Browsing by Author "Fu, Chin-Mei"
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Item type:Item, All graphs with maximum degree three whose complements have 4-cycle decompositions(2008-07-06) ;Fu, Chin-Mei ;Fu, Hung-Lin ;Rodger, C. A. ;Smith, Todd應用數學系Let g be the set that contains precisely the graphs on n vertices with maximum degree 3 for which there exists a 4-cycle system of their complement in K(n). In this paper g is completely characterized. (C) 2007 Elsevier B.V. All rights reserved.Item type:Item, Packing 5-cycles into balanced complete m-partite graphs for odd m(2007-10-01) ;Huang, Ming-Hway ;Fu, Chin-Mei ;Fu, Hung-Lin ;應用數學系Department of Applied MathematicsLet K-n1,(n2),..., n(m) be a complete m-partite graph with partite sets of sizes n(1),n(2),...,n(m). A complete m-partite graph is balanced if each partite set has n vertices. We denote this complete m-partite graph by K-m(n). In this paper, we completely solve the problem of finding a maximum packing of the balanced complete m-partite graph K-m(n), m odd, with edge-disjoint 5-cycles and we explicitly give the minimum leaves.