[PDF] [PDF] Weave ElGamal Encryption for Secure Outsourcing Algebraic





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[PDF] Weave ElGamal Encryption for Secure Outsourcing Algebraic

Department of Computer Science National Chiao Tung University Taiwan We propose a novel public-key weave ElGamal encryption (WEE) scheme for 



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[PDF] Weave ElGamal Encryption for Secure Outsourcing Algebraic

Weave ElGamal Encryption for Secure Outsourcing

Algebraic Computations overZp?

Yi-Ruei Chen, Shiuan-Tzuo Shen, and Wen-Guey Tzeng Department of Computer Science, National Chiao Tung University, Taiwan yrchen.cs98g@nctu.edu.tw, vink@cs.nctu.edu.tw, wgtzeng@cs.nctu.edu.tw Abstract.This paper addresses the secure outsourcing problem for large-scale matrix computation to a public cloud. We propose a novel public-keyweave ElGamal encryption(WEE) scheme for encrypting a matrix over the eldZp. The scheme has theechelon transformationproperty. We can apply a series of elementary row/column operations to transform an encrypted matrix under our WEE scheme into the row/column echelon form. The decrypted result matches the result of the corresponding operations

performed on the original matrix. For security, our WEE scheme is shown to be entry irrecoverable for

non-zero entries under the computational Die-Hellman assumption. By using our WEE scheme, we propose ve secure outsourcing protocols of Gaussian elimination, Gaussian-Jordan elimination, matrix determinant, linear system solver, and matrix inversion. Each of these protocols preserves data privacy for clients (data owners). Furthermore, the linear system

solver and matrix inversion protocols provide a cheating-resistant mechanism to verify correctness of

computation results. Our experimental result shows that our protocols gain eciency signicantly for an outsourcer. Our outsourcing protocol solves a linear system ofn= 1;000 equations andm= 1;000 unknown variables about 472 times faster than a non-outsourced version. The eciency gain is more substantial when (n;m) gets larger. For example, whenn= 10;000 andm= 10;000, the protocol can

solve it about 56;274 times faster. Our protocols can also be easily implemented in parallel computation

architecture to get more eciency improvement. Keywords.Secure outsourcing, data privacy, cloud computing, linear algebra, linear system

1 Introduction

Outsourcing large-scale computations for engineering and business is an important use of cloud computing. A resource-constrained outsourcer can move his computational task to a cloud server (CS), which holds massive computation resources. Two major concerns for an outsourcer are security and eciency gain. The security concern originates from the fact that CSs are usually managed by commercial companies, which are outside the trust domain of outsourcers. An outsourcer wants to preserve data privacy when outsourcing computational tasks over sensitive information, e.g., personal health records and shopping history, etc. Furthermore, an outsourcer may need to verify CS's computing results, since CS may be lazy and just return incorrect answers without any computation. For eciency, an outsourcer's computation time should be substantially less than the time of performing the original task on his own. Many approaches on securely outsourced computation are based on symmetric-key set- tings [1,2,8,26,27]. An outsourcer encrypts his own data to CS. Only the outsourcer himself can decrypt and verify the returned results. In this paper, we consider a dierent outsourcing scenario, shown in Figure 1, which captures the public-key concept for secure outsourcing. Data analyzer (DA) and data owners are two dierent roles. DA publishes his public-keys for? This work was supported by project MOST 101-2221-E-009-074-MY3, Taiwan. 2 quotesdbs_dbs29.pdfusesText_35
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