CRITOct 5, 2015

Beyond the MDS Bound in Distributed Cloud Storage

arXiv:1510.01292v118 citations
Originality Incremental advance
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This work addresses security and efficiency issues in distributed storage systems for cloud computing, representing an incremental improvement over prior methods.

The paper tackles the problem of distributed cloud storage in hostile networks where nodes can be compromised, proposing Hermitian code-based regenerating codes (H-MSR and H-MBR) that achieve theoretical bounds and outperform existing RS-based codes by detecting erroneous decodings, correcting more errors, and reducing computational complexity.

Distributed storage plays a crucial role in the current cloud computing framework. After the theoretical bound for distributed storage was derived by the pioneer work of the regenerating code, Reed-Solomon code based regenerating codes were developed. The RS code based minimum storage regeneration code (RS-MSR) and the minimum bandwidth regeneration code (RS-MBR) can achieve theoretical bounds on the MSR point and the MBR point respectively in code regeneration. They can also maintain the MDS property in code reconstruction. However, in the hostile network where the storage nodes can be compromised and the packets can be tampered with, the storage capacity of the network can be significantly affected. In this paper, we propose a Hermitian code based minimum storage regenerating (H-MSR) code and a minimum bandwidth regenerating (H-MBR) code. We first prove that our proposed Hermitian code based regenerating codes can achieve the theoretical bounds for MSR point and MBR point respectively. We then propose data regeneration and reconstruction algorithms for the H-MSR code and the H-MBR code in both error-free network and hostile network. Theoretical evaluation shows that our proposed schemes can detect the erroneous decodings and correct more errors in hostile network than the RS-MSR code and the RS-MBR code with the same code rate. Our analysis also demonstrates that the proposed H-MSR and H-MBR codes have lower computational complexity than the RS-MSR/RS-MBR codes in both code regeneration and code reconstruction.

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