TY - GEN
T1 - Lightweight Proofs of Storage with Public Verifiability from Lattices
AU - Tian, Miaomiao
AU - Xie, Zhen
AU - Zhong, Hong
AU - Chen, Zhili
N1 - Publisher Copyright:
© 2020 IEEE.
PY - 2020/12
Y1 - 2020/12
N2 - Proof of storage (POS) is a useful cryptographic primitive that enables users to efficiently verify the integrity of their data outsourced in the cloud. Usually, users prefer to utilize POS schemes with public verifiability for integrity checking tasks, since such schemes allow a third-party on behalf of a user to implement these tasks without disclosure of any secret information of the user. However, most of the existing publicly verifiable POS schemes are somehow cumbersome because they involve a great deal of heavy operations especially on the user side so that they may not be competent for some applications.To compensate for this defect, we explore a simple and lightweight POS scheme with public verifiability from hardness problems relative to lattices. Our scheme only requires simple cryptographic computations and, in particular, significantly decreases the computation overhead of users. We prove our scheme is secure assuming the ring small integer solution problem is intractable. Moreover, we also conduct extensive simulations to evaluate the performance of our scheme, and the experimental results do speak volumes about its effectiveness.
AB - Proof of storage (POS) is a useful cryptographic primitive that enables users to efficiently verify the integrity of their data outsourced in the cloud. Usually, users prefer to utilize POS schemes with public verifiability for integrity checking tasks, since such schemes allow a third-party on behalf of a user to implement these tasks without disclosure of any secret information of the user. However, most of the existing publicly verifiable POS schemes are somehow cumbersome because they involve a great deal of heavy operations especially on the user side so that they may not be competent for some applications.To compensate for this defect, we explore a simple and lightweight POS scheme with public verifiability from hardness problems relative to lattices. Our scheme only requires simple cryptographic computations and, in particular, significantly decreases the computation overhead of users. We prove our scheme is secure assuming the ring small integer solution problem is intractable. Moreover, we also conduct extensive simulations to evaluate the performance of our scheme, and the experimental results do speak volumes about its effectiveness.
KW - Lattice
KW - Proof of Storage
KW - Public Verifiability
UR - https://www.scopus.com/pages/publications/85105269739
U2 - 10.1109/HPCC-SmartCity-DSS50907.2020.00069
DO - 10.1109/HPCC-SmartCity-DSS50907.2020.00069
M3 - 会议稿件
AN - SCOPUS:85105269739
T3 - Proceedings - 2020 IEEE 22nd International Conference on High Performance Computing and Communications, IEEE 18th International Conference on Smart City and IEEE 6th International Conference on Data Science and Systems, HPCC-SmartCity-DSS 2020
SP - 551
EP - 558
BT - Proceedings - 2020 IEEE 22nd International Conference on High Performance Computing and Communications, IEEE 18th International Conference on Smart City and IEEE 6th International Conference on Data Science and Systems, HPCC-SmartCity-DSS 2020
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 22nd IEEE International Conference on High Performance Computing and Communications, 18th IEEE International Conference on Smart City and 6th IEEE International Conference on Data Science and Systems, HPCC-SmartCity-DSS 2020
Y2 - 14 December 2020 through 16 December 2020
ER -