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Feb 10, 2014 · In this work we give a new bootstrapping algorithm whose runtime and associated approximation factor are both \emph{small} polynomials.
Bootstrapping “refreshes” a ciphertext—i.e., reduces its error—so that it can support more homomorphic operations. This is accomplished by ...
In this work we give a new bootstrapping algorithm whose runtime and associated approximation factor are both small polynomials. Unlike most previous methods, ...
Aug 19, 2014 · Error in C := C1 d C2 is e := e1 · poly(λ) + µ1 · e2. ▷ Make multiplication right-associative: C1 d (···(Ct−2 d (Ct−1 d Ct))···) has error ...
Faster Bootstrapping with Polynomial Error. Authors: Jacob Alperin-Sheriff · Chris Peikert. Download: DOI: 10.1007/978-3-662-44371-2_17 (login may be required) ...
Alperin-Sheriff, J., Peikert, C.: Practical bootstrapping in quasilinear time. In: Canetti, R., Garay, J.A. (eds.) CRYPTO 2013, Part I. LNCS, vol. 8042, pp.
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Abstract. In this paper, we perform a systematic study of functions f : Zpe → Zpe and categorize those functions that can be represented by a polynomial ...
In this paper, we perform a systematic study of functions f : Z p e → Z p e and categorize those functions that can be represented by a polynomial with ...
Video for Faster Bootstrapping with Polynomial Error.
Duration: 23:00
Posted: Apr 12, 2023
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