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Searching for authors named "Manfred Kunde" – sorted by Relevance.

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  • Faster Sorting and Routing on Grids with Diagonals  
  • by Manfred Kunde, Rolf Niedermeier, Peter Rossmanith — 1994 — Proceedings of the 11th Symposium on Theoretical Aspects of Computer Science, number 775 in Lecture Notes in Computer Science
  • …We study routing and sorting on grids with diagonal connections. We show that for so-called h-h problems faster solutions can be obtained than on comparable grids without diagonals. In most of the cases the number of transport steps for the new algorithms are less than half of the principle smallest…
  • Cited by 8 (4 self)Add To MetaCart
  • Optimal Average Case Sorting on Arrays  
  • by Manfred Kunde, Rolf Niedermeier, Klaus Reinhardt, Peter Rossmanith — 1995 — Proceedings of the Symposium on Theoretical Aspects of Computer Science, Lecture Notes in Computer Science No. 900
  • …. We present algorithms for sorting and routing on two-dimensional mesh-connected parallel architectures that are optimal on average. If one processor has many packets then we asymptotically halve the up to now best running times. For a load of one optimal algorithms are known for the mesh. We impro…
  • Cited by 7 (2 self)Add To MetaCart
  • k-k Sorting on the Multi-Mesh  
  • by Alfons Avermiddig, Manfred Kunde, Andre Osterloh, Tu Ilmenau — 1997 — 11th International Symposium on Fundamentals of Computation Theory (FCT'97
  • …. We present sorting algorithms on the recently introduced multi-mesh, a network consisting of n 2 meshes of size n \Theta n which are connected by the free marginal links of the meshes. Our algorithm takes 41n+ o(n) steps which is a significant improvement to previously known algorithms. The sort…
  • Cited by 1 (1 self)Add To MetaCart
  • Optimal Deterministic Sorting and Routing on Grids and Tori with Diagonals  
  • by Manfred Kunde, Rolf Niedermeier, Klaus Reinhardt, Peter Rossmanith — 1996
  • …We present deterministic sorting and routing algorithms for grids and tori with additional diagonal connections. For large loads (h 12), where each processor has at most h data packets in the beginning and in the end, the sorting problem can be solved in optimal hn=6+o(n) and hn=12+o(n) steps for g…
  • Cited by 1 (1 self)Add To MetaCart
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