Title
New Security Proof For The Boneh-Boyen Ibe: Tight Reduction In Unbounded Multi-Challenge Security
Abstract
Identity-based encryption (IBE) is an advanced form of public key encryption and one of the most important cryptographic primitives. Of the many constructions of TEE schemes, the one proposed by Boneh and Boyen (in Eurocrypt 2004) is quite important from both practical and theoretical points of view. The scheme was standardized as IEEE P1363.3 and is the basis for many subsequent constructions. In this paper, we investigate its multi-challenge security, which means that an adversary is allowed to query challenge ciphertexts multiple times rather than only once. Since single-challenge security implies multi-challenge security, and since Boneh and Boyen provided a security proof for the scheme in the single-challenge setting, the scheme is also secure in the multi-challenge setting. However, this reduction results in a large security loss. Instead, we give tight security reduction for the scheme in the multi-challenge setting. Our reduction is tight even if the number of challenge queries is not fixed in advance (that is, the queries are unbounded). Unfortunately, we are only able to prove the security in a selective setting and rely on a non-standard parameterized assumption. Nevertheless, we believe that our new security proof is of interest and provides new insight into the security of the Boneh-Boyen TEE scheme.
Year
DOI
Venue
2014
10.1587/transfun.E100.A.1882
IEICE TRANSACTIONS ON FUNDAMENTALS OF ELECTRONICS COMMUNICATIONS AND COMPUTER SCIENCES
Keywords
Field
DocType
Boneh-Boyen identity-based encryption, tight security reduction, multi-challenge security
Parameterized complexity,Computer security,Computer science,Concrete security,Cryptographic primitive,Encryption,Adversary,Public-key cryptography
Conference
Volume
Issue
ISSN
E100A
9
0916-8508
Citations 
PageRank 
References 
0
0.34
38
Authors
3
Name
Order
Citations
PageRank
Nuttapong Attrapadung181139.85
Goichiro Hanaoka2910101.53
Shota Yamada39418.10