Z
Zhe Liu
Researcher at Nanjing University of Aeronautics and Astronautics
Publications - 266
Citations - 3233
Zhe Liu is an academic researcher from Nanjing University of Aeronautics and Astronautics. The author has contributed to research in topics: Computer science & Elliptic curve cryptography. The author has an hindex of 25, co-authored 156 publications receiving 1981 citations. Previous affiliations of Zhe Liu include University of Waterloo & Pusan National University.
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On Emerging Family of Elliptic Curves to Secure Internet of Things: ECC Comes of Age
TL;DR: The design of a scalable, regular, and highly-optimized ECC library for both MICAz and Tmote Sky nodes, which supports both widely-used key exchange and signature schemes and the efforts to evaluate the energy consumption and harden the library against some basic side-channel attacks.
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Revocable Identity-Based Broadcast Proxy Re-Encryption for Data Sharing in Clouds
TL;DR: A novel security notion named revocable identity-based broadcast proxy re-encryption (RIB-BPRE) is presented to address the issue of key revocation and the performance evaluation reveals that the proposed scheme is efficient and practical.
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Generative Neural Networks for Anomaly Detection in Crowded Scenes
TL;DR: Experimental results show that the proposedinline-formula-VAE outperforms the state-of-the-art algorithms for anomaly detection from video data and can achieve better performance for detecting both local abnormal events and global abnormal events.
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Security-Critical Energy-Aware Task Scheduling for Heterogeneous Real-Time MPSoCs in IoT
TL;DR: This article provides a mixed-integer linear programming (MILP) formulation and proposes an analysis-based two-stage scheme that determines the allocation, operating frequency, and security service of tasks to maximize system quality of security while satisfying the design constraints.
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Securing Edge Devices in the Post-Quantum Internet of Things Using Lattice-Based Cryptography
TL;DR: This article first gives a brief overview of post-quantum public-key cryptosystems based on hard mathematical problems related to hash functions, error-correcting codes, multivariate quadratic systems, and lattices.