Circuit-PSI With Linear Complexity via Relaxed Batch OPPRF

In 2-party Circuit-based Private Set Intersection (Circuit-PSI), P0 and P1 hold sets S0 and S1 respectively and wish to securely compute a function f over the set S0 ∩ S1 (e.g., cardinality, sum over associated attributes, or threshold intersection). Following a long line of work, Pinkas et al. (PST...

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Autores principales: Chandran Nishanth, Gupta Divya, Shah Akash
Formato: article
Lenguaje:EN
Publicado: Sciendo 2022
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Acceso en línea:https://doaj.org/article/6dd0550a25da4c74aef589dff20387d2
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spelling oai:doaj.org-article:6dd0550a25da4c74aef589dff20387d22021-12-05T14:11:10ZCircuit-PSI With Linear Complexity via Relaxed Batch OPPRF2299-098410.2478/popets-2022-0018https://doaj.org/article/6dd0550a25da4c74aef589dff20387d22022-01-01T00:00:00Zhttps://doi.org/10.2478/popets-2022-0018https://doaj.org/toc/2299-0984In 2-party Circuit-based Private Set Intersection (Circuit-PSI), P0 and P1 hold sets S0 and S1 respectively and wish to securely compute a function f over the set S0 ∩ S1 (e.g., cardinality, sum over associated attributes, or threshold intersection). Following a long line of work, Pinkas et al. (PSTY, Eurocrypt 2019) showed how to construct a concretely efficient Circuit-PSI protocol with linear communication complexity. However, their protocol requires super-linear computation.Chandran NishanthGupta DivyaShah AkashSciendoarticleprivate set intersection (psi)circuit-psisecure two party computationEthicsBJ1-1725Electronic computers. Computer scienceQA75.5-76.95ENProceedings on Privacy Enhancing Technologies, Vol 2022, Iss 1, Pp 353-372 (2022)
institution DOAJ
collection DOAJ
language EN
topic private set intersection (psi)
circuit-psi
secure two party computation
Ethics
BJ1-1725
Electronic computers. Computer science
QA75.5-76.95
spellingShingle private set intersection (psi)
circuit-psi
secure two party computation
Ethics
BJ1-1725
Electronic computers. Computer science
QA75.5-76.95
Chandran Nishanth
Gupta Divya
Shah Akash
Circuit-PSI With Linear Complexity via Relaxed Batch OPPRF
description In 2-party Circuit-based Private Set Intersection (Circuit-PSI), P0 and P1 hold sets S0 and S1 respectively and wish to securely compute a function f over the set S0 ∩ S1 (e.g., cardinality, sum over associated attributes, or threshold intersection). Following a long line of work, Pinkas et al. (PSTY, Eurocrypt 2019) showed how to construct a concretely efficient Circuit-PSI protocol with linear communication complexity. However, their protocol requires super-linear computation.
format article
author Chandran Nishanth
Gupta Divya
Shah Akash
author_facet Chandran Nishanth
Gupta Divya
Shah Akash
author_sort Chandran Nishanth
title Circuit-PSI With Linear Complexity via Relaxed Batch OPPRF
title_short Circuit-PSI With Linear Complexity via Relaxed Batch OPPRF
title_full Circuit-PSI With Linear Complexity via Relaxed Batch OPPRF
title_fullStr Circuit-PSI With Linear Complexity via Relaxed Batch OPPRF
title_full_unstemmed Circuit-PSI With Linear Complexity via Relaxed Batch OPPRF
title_sort circuit-psi with linear complexity via relaxed batch opprf
publisher Sciendo
publishDate 2022
url https://doaj.org/article/6dd0550a25da4c74aef589dff20387d2
work_keys_str_mv AT chandrannishanth circuitpsiwithlinearcomplexityviarelaxedbatchopprf
AT guptadivya circuitpsiwithlinearcomplexityviarelaxedbatchopprf
AT shahakash circuitpsiwithlinearcomplexityviarelaxedbatchopprf
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