| Title: | The Doyen-Wilson theorem for minimum coverings with triples |
| Authors: | Fu, HL Lindner, CC Rodger, CA 應用數學系 Department of Applied Mathematics |
| Issue Date: | 1-Jan-1997 |
| Abstract: | In this article necessary and sufficient conditions are found for a minimum covering of K-m with triples to be embedded in a minimum covering of K-n with triples. (C) 1997 John Wiley & Sons, Inc. |
| URI: | http://hdl.handle.net/11536/829 |
| ISSN: | 1063-8539 |
| Journal: | JOURNAL OF COMBINATORIAL DESIGNS |
| Volume: | 5 |
| Issue: | 5 |
| Begin Page: | 341 |
| End Page: | 352 |
| Appears in Collections: | Articles |
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- The Doyen-Wilson theorem for minimum coverings with triples / Fu, HL;Lindner, CC;Rodger, CA
- Two Doyen-Wilson theorems for maximum packings with triples / Fu, HL;Lindner, CC;Rodger, CA
- The Doyen-Wilson theorem for maximum packings of K-n with 4-cycles / Fu, HL;Lindner, CC
- Group divisible designs with two associate grasses: n=2 or m=2 / Fu, HL;Rodger, CA
- Embeddings of maximum packings in triple systems / Su, RW;Fu, HL;Shen, H
- Decomposing K-n UP into triangles / Fu, CM;Fu, HL;Rodger, CA
- Packing 5-cycles into balanced complete m-partite graphs for odd m / Huang, Ming-Hway;Fu, Chin-Mei;Fu, Hung-Lin
- 圖的圈覆蓋 / 連敏筠;傅恆霖;Hung-Lin Fu
- The classification of Leonard triples of QRacah type / Huang, Hau-wen
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