首页> 外文期刊>Journal of Combinatorial Theory, Series A >The hyperplanes of DQ(2n, K) and DQ(-) (2n+1, q) which arise from their spin-embeddings
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The hyperplanes of DQ(2n, K) and DQ(-) (2n+1, q) which arise from their spin-embeddings

机译:DQ(2n,K)和DQ(-)(2n + 1,q)的超平面是由它们的自旋嵌入引起的

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摘要

We characterize the hyperplanes of the dual polar spaces DQ(2n, K) and DQ(-) (2n + 1, q) which arise from their respective spin-embeddings. The hyperplanes of DQ(2n, K) which arise from its spin-embedding are precisely the locally singular hyperplanes of DQ(2n, K). The hyperplanes of DQ(-)(2n + 1, q) which arise from its spin-embedding are precisely the hyperplanes H of DQ(-) (2n + 1, q) which satisfy the following property: if Q is an ovoidal quad, then Q n H is a classical ovoid of Q. (c) 2006 Elsevier Inc. All rights reserved.
机译:我们表征了双极空间DQ(2n,K)和DQ(-)(2n + 1,q)的超平面,它们是由它们各自的自旋嵌入引起的。 DQ(2n,K)的自旋嵌入产生的超平面正好是DQ(2n,K)的局部奇异超平面。 DQ(-)(2n + 1,q)的自旋嵌入产生的超平面恰好是DQ(-)(2n + 1,q)的超平面H,其满足以下属性:如果Q是卵形四边形,则Q n H是Q的经典省略。(c)2006 Elsevier Inc.保留所有权利。

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