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Cited by 784

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A secure and optimally efficient multi‐authority election scheme

Cramer, Ronald, Gennaro, Rosario, Schoenmakers, Berry·1997·European Transactions on Telecommunications

Abstract

In this paper we present a new multi‐authority secret‐ballot election scheme that guarantees privacy, universal veriability, and robustness. It is the first scheme for which the performance is optimal in the sense that time and communication complexity is minimal both for the individual voters and the authorities. An interesting property of the scheme is that the t and communication complexity for the voter is independent of the number of authorities. A voter simply posts a single encrypted message accompanied by a compact proof that it contains a valid vote. Our result is complementary to the result by Cramer, Franklin, Schoenmakers, and Yung in the sense that in their scheme the work for voters is linear in the number of authorities but can be instantiated to yield information‐theoretic privacy, while in our scheme the voter's effort is independent of the number of authorities but always provides computational privacy‐protection. We will also point out that the majority proposed voting schemes provide computational privacy only (often without even considering the lack of information‐theoretic privacy), and that our new scheme is by far superior to those schemes.

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Metadata

Authors
Cramer, R., Gennaro, R., & Schoenmakers, B.
Venue
European Transactions on Telecommunications
Publisher
Wiley
Published
1997-09
Volume
8
Issue
5
Pages
481-490
ISSN
  • 1124-318X (ISSN-L)
  • 1541-8251
OpenAlex
W2138784757
Cited by
784
References
2
FWCI
8.08
Type
journal article
Language
en
Open access
closed

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CoChat. (2026). Citation check: A secure and optimally efficient multi‐authority election scheme. https://app.cochat.ai/papers/10.1002/ett.4460080506
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Cramer, R., Gennaro, R., & Schoenmakers, B. (1997). A secure and optimally efficient multi‐authority election scheme. European Transactions on Telecommunications. https://doi.org/10.1002/ett.4460080506

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