| title: |
| Completely Separating Systems of k-sets for (k-2/2)=<n<(k/2) or 11=<k=<12 |
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| series: |
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| contributing persons: |
| Ian T. Roberts[VerfasserIn] |
| Sue D'Arcy[VerfasserIn] |
| Hans-Dietrich Gronau[VerfasserIn] |
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138612498 |
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| abstract: |
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R(n, k) denotes the minimum possible size of a completely separating system C on [n]
with |A| = k for each A ϵ C. Values of R(n, k) are determined for (k-1/2)=<n<(k/2)
or 11=<n=<12. Using the dual interpretation of completely separating systems as antichains,
this paper provides corresponding results for dual k-regular antichains.
[English] |
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| document type: |
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| institution: |
| Faculty of Mathematics and Natural Sciences |
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| language: |
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| subject class (DDC): |
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| extent: |
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1 Online-Ressource (18 Seiten)
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publication / production: |
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Rostock: University of Rostock, Institute of Mathematics
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2011
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| statement of responsibility: |
| Ian T. Roberts, Sue D'Arcy, Hans-Dietrich O.F. Gronau |
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| identifiers: |
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| access condition: |
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| license/rights statement: |
all rights reserved This work may only be used under the terms of the German Copyright Law (Urheberrechtsgesetz). |
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| RosDok id: |
rosdok_document_0000027959 |
| created / modified: |
13.10.2026 / 13.10.2026
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| metadata license: |
The metadata of this document was dedicated to the public domain (CC0 1.0 Universal Public Domain Dedication). |