First CPIR Protocol with Data-Dependent Computation
By Helger Lipmaa. 2009
83 citations recorded by the source corpus.
Subfields: Artificial Intelligence
How researchers see this paper
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In Artificial Intelligence
- Srinath T. V. Setty
- Liqun Chen
- Changyu Dong
- Kim Laine
- Hao Chen
- Sebastian Angel
- Kateryna Pavlyk
- Aggelos Kiayias
Citations in the corpus
- PIR with Compressed Queries and Amortized Query Processing (2018, methodology): “On the other hand, CPIR protocols [4, 19, 22, 35, 40, 52, 53, 56, 57, 76] can be used with a database controlled by a single administrative domain (e.”
- XPIR : Private Information Retrieval for Everyone (2016, background): “As number theoretic approaches failed to provide efficient cPIR schemes, some alternatives were explored [6, 7, 8], but all of them were based on non-standard problems and have been broken [9, 10, 11, 12, 13].”
- Efficient Computationally Private Information Retrieval from Anonymity or Trapdoor Groups (2010, background): “Although there has been success in devising cPIR protocols with reduced communication complexity including [4] (see [9] for related work), there has been little work aimed at improving computational costs on the server (but see [ 7 ]).”
- Linear Batch Codes (2014, background): “(The only exception is [8], where the per-query computational complexity is O(n/ logn).”
- Single-Database Private Information Retrieval from Fully Homomorphic Encryption (2013, methodology): “Like the original single-database PIR of Kushilevitz and Ostrovsky [23], Chang [8] and Lipmaa [25], [26] also constructed PIR protocols with communication complexity of Oðlog(2) nÞ.”
- Optimal Rate Private Information Retrieval from Homomorphic Encryption (2015, methodology): “However, the Laur-Lipmaa transformation — that relies on concrete properties of the Damgård-Jurik cryptosystem — is not rate preserving.”
- A Fast Single Server Private Information Retrieval Protocol with Low Communication Cost (2014, methodology): “Lipmaa proposed a BDD-based protocol [17] that is very efficient when the database is sparse, but in general case it requires O ( n/ log n ) modular exponentiations, which is more expensive than n modular multi-plications.”
- A Simpler Rate-Optimal CPIR Protocol (2017, methodology): “In [Lip05], Lipmaa additionally noted that one can reduce the communication (assuming `/κ log2 n) by executing the protocol from Sect.”