Polymath: Low-Latency MPC via Secure Polynomial Evaluations and Its Applications

While the practicality of secure multi-party computation (MPC) has been extensively analyzed and improved over the past decade, we are hitting the limits of efficiency with the traditional approaches of representing the computed functionalities as generic arithmetic or Boolean circuits. This work fo...

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Autores principales: Lu Donghang, Yu Albert, Kate Aniket, Maji Hemanta
Formato: article
Lenguaje:EN
Publicado: Sciendo 2022
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Acceso en línea:https://doaj.org/article/063828fcc93e4380a595dfcfa822cf12
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spelling oai:doaj.org-article:063828fcc93e4380a595dfcfa822cf122021-12-05T14:11:10ZPolymath: Low-Latency MPC via Secure Polynomial Evaluations and Its Applications2299-098410.2478/popets-2022-0020https://doaj.org/article/063828fcc93e4380a595dfcfa822cf122022-01-01T00:00:00Zhttps://doi.org/10.2478/popets-2022-0020https://doaj.org/toc/2299-0984While the practicality of secure multi-party computation (MPC) has been extensively analyzed and improved over the past decade, we are hitting the limits of efficiency with the traditional approaches of representing the computed functionalities as generic arithmetic or Boolean circuits. This work follows the design principle of identifying and constructing fast and provably-secure MPC protocols to evaluate useful high-level algebraic abstractions; thus, improving the efficiency of all applications relying on them. We present Polymath, a constant-round secure computation protocol suite for the secure evaluation of (multi-variate) polynomials of scalars and matrices, functionalities essential to numerous data-processing applications. Using precise natural precomputation and high-degree of parallelism prevalent in the modern computing environments, Polymath can make latency of secure polynomial evaluations of scalars and matrices independent of polynomial degree and matrix dimensions.Lu DonghangYu AlbertKate AniketMaji HemantaSciendoarticlesecure multi-party computationpolynomial evaluationprivacy-preserving decision tree evaluationEthicsBJ1-1725Electronic computers. Computer scienceQA75.5-76.95ENProceedings on Privacy Enhancing Technologies, Vol 2022, Iss 1, Pp 396-416 (2022)
institution DOAJ
collection DOAJ
language EN
topic secure multi-party computation
polynomial evaluation
privacy-preserving decision tree evaluation
Ethics
BJ1-1725
Electronic computers. Computer science
QA75.5-76.95
spellingShingle secure multi-party computation
polynomial evaluation
privacy-preserving decision tree evaluation
Ethics
BJ1-1725
Electronic computers. Computer science
QA75.5-76.95
Lu Donghang
Yu Albert
Kate Aniket
Maji Hemanta
Polymath: Low-Latency MPC via Secure Polynomial Evaluations and Its Applications
description While the practicality of secure multi-party computation (MPC) has been extensively analyzed and improved over the past decade, we are hitting the limits of efficiency with the traditional approaches of representing the computed functionalities as generic arithmetic or Boolean circuits. This work follows the design principle of identifying and constructing fast and provably-secure MPC protocols to evaluate useful high-level algebraic abstractions; thus, improving the efficiency of all applications relying on them. We present Polymath, a constant-round secure computation protocol suite for the secure evaluation of (multi-variate) polynomials of scalars and matrices, functionalities essential to numerous data-processing applications. Using precise natural precomputation and high-degree of parallelism prevalent in the modern computing environments, Polymath can make latency of secure polynomial evaluations of scalars and matrices independent of polynomial degree and matrix dimensions.
format article
author Lu Donghang
Yu Albert
Kate Aniket
Maji Hemanta
author_facet Lu Donghang
Yu Albert
Kate Aniket
Maji Hemanta
author_sort Lu Donghang
title Polymath: Low-Latency MPC via Secure Polynomial Evaluations and Its Applications
title_short Polymath: Low-Latency MPC via Secure Polynomial Evaluations and Its Applications
title_full Polymath: Low-Latency MPC via Secure Polynomial Evaluations and Its Applications
title_fullStr Polymath: Low-Latency MPC via Secure Polynomial Evaluations and Its Applications
title_full_unstemmed Polymath: Low-Latency MPC via Secure Polynomial Evaluations and Its Applications
title_sort polymath: low-latency mpc via secure polynomial evaluations and its applications
publisher Sciendo
publishDate 2022
url https://doaj.org/article/063828fcc93e4380a595dfcfa822cf12
work_keys_str_mv AT ludonghang polymathlowlatencympcviasecurepolynomialevaluationsanditsapplications
AT yualbert polymathlowlatencympcviasecurepolynomialevaluationsanditsapplications
AT kateaniket polymathlowlatencympcviasecurepolynomialevaluationsanditsapplications
AT majihemanta polymathlowlatencympcviasecurepolynomialevaluationsanditsapplications
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