Browsing by Author "Lindner, CC"

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The Doyen-Wilson theorem for maximum packings of K-n with 4-cycles
(1998-03-15)
Fu, HL
;
Lindner, CC
;
應用數學系
;
Department of Applied Mathematics
Necessary and sufficient conditions are given to embed a maximum packing of K-m with 4-cycles into a maximum packing of K-n with 4-cycles, both when the leave of the given packing is preserved, and when the leave of the given packing is not necessarily preserved.
The Doyen-Wilson theorem for minimum coverings with triples
(1997-01-01)
Fu, HL
;
Lindner, CC
;
Rodger, CA
;
應用數學系
;
Department of Applied Mathematics
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.
The Doyen-Wilson theorem for minimum coverings with triples
(1997-01-01)
Fu, HL
;
Lindner, CC
;
Rodger, CA
;
應用數學系
;
Department of Applied Mathematics
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.
Two Doyen-Wilson theorems for maximum packings with triples
(1998-01-01)
Fu, HL
;
Lindner, CC
;
Rodger, CA
;
應用數學系
;
Department of Applied Mathematics
In this paper we complete the work begun by Mendelsohn and Rosa and by Hartman, finding necessary and sufficient conditions for a maximum packing with triples of order m MPT(m) to be embedded in an MPT(n). We also characterize when it is possible to embed an MPT(m) with leave L-1 in an MPT(n) with leave L-2 in such a way that L-1 subset of or equal to L-2.