论文标题
$ k $ - 空格的最大集成对与至少$（k-2）$ - 空间相交
Maximal sets of $k$-spaces pairwise intersecting in at least a $(k-2)$-space
论文作者
论文摘要
在本文中，我们分析了$ \ mathrm {pg}（n，q）$ pairwise $ pairsections $（k-2）$ - 尺寸 - 尺寸空间，以$ 3 \ leq k \ leq k \ leq n-2 $中的$ \ mathrm {pg} $ \ mathrm {pg}（n，q）$成对相交。我们概述了这些集合的最大示例，其大小超过$ f（k，q）= \ max \ {3q^4+6q^3+5q^2+q+1，θ_{k+1}+q^4+2q^4+2q^3+3Q^2 \} $。
In this paper, we analyze the structure of maximal sets of $k$-dimensional spaces in $\mathrm{PG}(n,q)$ pairwise intersecting in at least a $(k-2)$-dimensional space, for $3 \leq k\leq n-2$. We give an overview of the largest examples of these sets with size more than $f(k,q)=\max\{3q^4+6q^3+5q^2+q+1,θ_{k+1}+q^4+2q^3+3q^2\}$.
