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Let r, s >= 2 be integers.
On an extremal problem in graph theory,
P. Turán, · 1941
Earlier work this paper cites.
On the structure of linear graphs,
P. Erdős and A. Stone, · 1946
Earlier work this paper cites.
On some properties of linear complexes,
A. Zykov, · 1949
Earlier work this paper cites.
On sets of acquaintances and strangers at any party,
A. Goodman, · 1959
Earlier work this paper cites.
On the number of complete subgraphs contained in certain graphs,
P. Erdős, · 1962
Earlier work this paper cites.
The number of simplicies in a complex, Mathematical Optimization Techniques, Univ. of California Press (1963), 251–278
J. Kruskal, · 1963
Earlier work this paper cites.
A theorem of finite sets, in Theory of Graphs, Akadémia Kiadó, Budapest (1968), 187–207
G. Katona, · 1968
Cited alongside, same era.
Aggregation of inequalities in integer programming,
V. Chvátal and P. Hammer, · 1977
Cited alongside, same era.
The shifting techniques in extremal set theory, in: Surveys in Combinatorics,
P. Frankl, · 1987
Cited alongside, same era.
A disproof of a conjecture of Erdős in Ramsey theory,
A. Thomason, · 1989
Cited alongside, same era.
2-colorings of complete graphs with small number of monochromatic K 4 K_{4} subgraphs,
F. Franek and V. Rödl, · 1993
Cited alongside, same era.
On packing densities of permutations,
M. H. Albert, M. D. Atkinson, C. C. Handley, D. A. Holton and W. Stromquist, · 2002
Cited alongside, same era.
Shadows and intersections: stability and new proofs,
P. Keevash, · 2008
Later among the works it cites.
On the minimal density of triangles in graphs,
A. Razborov, · 2008
Later among the works it cites.
The number of cliques in graphs of given order and size,
V. Nikiforov, · 2011
Later among the works it cites.
A problem of Erdős on the minimum of k k -cliques,
S. Das, H. Huang, J. Ma, H. Naves, and B. Sudakov, · 2013
Closest in time.
Two-colorings with many monochromatic cliques in both colors,
P. Frankl, M. Kato, G. Katona, and N. Tokushige, · 2013
Closest in time.
Minimum number of k k -cliques in graphs with bounded independence number,
O. Pikhurko and E. R. Vaughan, · 2013
Closest in time.
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Minimizing the number of cliques in graphs of given order and edge density, manuscript
C. Reiher,
Cited in the paper.