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C A Rodger
Title
Cited by
Cited by
Year
Design theory
CC Lindner, CA Rodger
Chapman and Hall/CRC, 2017
3522017
Decomposition into cycles II: Cycle systems
CC Lindner, CA Rodger
Contemporary design theory: a collection of surveys, 325-369, 1992
1841992
Coding theory: the essentials
DG Hoffman, DA Leonard, CC Lidner, KT Phelps, CA Rodger
Marcel Dekker, Inc., 1991
1661991
Distance magic labelings of graphs
M Miller, C Rodger, R Simanjuntak
Australasian journal of combinatorics 28, 305-315, 2003
1502003
Coding theory and cryptography: the essentials
DC Hankerson, G Hoffman, DA Leonard, CC Lindner, KT Phelps, ...
CRC Press, 2000
1292000
The chromatic index of complete multipartite graphs
DG Hoffman, CA Rodger
Journal of Graph Theory 16 (2), 159-163, 1992
971992
On the construction of odd cycle systems
DG Hoffman, CC Lindner, CA Rodger
Journal of graph theory 13 (4), 417-426, 1989
921989
Cycle decompositions
D Bryant, C Rodger
Handbook of combinatorial designs, 399-407, 2006
872006
Connectivity of cages
HL Fu, KC Huang, CA Rodger
Journal of Graph Theory 24 (2), 187-191, 1997
701997
Hamiltonian decompositions of complete regular s-partite graphs
AJW Hilton, CA Rodger
Discrete mathematics 58 (1), 63-78, 1986
671986
Graph decomposition
CA Rodger
Le Matematiche 45 (1), 119-140, 1990
631990
Group Divisible Designs with Two Associate Classes: n= 2 orm= 2
HL Fu, CA Rodger
Journal of Combinatorial Theory, Series A 83 (1), 94-117, 1998
591998
The existence of group divisible designs with first and second associates, having block size 3
HL Fu, CA Rodger, DG Sarvate
Ars Combinatoria 54, 33-50, 2000
502000
The spectrum for 2-perfect 6-cycle systems
CC Lindner, KT Phelps, CA Rodger
Journal of Combinatorial Theory, Series A 57 (1), 76-85, 1991
461991
(k, g)-cages are 3-connected
M Daven, CA Rodger
Discrete mathematics 199 (1-3), 207-215, 1999
441999
On inequivalent weighing matrices
HC Chan, CA Rodger, J Seberry
381986
2-perfect m-cycle systems
CC Lindner, CA Rodger
Discrete mathematics 104 (1), 83-90, 1992
361992
Constructions of perfect Mendelsohn designs
FE Bennett, KT Phelps, CA Rodger, L Zhu
Discrete mathematics 103 (2), 139-151, 1992
351992
A solution to the embedding problem for partial idempotent Latin squares
LD Andersen, AJW Hilton, CA Rodger
Journal of the London Mathematical Society 2 (1), 21-27, 1982
341982
Cycle systems
CA Rodger
CRC Handbook of Combinatorial Designs, CRC Press, Boca Raton, FL, 266-270, 1996
331996
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