Optimal Fair Computation
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[1] Amos Fiat,et al. How to Prove Yourself: Practical Solutions to Identification and Signature Problems , 1986, CRYPTO.
[2] Richard Cleve,et al. Limits on the security of coin flips when half the processors are faulty , 1986, STOC '86.
[3] Eugen Zalinescu. Shorter strings containing all k-element permutations , 2011, Inf. Process. Lett..
[4] Jianying Zhou,et al. On the Efficiency of Multi-party Contract Signing Protocols , 2015, ISC.
[5] Leonard M. Adleman. Short permutation strings , 1974, Discret. Math..
[6] Matthias Schunter,et al. Optimistic fair exchange , 2000 .
[7] Birgit Pfitzmann,et al. Optimal efficiency of optimistic contract signing , 1998, PODC '98.
[8] Sjouke Mauw,et al. Generalizing Multi-party Contract Signing , 2015, POST.
[9] Sufyan Salim Mahmood Al Dabbagh,et al. Digital signature algorithm , 2011 .
[10] Mihir Bellare,et al. Random oracles are practical: a paradigm for designing efficient protocols , 1993, CCS '93.
[11] Claus-Peter Schnorr,et al. Fast Signature Generation With a Fiat Shamir-Like Scheme , 1991, EUROCRYPT.
[12] Muhammad Torabi Dashti. Efficiency of optimistic fair exchange using trusted devices , 2012, TAAS.
[13] Shreedhara Prasada Mohanty. Shortest string containing all permutations , 1980, Discret. Math..
[14] Rachid Guerraoui,et al. Introduction to reliable distributed programming , 2006 .
[15] Ran Canetti,et al. Security and Composition of Multiparty Cryptographic Protocols , 2000, Journal of Cryptology.
[16] Ivan Damgård,et al. Verifiable Encryption, Group Encryption, and Their Applications to Separable Group Signatures and Signature Sharing Schemes , 2000, ASIACRYPT.
[17] M. Newey. Notes on a problem involving permutations as subsequences. , 1973 .
[18] Silvio Micali,et al. Probabilistic Encryption , 1984, J. Comput. Syst. Sci..
[19] Jan Camenisch,et al. Optimistic Fair Secure Computation , 2000, CRYPTO.
[20] Muhammad Torabi Dashti,et al. Minimal Message Complexity of Asynchronous Multi-party Contract Signing , 2009, 2009 22nd IEEE Computer Security Foundations Symposium.
[21] Giuseppe Ateniese,et al. Efficient verifiable encryption (and fair exchange) of digital signatures , 1999, CCS '99.
[22] N. Asokan,et al. Optimistic fair exchange of digital signatures , 1998, IEEE Journal on Selected Areas in Communications.
[23] Andrew Chi-Chih Yao,et al. Theory and application of trapdoor functions , 1982, 23rd Annual Symposium on Foundations of Computer Science (sfcs 1982).
[24] Silvio Micali,et al. Simple and fast optimistic protocols for fair electronic exchange , 2003, PODC '03.
[25] Eric Rescorla,et al. The Transport Layer Security (TLS) Protocol Version 1.1 , 2006, RFC.
[26] Alptekin Küpçü,et al. Usable optimistic fair exchange , 2010, Comput. Networks.
[27] Oded Goldreich,et al. The Foundations of Cryptography - Volume 2: Basic Applications , 2001 .
[28] Barbara Kordy,et al. Constructing Optimistic Multi-party Contract Signing Protocols , 2012, 2012 IEEE 25th Computer Security Foundations Symposium.
[29] Jonathan Katz,et al. Complete Fairness in Multi-Party Computation Without an Honest Majority , 2009, IACR Cryptol. ePrint Arch..
[30] Abdullah Mohammed Alaraj,et al. Simple and Efficient Contract Signing Protocol , 2012, ArXiv.
[31] Jean-Jacques Quisquater,et al. A "Paradoxical" Indentity-Based Signature Scheme Resulting from Zero-Knowledge , 1988, CRYPTO.
[32] Daniel J. Kleitman,et al. A Lower Bound on the Length of a Sequence Containing All Permutations as Subsequences , 1976, J. Comb. Theory, Ser. A.
[33] Claus-Peter Schnorr,et al. Efficient signature generation by smart cards , 2004, Journal of Cryptology.
[34] Alfred Menezes,et al. Handbook of Applied Cryptography , 2018 .
[35] Tim Dierks,et al. The Transport Layer Security (TLS) Protocol Version 1.2 , 2008 .
[36] Yehuda Lindell,et al. Complete Fairness in Secure Two-Party Computation , 2011, JACM.
[37] Sasa Radomirovic. A Construction of Short Sequences Containing All Permutations of a Set as Subsequences , 2012, Electron. J. Comb..