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General Linear Group Action on Tensors: A Candidate for Post-quantum Cryptography.

, , , and . TCC (1), volume 11891 of Lecture Notes in Computer Science, page 251-281. Springer, (2019)

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Compression of quantum multi-prover interactive proofs.. STOC, page 289-302. ACM, (2017)QIP = PSPACE., , , and . STOC, page 573-582. ACM, (2010)A Separability-Entanglement Classifier via Machine Learning, , , , , , , , , and . (2017)cite arxiv:1705.01523Comment: all comments welcome.Principle of Maximum Entropy and Quantum Phase Transitions, , , , , , , and . (2014)cite arxiv:1406.5046Comment: 13 pages, 11 figures.Classical Verification of Quantum Proofs.. Theory Comput., (2019)Zero-Knowledge Proof Systems for QMA., , , and . FOCS, page 31-40. IEEE Computer Society, (2016)General Linear Group Action on Tensors: A Candidate for Post-quantum Cryptography., , , and . TCC (1), volume 11891 of Lecture Notes in Computer Science, page 251-281. Springer, (2019)Pseudorandom Quantum States., , and . CRYPTO (3), volume 10993 of Lecture Notes in Computer Science, page 126-152. Springer, (2018)Quantum soundness of testing tensor codes., , , , and . FOCS, page 586-597. IEEE, (2021)Quantum Maximum Entropy Inference and Hamiltonian Learning., , and . CoRR, (2024)