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Theorems of Erds-Ko-Rado type in geometrical settings
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作者 de boeck maarten STORME Leo 《Science China Mathematics》 SCIE 2013年第7期1333-1348,共16页
The original Erdos-Ko-Rado problem has inspired much research. It started as a study on sets of pairwise intersecting k-subsets in an n-set, then it gave rise to research on sets of pairwise non-trivially intersecting... The original Erdos-Ko-Rado problem has inspired much research. It started as a study on sets of pairwise intersecting k-subsets in an n-set, then it gave rise to research on sets of pairwise non-trivially intersecting k-dimensional vector spaces in the vector space V(n, q) of dimension n over the finite field of order q, and then research on sets of pairwise non-trivially intersecting generators and planes in finite classical polar spaces. We summarize the main results on the Erdos-Ko-Rado problem in these three settings, mention the ErdSs-Ko-Rado problem in other related settings, and mention open problems for future research. 展开更多
关键词 Erdos-Ko-Rado theorem finite sets finite vector spaces finite classical polar spaces
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