Dean G. Hoffman

Name: dblp XML data dump
Creator: Schloss Dagstuhl - Leibniz Center for Informatics
Published: 1993
License: https://creativecommons.org/publicdomain/zero/1.0/
Keywords: dblp, XML, computer science, scholarly publications, metadata

◀ ▶ joint publications with Christopher A. Rodger

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Publications

2008
[j51]
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Elizabeth J. Billington, Dean G. Hoffman, Christopher A. Rodger:
Resolvable gregarious cycle decompositions of complete equipartite graphs. Discret. Math. 308(13): 2844-2853 (2008)
2004
[j44]
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Christopher A. Rodger, Dean G. Hoffman:
Preface. Discret. Math. 284(1-3): 1-7 (2004)
2003
[j41]
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Dean G. Hoffman, Charles Curtis Lindner, Christopher A. Rodger:
A partial 2k-cycle system of order n can be embedded in a 2k-cycle system of order kn+c(k), kgeq3, where c(k) is a quadratic function of k. Discret. Math. 261(1-3): 325-336 (2003)
1996
[j29]
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Darryn E. Bryant, Dean G. Hoffman, Christopher A. Rodger:
5-Cycle Systems with Holes. Des. Codes Cryptogr. 8(1-2): 103-108 (1996)
[j28]
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Dean G. Hoffman, C. A. Rodger:
On the number of edge-disjoint one factors and the existence of k-factors in complete multipartite graphs. Discret. Math. 160(1-3): 177-187 (1996)
1993
[j22]
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  - journals/jct/HoffmanRR93
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Dean G. Hoffman, Christopher A. Rodger, Alexander Rosa:
Maximal Sets of 2-Factors and Hamiltonian Cycles. J. Comb. Theory B 57(1): 69-76 (1993)
1992
[j19]
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Dean G. Hoffman, Christopher A. Rodger:
The chromatic index of complete multipartite graphs. J. Graph Theory 16(2): 159-163 (1992)
[j18]
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Charles J. Colbourn, Dean G. Hoffman, C. A. Rodger:
Directed star decompositions of the complete directed graph. J. Graph Theory 16(5): 517-528 (1992)
1991
[j14]
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Charles J. Colbourn, Dean G. Hoffman, C. A. Rodger:
Directed star decompositions of directed multigraphs. Discret. Math. 97(1-3): 139-148 (1991)
1989
[j10]
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Dean G. Hoffman, Charles Curtis Lindner, Christopher A. Rodger:
On the construction of odd cycle systems. J. Graph Theory 13(4): 417-426 (1989)
1988
[j8]
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Dean G. Hoffman, Christopher A. Rodger:
Class one graphs. J. Comb. Theory B 44(3): 372-376 (1988)

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