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Up to 100 retained publisher events per page for 7891aafef11f965fef379da57f573cdf7e1edb580fc3d8af0307a97d4feac707. Withdrawals and unavailable references remain attributed to their publishers.

intelligence_src_e53adb99e40ae66258

observed · 2026-10-12 16:25:04 UTC

ePrint Report: Barely Sublinear RAM-FHE from Plain LWE Keewoo Lee Fully Homomorphic Encryption for RAM programs (RAM-FHE), introduced by Hamlin, Holmgren, Weiss, and Wichs (Crypto 2019), allows a server to evaluate a RAM program on encrypted data at a per-step cost sublinear in the memory size $N$, whereas standard FHE must read the entire memory for every memory access. In a celebrated work, Lin, Mook, and Wichs (STOC 2023) gave the first, and to date the only, construction from a concrete assumption, namely Ring-LWE. In this work, we construct a RAM-FHE scheme from plain LWE that evaluates each step of a RAM program in $o(N/\log N)$ time. While the scheme is barely sublinear, even such a slight saving over the linear cost of standard FHE was not known to be achievable from unstructured, plain LWE. As Lin, Mook, and Wichs did, we build RAM-FHE by extending a Doubly-Efficient Private Information Retrieval (DEPIR) scheme. Since the only DEPIR from plain LWE, due to Lee (Crypto 2026), relies on a Common Reference String (CRS) that is incompatible with the extension, we show how to remove the CRS and obtain

Fingerprint: 22364f1a4c1cf871902353ec88820c3c824d473257989aeb3872626be53bf4eb

intelligence_src_e53adb99e40ae66258

observed · 2026-10-12 16:25:03 UTC

available

Fingerprint: 366cb966e32414edc1db353849a1ee8d6b8462b83786e04001881ba6594765ad