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Abstract
We present TOPPSS, the most efficient Password-Protected Secret Sharing (PPSS) scheme to date. A (t, n)-threshold PPSS, introduced by Bagherzandi et al. [4], allows a user to share a secret among n servers so that the secret can later be reconstructed by the user from any subset of t+1t+1 servers with the sole knowledge of a password. It is guaranteed that any coalition of up to t corrupt servers learns nothing about the secret (or the password). In addition to providing strong protection to secrets stored online, PPSS schemes give rise to efficient Threshold PAKE (T-PAKE) protocols that armor single-server password authentication against the inherent vulnerability to offline dictionary attacks in case of server compromise.
TOPPSS is password-only, i.e. it does not rely on public keys in reconstruction, and enjoys remarkable efficiency: A single communication round, a single exponentiation per server and just two exponentiations per client regardless of the number of servers. TOPPSS satisfies threshold security under the (Gap) One-More Diffie-Hellman (OMDH) assumption in the random-oracle model as in prior efficient realizations of PPSS/T-PAKE [18, 19]. Moreover, we show that TOPPSS realizes the Universally Composable PPSS notion of [19] under a generalization of OMDH, the Threshold One-More Diffie-Hellman (T-OMDH) assumption. We show that the T-OMDH and OMDH assumptions are both hard in the generic group model.
The key technical tool we introduce is a universally composable Threshold Oblivious PRF which is of independent interest and applicability.
TOPPSS is password-only, i.e. it does not rely on public keys in reconstruction, and enjoys remarkable efficiency: A single communication round, a single exponentiation per server and just two exponentiations per client regardless of the number of servers. TOPPSS satisfies threshold security under the (Gap) One-More Diffie-Hellman (OMDH) assumption in the random-oracle model as in prior efficient realizations of PPSS/T-PAKE [18, 19]. Moreover, we show that TOPPSS realizes the Universally Composable PPSS notion of [19] under a generalization of OMDH, the Threshold One-More Diffie-Hellman (T-OMDH) assumption. We show that the T-OMDH and OMDH assumptions are both hard in the generic group model.
The key technical tool we introduce is a universally composable Threshold Oblivious PRF which is of independent interest and applicability.
Original language | English |
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Title of host publication | Applied Cryptography and Network Security |
Subtitle of host publication | 15th International Conference, ACNS 2017, Kanazawa, Japan, July 10-12, 2017, Proceedings |
Editors | Dieter Gollmann, Atsuko Miyaji, Hiroaki Kikuchi |
Place of Publication | Cham |
Publisher | Springer, Cham |
Pages | 39-58 |
Number of pages | 20 |
ISBN (Electronic) | 978-3-319-61204-1 |
ISBN (Print) | 978-3-319-61203-4 |
DOIs | |
Publication status | Published - 26 Jun 2017 |
Event | 15th International Conference on Applied Cryptography and Network Security - Kanazawa, Japan Duration: 10 Jul 2017 → 12 Jul 2017 https://cy2sec.comm.eng.osaka-u.ac.jp/acns2017/index.html |
Publication series
Name | Lecture Notes in Computer Science |
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Publisher | Springer, Cham |
Volume | 10355 |
ISSN (Print) | 0302-9743 |
Conference
Conference | 15th International Conference on Applied Cryptography and Network Security |
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Abbreviated title | ACNS 2017 |
Country/Territory | Japan |
City | Kanazawa |
Period | 10/07/17 → 12/07/17 |
Internet address |
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- 1 Finished
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Panoramix:Privacy and Accountability in Networks via Optimized Randomized Mix-nets
1/09/15 → 31/01/19
Project: Research