G. F. Clements

	1998
15		G. F. Clements: Yet another generalization of the Kruskal-Katona theorem. Discrete Mathematics 184(1-3): 61-70 (1998)
	1997
14		G. F. Clements: The cubical poset is additive. Discrete Mathematics 169(1-3): 17-28 (1997)
13		G. F. Clements: Characterizing Profiles ofk-Families in Additive Macaulay Posets. J. Comb. Theory, Ser. A 80(2): 309-319 (1997)
	1994
12		G. F. Clements: Another Generalization of the Kruskal - Katona Theorem. J. Comb. Theory, Ser. A 68(1): 239-245 (1994)
	1988
11		G. F. Clements: On multiset k-families. Discrete Mathematics 69(2): 153-164 (1988)
10		G. F. Clements: Multiset antichains having minimal downsets. J. Comb. Theory, Ser. A 48(2): 255-258 (1988)
	1987
9		G. F. Clements: An extremal problem for antichains of subsets of a multiset. Discrete Mathematics 63(1): 1-14 (1987)
	1985
8		G. F. Clements: Antichains in the set of subsets of a multiset. Discrete Mathematics 54(3): 347 (1985)
	1984
7		G. F. Clements: Antichains in the set of subsets of a multiset. Discrete Mathematics 48(1): 23-45 (1984)
6		G. F. Clements: A Generalization of the Kruskal-Katona Theorem. J. Comb. Theory, Ser. A 37(1): 91-97 (1984)
	1981
5		G. F. Clements, Hans-Dietrich O. F. Gronau: On maximal antichains containing no set and its complement. Discrete Mathematics 33(3): 239-247 (1981)
	1978
4		G. F. Clements: The Minimal Number of Basic Elements in a Multiset Antichain. J. Comb. Theory, Ser. A 25(2): 153-162 (1978)
	1977
3		G. F. Clements: An Existence Theorem for Antichains. J. Comb. Theory, Ser. A 22(3): 368-371 (1977)
	1976
2		G. F. Clements: The Kruskal-Katona Method Made Explicit. J. Comb. Theory, Ser. A 21(2): 245-249 (1976)
	1974
1		G. F. Clements: Inequalities Concerning Numbers of Subsets of a Finite Set. J. Comb. Theory, Ser. A 17(2): 227-244 (1974)

Coauthor Index

1

Hans-Dietrich O. F. Gronau

[5]

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