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Curve fitting based efficient parameter selection for robust provable data possession

机译:基于曲线拟合的有效参数选择,可确保可靠的数据拥有

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Cyberspace faces a series of threats that can spread rapidly across distributed systems. Many such transmissible cyber threats aim to damage users' data. In recent years, the popularity of cloud computing has driven a lot of users to save their data in the cloud. The centralization of users' data in the cloud has created new opportunities and incentives for transmissible cyber threats targeting users' data. In this context, in addition to cloud vendor's security mechanisms, it is important to allow users to efficiently verify the integrity of their data saved in the cloud. The seminal sampling based PDP (Provable Data Possession) scheme can attain effective probabilistic verification with high computational efficiency for the integrity of users' data saved in the cloud by use of a set of randomly sampled data blocks. By integrating with the forward error correcting (FEC) technique, a recently-proposed robust PDP scheme can protect against arbitrarily small amounts of data corruption and has therefore been widely adopted in practice. It is a core task to determine the number of sample blocks in this scheme because this parameter plays a fundamental role in balancing the security of the scheme and the computational cost. A smaller value can comprise the security while a larger one can incur extra high computational cost. Existing work mainly leverages the Monte Carlo methods to estimate this parameter. However, these methods suffer from heavy computational cost. In this paper, we propose a method to determine this parameter based on the curve fitting technique. Specifically, we formally analyze the parameter selection process of the robust PDP scheme, and leverage the curve fitting technique to improve the efficiency of parameter selection while ensuring the optimality of the number of samples for the robustness of the scheme. Extensive experimental results demonstrate the effectiveness and efficiency of our approach. Specifically, it can be 25 times faster than the existing solution for 1, 000, 000 times simulated attacks. (C) 2018 Elsevier Inc. All rights reserved.
机译:网络空间面临一系列威胁,这些威胁可以在分布式系统中迅速传播。许多此类可传播的网络威胁旨在破坏用户数据。近年来,云计算的普及驱使许多用户将其数据保存在云中。用户数据在云中的集中化为针对用户数据的可传播网络威胁创造了新的机遇和诱因。在这种情况下,除了云供应商的安全机制外,允许用户有效地验证其保存在云中的数据的完整性也很重要。基于精液采样的PDP(可证明的数据拥有)方案可以通过使用一组随机采样的数据块,以高计算效率实现有效的概率验证,以确保云中保存的用户数据的完整性。通过与前向纠错(FEC)技术集成,最近提出的健壮的PDP方案可以防止任意少量的数据损坏,因此已在实践中被广泛采用。确定此方案中样本块的数量是一项核心任务,因为此参数在平衡方案的安全性和计算成本方面起着基本作用。较小的值可构成安全性,而较大的值可引起额外的高计算成本。现有工作主要利用蒙特卡洛方法来估计该参数。但是,这些方法的计算量很大。在本文中,我们提出了一种基于曲线拟合技术确定该参数的方法。具体而言,我们正式分析了鲁棒PDP方案的参数选择过程,并利用曲线拟合技术来提高参数选择的效率,同时确保该方案的鲁棒性的样本数最优。大量的实验结果证明了我们方法的有效性和效率。具体来说,对于1000次,000次模拟攻击,它可以比现有解决方案快25倍。 (C)2018 Elsevier Inc.保留所有权利。

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