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Recovery Sets for Subspaces from a Vector Space

机译:向量空间中子空间的恢复集

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Recovery sets for vectors and subspaces are important in constructions of distributed storage system codes. These concepts are also interesting in their own right. In this paper we consider the following very basic recovery question: what is the maximum number of possible pairwise disjoint recovery sets if the recovered element is a d-dimensional subspace and the elements stored are the one-dimensional subspaces of an n-dimensional vector space over GF(q). Lower and upper bounds on the number of such recovery sets are provided. It is shown that generally these bounds are either tight or very close of being tight.
机译:向量和子空间的恢复集在分布式存储系统代码的构造中很重要。这些概念本身也很有趣。在本文中,我们考虑以下非常基本的恢复问题:如果恢复的元素是d维子空间且存储的元素是n维向量空间的一维子空间,则最大可能成对不相交恢复集的数目是多少?超过GF(q)。提供了此类恢复集数量的上限和下限。结果表明,通常这些界限是紧密的或非常紧密的。

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