Private Searching on Streaming Data
By Rafail M. Ostrovsky, William E. Skeith III. 2005
258 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computer Vision and Pattern Recognition
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Brent Waters
- Dan Boneh
- Yuval Ishai
- Amit Sahai
- Vinod Vaikuntanathan
- Elaine Shi
- Craig Gentry
- Elette Boyle
In Computer Vision and Pattern Recognition
- Brent Waters
- Dan Boneh
- Vinod Vaikuntanathan
- Yuval Ishai
- Elaine Shi
- Elette Boyle
- Sergey Gorbunov
- Niv Gilboa
Citations in the corpus
- XPIR : Private Information Retrieval for Everyone (2016, background): “With these parameters, ciphertext size (and thus query element size) is 500Kbits and the expansion factor of encryption is F (cid:39) 5.”
- Attribute-based encryption for circuits (2013, methodology): “However, if the attributes were hidden, then this would lead to a general solution for keyword-based search over encrypted data [Boneh et al. 2004; Ostrovsky and Skeith 2005].”
- Public Key Encryption That Allows PIR Queries (2007, methodology): “Extensions of the basic PIR primitive (such as [12] [23], mentioned above, and, more recently, [22] [15] [25]) allow more powerful keyword search un-encrypted data.”
- Function Secret Sharing: Improvements and Extensions (2016, unknown): “Still relying only on a standard DPF, this can be directly generalized to private search by keywords (returning the payload associated with a private `-bit keyword), private search on streaming data [27, 15, 7], and more.”
- PRISM - Privacy-Preserving Search in MapReduce (2012, background): “Private Information Retrieval: Private Information Retrieval (and similarly oblivious transfer and oblivious RAM) has received a lot of attention [9, 13, 19, 22, 29, 32, 33, 35].”
- Private Stream Search at the same communication cost as a regular search: Role of LDPC codes (2012, methodology): “Previous Works: The first private stream search algorithm was introduced in 2005 by Ostrovsky and Skeith [1] and makes clever use of homomorphic encryption to hide the content of the query.”
- Searchable symmetric encryption: Improved definitions and efficient constructions (2006, unknown): “Specifically, we point out that IND2-CKA is not an adequate notion of security for SSE and then highlight (and fix) technical issues with Chang and Mitzenmacher’s simulation-based definition.”
- Distributed Point Functions and Their Applications (2014, methodology): “It can easily support database updates and be used in the streaming model of [27].”
- High-Speed Private Information Retrieval Computation on GPU (2008, background): “This limits both the database size and the throughput shared by the users, limiting as well their usage for many databases as for other applications such as low-latency unobservable communications [1] or private keyword search [18].”
- A privacy threat analysis framework: supporting the elicitation and fulfillment of privacy requirements (2011, background): “Searchable encryption [65], private search [66] 9 9”
- Evaluating Branching Programs on Encrypted Data (2007, methodology): “Previous solutions to the secure keyword search problem [9, 13, 30] fall short of achieving the size hiding goal.”
- Conjunctive, Subset, and Range Queries on Encrypted Data (2007, background): “Equality searches on streaming data that hide the requested predicate were discussed in [18] and [4].”
- The Capacity of Private Computation (2017, background): “Much recent effort is devoted to various computation tasks, such as search [1], [2], matrix multiplication [3], [4] and shuffling [3], [5] etc. Privacy is a concern when sensitive data sets are involved.”
- Multi-Dimensional Range Query over Encrypted Data (2007, methodology): “This security notion suffices for applications such as network audit logs, and the stock-trading application as described in Section 8.”
- Function Secret Sharing (2015, methodology): “We note that by using standard randomized sketching techniques, one can obtain similar solutions that do not only count the number of matches but also return the payloads associated with a bounded number of matches (see, e.g., [41]).”