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Author

  • Alfred Wassermann (1)
  • Cornelius Schwarz (1)
  • Jörg Rambau (1)
  • Martina Drescher (1)
  • Michael Kiermaier (1)

Year of publication

  • 2008 (3) (remove)

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  • Article (3) (remove)

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  • English (2)
  • German (1)

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  • AIDS (1)
  • Branch-and-Bound-Methode (1)
  • Codierungstheorie (1)
  • Discourse (1)
  • Diskurs (1)
  • Gesundheitskommunikation (1)
  • Health education (1)
  • Laser-Schweißen (1)
  • Lee metric (1)
  • NP-hartes Problem (1)

Institute

  • Mathematik (2)
  • Sprachwissenschaften (1)

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Show/Hide Abstract Sprache, Diskurs und Gesundheit (2008)
Martina Drescher
Im Zentrum des Beitrags stehen kommunikative Aspekte der HIV/AIDS-Prävention im subsaharischen Afrika. Ausgehend von der Heterogenität des Wissens über HIV/AIDS, die in der Existenz von unterschiedlichen, miteinander konkurrierenden Diskursen zum Ausdruck kommt, befasst sich der Beitrag insbesondere mit Problemen der Sprachenwahl sowie der Adressatenorientierung von Präventionskampagnen in mehrsprachigen Gesellschaften.
Show/Hide Abstract On the benefits of using NP-hard problems in Branch & Bound (2008)
Jörg Rambau Cornelius Schwarz
We present a Brand-and-Bound (B&B) method using combinatorial bounds for solving makespan minimization problems with sequence dependent setup costs. As an application we present a laser source sharing problem arising in car manufacturing.
Show/Hide Abstract Double and bordered alpha-circulant self-dual codes over finite commutative chain rings (2008)
Michael Kiermaier Alfred Wassermann
In this paper we investigate codes over finite commutative rings R, whose generator matrices are built from alpha-circulant matrices. For a non-trivial ideal I < R we give a method to lift such codes over R/I to codes over R, such that some isomorphic copies are avoided. For the case where I is the minimal ideal of a finite chain ring we refine this lifting method: We impose the additional restriction that lifting preserves self-duality. It will be shown that this can be achieved by solving a linear system of equations over a finite field. Finally we apply this technique to Z_4-linear double nega-circulant and bordered circulant self-dual codes. We determine the best minimum Lee distance of these codes up to length 64.

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