV12-GA0-15310___
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  • P(GAP201/11/0356)
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  • 218120
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  • RIV/61989592:15310/11:33116710
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  • local ring, free module, A-space, A-subspace,ring of endomorphisms, ideal, anihilator, projection (en)
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  • [1E8993658D12]
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  • Bratislava
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  • Bratislava
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  • Aplimat 2011 - Proceedings of the International Conference
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  • Jukl, Marek
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number of pages
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  • Slovenská technická univerzita v Bratislave. Vydavateľstvo STU
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  • 978-80-89313-51-8
http://localhost/t...ganizacniJednotka
  • 15310
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