2019
DOI: 10.1007/978-3-030-26951-7_9
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How to Record Quantum Queries, and Applications to Quantum Indifferentiability

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Cited by 146 publications
(121 citation statements)
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References 24 publications
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“…Quantum Security. In [Zha18], Zhandry proves that: if the underlying compression function cannot be distinguished from a random oracle, then the Merkle-Damgård construction, provided that it uses a prefix-free encoding (hence a good padding), cannot be distinguished from a random oracle with more than negligible advantage. The compression function we use here is: ℎ( , ) = Saturnin ( ) ⊕ .…”
Section: Saturnin-hashmentioning
confidence: 99%
“…Quantum Security. In [Zha18], Zhandry proves that: if the underlying compression function cannot be distinguished from a random oracle, then the Merkle-Damgård construction, provided that it uses a prefix-free encoding (hence a good padding), cannot be distinguished from a random oracle with more than negligible advantage. The compression function we use here is: ℎ( , ) = Saturnin ( ) ⊕ .…”
Section: Saturnin-hashmentioning
confidence: 99%
“…Toward that end, we employ a recent technique developed by Zhandry [Zha18] for analyzing quantum queries to random functions. We use this technique to show that our algorithm is tight for random functions, giving an average-case lower bound.…”
Section: The Lower Boundmentioning
confidence: 99%
“…In [Zha18], Zhandry showed a new technique for analyzing cryptosystems in the random oracle model. He also showed that his technique can be used to re-prove several known quantum query lower bounds.…”
Section: Compressed Fourier Oracles and Compressed Phase Oraclesmentioning
confidence: 99%
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“…It is not clear whether the natural translation of the classical notion of indidfferentiability to the quantum setting is achievable. Only recently, two articles [9,25] opened the discussion, but so far, the results remain inconclusive.…”
Section: Internal Permutationsmentioning
confidence: 99%