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Lecture notes in computer science

Efficient Post Quantum Random Oblivious Transfer Based on Lattice

Lidong Xu, Mingqiang Wang

Published Jan 1, 2022• 0 citations
Publisher
DOI
10.1007/978-3-031-19208-1_40

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Oblivious inference (OI) systems such as MiniONN, GAZELLE and DELPHI rely on oblivious transfer (OT) bootstrapped from base OTs whose security rests on CDH or DDH, which Shor’s algorithm breaks; for longlived IIoT deployments, Harvest-Now-Decrypt-Later makes this a current concern. We review post-quantum (PQ) OT protocols published 2008–2026 against five axes: UC security, adversarial model, security model (ROM, QROM, CRS, standard model), round complexity, and reported benchmarks. Within our corpus, only lattice-based OT has measured performance on ARM application-class cores: ROTed reports 191 µs (286.5 k cycles) per ROT on a Cortex-A72, excluding network latency and randomness generation. Isogeny-based OT has the smallest messages but no reported implementation. We find two gaps: no implemented PQ base OT that UC-realises standard or random OT has a QROM proof, while the RO-free UC constructions are unimplemented; and no PQ base OT has been measured on microcontroller-class hardware.
Since the seminal result of Kilian, Oblivious Transfer (OT) has proven to be a fundamental primitive in cryptography. In such a scheme, a user is able to gain access to an element owned by a server, without learning more than this single element, and without the server learning which element the user has accessed. The NIST call for post-quantum encryption and signature schemes has revived the interest for cryptographic protocols based on post-quantum assumptions and the need for secure post-quantum OT schemes. In this paper, we show how to construct an OT scheme based on lattices, from a collision-resistant chameleon hash scheme (CH) and a CCA encryption scheme accepting a smooth projective hash function (SPHF). Note that our scheme does not rely on random oracles and provides UC security against adaptive corruptions assuming reliable erasures.