TY - GEN
T1 - Privacy-Preserving Edge Assistance for Solving Matrix Eigenvalue Problem
AU - Zhao, Xiaotong
AU - Zhang, Hanlin
AU - Lin, Jie
AU - Kong, Fanyu
AU - Yu, Leyun
N1 - Publisher Copyright:
© 2024 IEEE.
PY - 2024
Y1 - 2024
N2 - The large-scale matrix eigenvalue computation, as a basic mathematical tool, has been widely used in many fields such as face recognition and data analysis. However, local terminal devices lack sufficient resources to undertake heavy computational tasks, which poses a challenge to the applications of eigenvalue computation. In this paper, we propose the first privacy-preserving edge-assisted computation scheme for solving the largest eigenvalue and corresponding eigenvector. We propose a privacy-preserving transformation method to protect data privacy and prevent edge servers from retrieving sensitive information. Mean-while, we design a verification scheme to ensure the correctness of the results returned by the edge servers. In addition, we design a distributed parallel computing scheme to ensure the efficiency of edge computation. Through theoretical analysis and simulation experiments, we verify the feasibility and efficiency of our proposed scheme.
AB - The large-scale matrix eigenvalue computation, as a basic mathematical tool, has been widely used in many fields such as face recognition and data analysis. However, local terminal devices lack sufficient resources to undertake heavy computational tasks, which poses a challenge to the applications of eigenvalue computation. In this paper, we propose the first privacy-preserving edge-assisted computation scheme for solving the largest eigenvalue and corresponding eigenvector. We propose a privacy-preserving transformation method to protect data privacy and prevent edge servers from retrieving sensitive information. Mean-while, we design a verification scheme to ensure the correctness of the results returned by the edge servers. In addition, we design a distributed parallel computing scheme to ensure the efficiency of edge computation. Through theoretical analysis and simulation experiments, we verify the feasibility and efficiency of our proposed scheme.
KW - Eigenvalue problem
KW - edge computing
KW - parallel computing
KW - privacy-preserving
UR - https://www.scopus.com/pages/publications/85203293704
U2 - 10.1109/ICCCN61486.2024.10637626
DO - 10.1109/ICCCN61486.2024.10637626
M3 - 会议稿件
AN - SCOPUS:85203293704
T3 - Proceedings - International Conference on Computer Communications and Networks, ICCCN
BT - ICCCN 2024 - 2024 33rd International Conference on Computer Communications and Networks
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 33rd International Conference on Computer Communications and Networks, ICCCN 2024
Y2 - 29 July 2024 through 31 July 2024
ER -