By P. Erdos, P.M. Gruber, J. Hammer

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**Additional info for Lattice Points (Pitman Monographs & Surveys in Pure & Applied Mathematics.) **

**Sample text**

4B (k,m) m = 1, . . , B k = 1, . . , n − 3t k = 1, . . , n − 3t in ha we now relabel Ha a = 1, . . , a = 1, . . , 2 such a way that this map preserves lexicographical order. We then relabel B 4B. Fig. 2. Threshold Change2 . Communication-Optimal Proactive Secret Sharing for Dynamic Groups 1. 1 The parties generate sharings of tB random sharings by invok(k,m) , ing RanDouSha. We will denote these random secrets by Ha where a and m range over the same values as before, but k ∈ [n − 3t + 1, n − 2t].

62–73. : Security and composition of multi-party cryptographic protocols. J. Cryptol. : Multiparty computation from threshold homomorphic encryption. In: Pﬁtzmann, B. ) EUROCRYPT 2001. LNCS, vol. 2045, pp. 280–300. : A robust and veriﬁable cryptographically secure election scheme. In: Proceedings of FOCS 1985, pp. 372–382. : Threshold cryptosystems. , Zheng, Y. ) AUSCRYPT 1992. LNCS, vol. 718, pp. 1–14. : Design of large scale applications of secure multiparty computation: secure linear programming.

In: Proceedings of CCS 1993, pp. 62–73. : Security and composition of multi-party cryptographic protocols. J. Cryptol. : Multiparty computation from threshold homomorphic encryption. In: Pﬁtzmann, B. ) EUROCRYPT 2001. LNCS, vol. 2045, pp. 280–300. : A robust and veriﬁable cryptographically secure election scheme. In: Proceedings of FOCS 1985, pp. 372–382. : Threshold cryptosystems. , Zheng, Y. ) AUSCRYPT 1992. LNCS, vol. 718, pp. 1–14. : Design of large scale applications of secure multiparty computation: secure linear programming.