Pseudorandom Unitaries in the Haar Random Oracle Model
September 29, 2025 Β· Declared Dead Β· π Advances in Cryptology, CRYPTO 2025 Proceedings, Part II, Lecture Notes in Computer Science, volume 16001, pages 301-333
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Authors
Prabhanjan Ananth, John Bostanci, Aditya Gulati, Yao-Ting Lin
arXiv ID
2509.24432
Category
quant-ph: Quantum Computing
Cross-listed
cs.CR
Citations
0
Venue
Advances in Cryptology, CRYPTO 2025 Proceedings, Part II, Lecture Notes in Computer Science, volume 16001, pages 301-333
Last Checked
4 months ago
Abstract
The quantum Haar random oracle model is an idealized model where every party has access to a single Haar random unitary and its inverse. We construct strong pseudorandom unitaries in the quantum Haar random oracle model. This strictly improves upon prior works who either only prove the existence of pseudorandom unitaries in the inverseless quantum Haar random oracle model [Ananth, Bostanci, Gulati, Lin, EUROCRYPT 2025] or prove the existence of a weaker notion (implied by strong pseudorandom unitaries) in the quantum Haar random oracle model [Hhan, Yamada, 2024]. Our results also present a viable approach for building quantum pseudorandomness from random quantum circuits and analyzing pseudorandom objects in nature.
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