Attribute-Based Anti-Quantum Threshold Ring Signcryption Scheme for Blockchain-Based Finance

doi:10.3969/j.issn.1671-1122.2023.07.005

Abstract

Abstract:

To solve the problems of coarse granularity of user access control, uncontrolled flow of transaction data, and vulnerability to eavesdropping of transmission data in public chain in blockchain finance systems, this paper proposed an attribute-based anti-quantum threshold ring signcryption Scheme for blockchain-based finance (BCF-AAQTRSC). BCF-AAQTRSC improves the flexibility of blockchain access control and protects the security of blockchain access control because multi-attribute mechanism can make any user create the attributes and authorize different users. BCF-AAQTRSC satisfies the confidentiality, unforgeability, anonymity and anti-quantum security while achieving the decentralization. NTRU lattice is used to construct the system parameters, master key and user private key, BCF-AAQTRSC uses the message block sharing technology and pad-permutation technology to construct the ciphertext, so its security and computation efficiency are greatly improved. BCF-AAQTRSC is suitable for blockchain-based finance application scenarios with high distribution storage efficiency.

Key words: lattice-based cryptography, consortium blockchain, threshold ring signcryption, message block sharing, privacy protection

CLC Number:

TP309

YU Huifang, QIAO Yifan, MENG Ru. Attribute-Based Anti-Quantum Threshold Ring Signcryption Scheme for Blockchain-Based Finance[J]. Netinfo Security, 2023, 23(7): 44-52.

Figures/Tables 7

References 21

[1]	CHAUM D. Blind Signatures for Untraceable Payments[C]// Springer. Advances in Cryptology: Proceedings of Crypto 82. Berlin:Springer, 1983: 199-203.
[2]	KUMAR M, KATTI C P, SAXENA P C. An Untraceable Identity-Based Blind Signature Scheme Without Pairing for E-Cash Payment System[C]// Springer.Ubiquitous Communications and Network Computing: First International Conference. Berlin: Springer, 2018: 67-78.
[3]	ZHUANG Lishuang, CHEN Jie, WANG Qiyu. Lattice-Based Linkable Threshold Ring Signature in e-Voting[J]. Journal of Cryptologic Research, 2021, 8(3): 402-416.
	庄立爽, 陈杰, 王启宇. 电子投票协议下的基于格的可链接门限环签名[J]. 密码学报, 2021, 8(3): 402-416. doi: 10.13868/j.cnki.jcr.000447
[4]	TIAN Guohua, HU Yunhan, CHEN Xiaofeng. A Survey on Attack and Defense of Block-Chain System[J]. Journal of Software, 2021, 32(5): 1495-1525.
	田国华, 胡云瀚, 陈晓峰. 区块链系统攻击与防御技术研究进展[J]. 软件学报, 2021, 32(5): 1495-1525.
[5]	NIU Shufen, WANG Caifen. Homomorphic Signature Algorithm for Multi-Source Linear Network Coding[J]. Computer Engineering, 2012, 38(2): 126-128.
	牛淑芬, 王彩芬. 多源线性网络编码的同态签名算法[J]. 计算机工程, 2012, 38(2): 126-128. doi: 10.3969/j.issn.1000-3428.2012.02.040
[6]	WANG Zhiwei, FAN Jiaxing. Flexible Threshold Ring Signature in Chronological Order for Privacy Protection in Edge Computing[J]. IEEE Transactions on Cloud Computing, 2020, 10(2): 1253-1261. doi: 10.1109/TCC.2020.2974954 URL
[7]	SUN Yiru, ZHENG Weiming. An Identity-Based Ring Signcryption Scheme in Ideal Lattice[J]. Journal of Network Intelligence, 2018, 3(3): 152-161.
[8]	NAYAK S K, MOHANTY S, MAJHI B. CLB-ECC: Certificateless Blind Signature Using ECC[J]. Journal of Information Processing Systems, 2017, 13(4): 970-986.
[9]	ISLAM S H, AMIN R, BISWAS G P, et al. Provably Secure Pairing-Free Identity-Based Partially Blind Signature Scheme and Its Application in Online e-Cash System[J]. Arabian Journal for Science and Engineering, 2016, 41: 3163-3176. doi: 10.1007/s13369-016-2115-5 URL
[10]	AJTAI M, KUMAR R, SIVAKUMAR D. Sampling Short Lattice Vectors and the Closest Lattice Vector Problem[C]// IEEE. Proceedings 17th IEEE Annual Conference on Computational Complexity. New York: IEEE, 2002: 53-57.
[11]	TIAN Juanhong, ZHANG Jianzhong, LI Yanping. A Quantum Multi-Proxy Blind Signature Scheme Based On Genuine Four-Qubit Entangled State[J]. International Journal of Theoretical Physics, 2016, 55(2): 809-816. doi: 10.1007/s10773-015-2719-7 URL
[12]	WANG Shanping, MA Rui, ZHANG Yaling, et al. Ring Signature Scheme Based on Multivariate Public Key Cryptosystems[J]. Computers & Mathematics with Applications, 2011, 62(10): 3973-3979. doi: 10.1016/j.camwa.2011.09.052 URL
[13]	LIU Xiaoqian, ZHAO Yiming. Variant Scheme of Ring Signature Based on Multivariate Public Key Cryptosystems[J]. Computer Engineering, 2015, 41(2): 96-99. doi: 10.3969/j.issn.1000-3428.2015.02.019
[14]	GUO Qiuling, XIANG Hong, CAI Bin, et al. Threshold Ring Signature Scheme Based on Multivariate Public Key Cryptosystems[J]. Journal of Cryptologic Research, 2018, 5(2): 140-150.
	郭秋玲, 向宏, 蔡斌, 等. 基于多变量公钥密码体制的门限环签名方案[J]. 密码学报, 2018, 5(2): 140-150. doi: 10.13868/j.cnki.jcr.000226
[15]	YU Huifang, YANG Bo. Low-Computation Certificateless Hybrid Signcryption Scheme[J]. Frontiers of Information Technology & Electronic Engineering, 2017, 18(7): 928-940.
[16]	YU Huifang, WANG Weike, ZHANG Qi. Certificateless Anti-Quantum Ring Signcryption for Network Coding[J]. Knowledge-Based Systems, 2022, 235: 107655. doi: 10.1016/j.knosys.2021.107655 URL
[17]	CHEN Hu, HU Yupu, LIAN Zhizhu, et al. Efficient Certificateless Encryption Schemes from Lattices[J]. Journal of Software, 2015, 27(11): 2884-2897.
	陈虎, 胡予濮, 连至助, 等. 有效的格上无证书加密方案[J]. 软件学报, 2015, 27(11): 2884-2897.
[18]	YU Huifang, WANG Ning. Certificateless Network Coding Proxy Signatures from Lattice[J]. Frontiers of Computer Science, 2023, 17(5): 1-8.
[19]	CAI Ying, ZHANG Hao, FANG Yuguang. A Conditional Privacy Protection Scheme Based on Ring Signcryption for Vehicular Ad Hoc Networks.[J]. IEEE Internet of Things Journal, 2020, 8(1): 647-656. doi: 10.1109/JIoT.6488907 URL
[20]	CHEN Zhen, ZHANG Wenfang, WANG Xiaomin. Attribute-Based Alterable Threshold Ring Signature Scheme with Conspiracy Attack Immunity[J]. Journal on Communications, 2015, 36(12): 212-222. doi: 10.11959/j.issn.1000-436x.2015330
	陈桢, 张文芳, 王小敏. 基于属性的抗合谋攻击可变门限环签名方案[J]. 通信学报, 2015, 36(12): 212-222. doi: 10.11959/j.issn.1000-436x.2015330
[21]	SUN Hua, WANG Aimin, ZHENG Xuefeng. Provably Secure Identity-Based Threshold Ring Signcryption Scheme in Standard Model[J]. Computer Science, 2013, 40(5): 131-135.
	孙华, 王爱民, 郑雪峰. 标准模型下可证安全的基于身份的门限环签密方案[J]. 计算机科学, 2013, 40(5): 131-135.

方案	不可伪造性	机密性	抗量子性	是否适合联盟链
文献[19]方案	√	√	√	?
文献[20]方案	√	√	√	?
文献[21]方案	√	√	?	?
BCF-AAQTRSC	√	√	√	√

操作时间符号	计算机执行的操作	所需时间/s
${{T}_{H}}$	一次哈希运算	$1.07\times {{10}^{-2}}$
${{T}_{sm}}$	一次标量乘法运算	$3.16\times {{10}^{-5}}$
${{T}_{ex}}$	一次指数运算	$3.47\times {{10}^{-3}}$
${{T}_{I}}$	一次逆运算	$1.72\times {{10}^{-3}}$

方案	签密的计算时间/s	解签密的计算时间/s	方案的总计算时间/s
文献[19] 方案	(n+4)T_H+2nT_sm	(n+2)T_H+nT_sm+T_I	3nT_H+nT_sm+T_I
文献[20] 方案	2T_H+2nT_ex+T_I+nT_sm	nT_ex+T_H+nT_sm	3nT_ex+3T_H+2nT_sm+T_I
文献[21] 方案	(2n+6)T_ex+T_H+2nT_sm	(n+2)T_ex+nT_sm+T_I	3nT_ex+3nT_sm+T_I+2T_H
BCF-AAQTRSC	(n+4)T_ex+nT_sm+T_H	(n+1)T_ex+nT_sm	2nT_ex+2nT_sm+T_H