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New Lower Bounds for Secure Codes and Related Hash Families: A Hypergraph Theoretical Approach

机译:安全代码和相关哈希家族的新下界:一种超图理论方法

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Various kinds of secure codes and their related hash families are broadly studied combinatorial structures for protecting copyrighted materials. The codewords in such a structure can be regarded as a subset of QN , the set of all q-ary vectors of given length N, satisfying some constraints. We use a hypergraph model to characterize the combinatorial structure. By applying a result of Duke et al. on the lower bound of the independence number of hypergraphs, we provide a new approach to evaluate the lower bounds for several kinds of secure codes and related hash families. In particular, the general method is illustrated via the examples of existence results on some perfect hash families, frameproof codes, and separable codes.
机译:广泛研究了各种安全代码及其相关的哈希家族,以保护版权材料的组合结构。可以将这种结构中的码字视为QN的子集,QN是满足某些约束的给定长度N的所有q元向量的集合。我们使用一个超图模型来描述组合结构。通过应用Duke等人的结果。在超图的独立数下限上,我们提供了一种新的方法来评估几种安全代码和相关散列族的下限。特别地,通过一些完善的散列族,防帧码和可分离码的存在结果的示例来说明通用方法。

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