A partial m=(2k+1)-cycle system of order n can be embedded in an m-cycle system of order (2n+1)m

Author:

Lindner C.C.,Rodger C.A.

Publisher

Elsevier BV

Subject

Discrete Mathematics and Combinatorics,Theoretical Computer Science

Reference10 articles.

1. Embedding latin squares with prescribed diagonal;Andersen;Ann. Discrete Math.,1982

2. Embedding partial Steiner triple systems;Andersen;J. London Math. Soc.,1980

3. On embedding incomplete symmetric latin squares;Cruse;J. Combin. Theory Ser. A,1974

4. On a problem in combinations;Kirkman;Cambr. and Dublin Math. J.,1847

5. A partial Steiner triple system of order n can be embedded in a Steiner triple system of order 6n+3;Lindner;J. Combin. Theory Ser.,1975

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4. Embedding partial odd-cycle systems in systems with orders in all admissible congruence classes;Journal of Combinatorial Designs;2009

5. Embedding partial G-designs where G is a 4-cycle with a pendant edge;Discrete Mathematics;2005-03

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