DocumentCode
2170113
Title
Bounded-concurrent secure two-party computation in a constant number of rounds
Author
Pass, Rafael ; Rosen, Alon
Author_Institution
R. Inst. of Technol., Stockholm, Sweden
fYear
2003
fDate
11-14 Oct. 2003
Firstpage
404
Lastpage
413
Abstract
We consider the problem of constructing a general protocol for secure two-party computation in a way that preserves security under concurrent composition. In our treatment, we focus on the case where an a-priori bound on the number of concurrent sessions is specified before the protocol is constructed. (a.k.a. bounded concurrency). We make no setup assumptions. Lindel (STOC 2003) has shown that any protocol for bounded-concurrent secure two-party computation, whose security is established via black-box simulation, must have round complexity that is strictly larger than the bound on the number of concurrent sessions. In this paper, we construct a (non black-box) protocol for realizing bounded-concurrent secure two-party computation in a constant number of rounds. Our constructions rely on the existence of enhanced trapdoor permutations, as well as on the existence of hash functions that are collision-resistant against subexponential sized circuits.
Keywords
computational complexity; concurrency theory; cryptography; protocols; a-priori bound; black box simulation; bounded concurrency; bounded-concurrent two-party computation; concurrent composition; concurrent sessions; constant rounds; functionality evaluation; general protocol construction; hash functions; nonblack-box protocol; round complexity; secure two-party computation; subexponential sized circuits; trapdoor permutations; Circuit simulation; Computational modeling; Computer science; Computer security; Concurrent computing; Cryptographic protocols; Interleaved codes; Laboratories; Polynomials; Random variables;
fLanguage
English
Publisher
ieee
Conference_Titel
Foundations of Computer Science, 2003. Proceedings. 44th Annual IEEE Symposium on
ISSN
0272-5428
Print_ISBN
0-7695-2040-5
Type
conf
DOI
10.1109/SFCS.2003.1238214
Filename
1238214
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