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51-XX GEOMETRY (For algebraic geometry, see 14-XX)

  • 51-00 General reference works (handbooks, dictionaries, bibliographies, etc.) subscribe to RSS feed
  • 51-01 Instructional exposition (textbooks, tutorial papers, etc.) subscribe to RSS feed
  • 51-02 Research exposition (monographs, survey articles) subscribe to RSS feed
  • 51-03 Historical (must also be assigned at least one classification number from Section 01) subscribe to RSS feed
  • 51-04 Explicit machine computation and programs (not the theory of computation or programming) subscribe to RSS feed
  • 51-06 Proceedings, conferences, collections, etc. subscribe to RSS feed
  • 51Axx Linear incidence geometry subscribe to RSS feed
  • 51Bxx Nonlinear incidence geometry subscribe to RSS feed
  • 51Cxx Ring geometry (Hjelmslev, Barbilian, etc.) (1) subscribe to RSS feed
  • 51Dxx Geometric closure systems subscribe to RSS feed
  • 51Exx Finite geometry and special incidence structures (1) subscribe to RSS feed
  • 51Fxx Metric geometry subscribe to RSS feed
  • 51Gxx Ordered geometries (ordered incidence structures, etc.) subscribe to RSS feed
  • 51Hxx Topological geometry subscribe to RSS feed
  • 51Jxx Incidence groups subscribe to RSS feed
  • 51Kxx Distance geometry (1) subscribe to RSS feed
  • 51Lxx Geometric order structures [See also 53C75] subscribe to RSS feed
  • 51Mxx Real and complex geometry subscribe to RSS feed
  • 51Nxx Analytic and descriptive geometry subscribe to RSS feed
  • 51Pxx Geometry and physics (should also be assigned at least one other classification number from Sections 70-86) subscribe to RSS feed

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  • Assoziationsschema (1) (remove)

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Show/Hide Abstract Geometrische Konstruktionen linearer Codes über Galois-Ringen der Charakteristik 4 von hoher homogener Minimaldistanz (2012)
Michael Kiermaier
In dieser Arbeit werden vier neue unendliche Serien von linearen Codes über Galois-Ringen der Charakteristik 4 konstruiert. Hinsichtlich der Minimaldistanz übertreffen die Gray-Bilder der konstruierten Codes alle bekannten vergleichbaren linearen Codes. In den Konstruktionen wird die Theorie der projektiven Hjelmslev-Geometrien, der Assoziationsschemata sowie der symmetrischen Bilinearformen in endlichdimensionalen GF(2)-Vektorräumen benutzt.

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