Cloud Computing and Security: First International by Zhiqiu Huang, Xingming Sun, Junzhou Luo, Jian Wang

By Zhiqiu Huang, Xingming Sun, Junzhou Luo, Jian Wang

This ebook constitutes the lawsuits of the foreign convention on Cloud Computing and protection (ICCCS 2015) may be hung on August 13-15, 2015 in Nanjing, China.

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Extra info for Cloud Computing and Security: First International Conference, ICCCS 2015, Nanjing, China, August 13-15, 2015. Revised Selected Papers

Example text

Security Against Hardware Trojan Attacks 19 proposed DAPUF construction method compared to traditional PUF approaches are: (1) exploiting relative value algorithm rather than absolute value to analyze the results, thus can overcome the impact of chips’ working conditions; (2) introducing confusions between delay chains which can result in avalanche effects of the PUF output, thus can generate large number of PUF instances with reverse-engineering resistant. Zou J. et al. use the delay chain to obtain FPGA gate-level timekeeping and the precision of such delay chain can reach to 1 ns [17].

1) Poly-attribute Assume that it needs to hold the attribute a in the k depth, which is of the ith attribute tree, then the attribute path is expressed as Ra ¼ ðai0 ; ai1 ; . ; aik Þ, where aik ¼ a. Then, access control policy can be expressed by P ¼ Ra . (2) Multi-attribute OR-term: a1 _ a2 _ . . _ an , the attribute paths of a1 ; a2 ; . ; an are represented as Ra1 ; Ra2 ; . ; Ran respectively. Access control policy is P ¼ Ra1 _ Ra2 _; . ; _Ran . AND-term: a1 ^ a2 ^ . . ^ an , the attribute paths of a1 ; a2 ; .

N } {θ1 , . . , θn }, π1 , π2 , π3 . The new transformed LSLE problem A x = b , where A = E + D−1 F , b = D−1 b. n n 1: The client generates two unit matrices, E1 , E4 , where E1 ∈ R 2 × 2 , E4 ∈ n × n 2 R 2 n n 2: The client generates a random sparse matrix P2 , P2 ∈ R 2 × 2 . (We assume that γ in this algorithm is 10). 3: The client generates matrix D ∈ Rn×n , A1 A2 0 A4 D= (2) where A1 (i, j) = αi E1 (π1 (i), j), A2 (i, j) = (βi γj )P2 (π2 (i), j), A4 (i, j) = θi E4 (π3 (i), j). 4: To additively split the original matrix A, (A = D + F ), where F = A − D.

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