基于编码的多接收方广义签密方案

doi:10.11959/j.issn.1000-436x.2020002

Abstract

Abstract:

In order to solve the problem of secure transmission of messages with multiple receivers,a code-based generalized signcryption scheme with multi-receiver was designed.Firstly,a multi-encrypted McEliece scheme that can meet the security of IND-CCA2 was designed.Combined with the CFS signature scheme,the multi-receiver signcryption and generalized signcryption scheme based on code were designed.The security analysis shows that the multi-receiver generalized signcryption scheme can meet the security of IND-CCA2 in terms of confidentiality and can meet EUF-CMA security in terms of unforgeability.Compared with other similar multi-receiver signcryption schemes,the proposed scheme does not include exponential,bilinear pairing operations,etc.,and has high computational efficiency and the advantage of anti-quantum computing.Compared with the method of signing-then-encrypting method,the proposed scheme has the smaller private key and higher efficiency.

Key words: code-based encryption, signcryption, generalized signcryption, multi-receiver encryption

CLC Number:

TP309.7

Yiliang HAN,Zhong WANG. Code-based generalized signcryption scheme with multi-receiver[J]. Journal on Communications, 2020, 41(1): 53-65.

Figures/Tables 4

References 33

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方案	(n,k)维码字	公钥量/B	明文量/bit	密文量/bit	信息率
Goppa-M方案	(1 024,524)	67 072	524	1 024	0.51
(QC-LDPC)-M方案	(16 128,12 096)	6 048	12 096	16 128	0.75
多次加密-M方案	(16 128,12 096)	6 048	12 096	b16 128	0.75

方案	公钥/B	私钥/KB	明文量/bit	密文量/bit
CFS签名方案	6 048	33 742.4	12 096	16 128
多次加密-M方案	6 048	49 618.4	12 096	16 128 b
签名加密方案	12 096	83 360.8	12 096	16 128(b+2)
本文广义签密方案	12 096	51 608.8	12 096	16 128(b+2)

方案	指数运算	双线性对运算	Hash函数运算
Li等^[32]方案	? +1	2	2?+2
朱辉等^[33]方案	3?+4	0	3?+3
Selvi等^[25]方案	2?+2	2	? +7
本文广义签密方案	0	0	?+11

Code-based generalized signcryption scheme with multi-receiver

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