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dc.contributor.authorKotukh, Yevgen
dc.coverage.temporal27-29 травня 2026 року
dc.coverage.temporal27-29 May 2026
dc.date.accessioned2026-08-27T15:43:54Z-
dc.date.available2026-08-27T15:43:54Z-
dc.date.created2026-05-27
dc.date.issued2026-05-27
dc.identifier.citationKotukh Y. The Eastin-Knill Theorem: Fundamental Limitations of Quantum Fault Tolerance / Yevgen Kotukh // ITSEC, 27-29 May 2026. — Tern. : TNTU, 2026. — P. 212–215.
dc.identifier.urihttp://elartu.tntu.edu.ua/handle/lib/53775-
dc.format.extent212-215
dc.language.isoen
dc.publisherТНТУ
dc.publisherTNTU
dc.relation.ispartofМатеріали ⅩⅤ Міжнародної науково-технічної конференції ITSec: Безпека інформаційних технологій, 2026
dc.relation.ispartofProceedings of the 15th International Scientific and Technical Conference ITSec: Information Technology Security, 2026
dc.titleThe Eastin-Knill Theorem: Fundamental Limitations of Quantum Fault Tolerance
dc.typeConference Abstract
dc.rights.holder© Кафедра кібербезпеки Тернопільського національного технічного університету імені Івана Пулюя, 2026
dc.coverage.placenameТернопіль
dc.coverage.placenameTernopil
dc.format.pages4
dc.subject.udc621.395.7 (043.2)
dc.relation.referencesen1. 1. Eastin B., Knill E. Restrictions on transversal encoded quantum gate sets. Physical Review Letters, 2009, vol. 102, no. 11, art. 110502.
dc.relation.referencesen2. Hayden P., Nezami S., Popescu S., Salton G. Error correction of quantum reference frame information. PRX Quantum, 2021, vol. 2, art. 010326.
dc.relation.referencesen3. Faist P., Nezami S., Albert V. V., Salton G., Pastawski F., Hayden P., Preskill J. Continuous symmetries and approximate quantum error correction. Physical Review X, 2020, vol. 10, art. 041018.
dc.relation.referencesen4. Zhou S., Liu Z.-W., Jiang L. New perspectives on covariant quantum error correction. Quantum, 2021, vol. 5, art. 521.
dc.relation.referencesen5. Kubica A., Demkowicz-Dobrzański R. Using quantum metrological bounds in quantum error correction: a simple proof of the approximate Eastin-Knill theorem. Physical Review Letters, 2021, vol. 126, art. 150503.
dc.relation.referencesen6. Alexander R. A new approximate Eastin-Knill theorem. npj Quantum Information, 2025, vol. 11, art. 156.
dc.relation.referencesen7. Bravyi S., Kitaev A. Universal quantum computation with ideal Clifford gates and noisy ancillas. Physical Review A, 2005, vol. 71, art. 022316.
dc.relation.referencesen8. Litinski D. Magic state distillation: not as costly as you think. Quantum, 2019, vol. 3, art. 205.
dc.relation.referencesen9. Yoder T. J., Takagi R., Chuang I. L. Universal fault-tolerant gates on concatenated stabilizer codes. Physical Review X, 2016, vol. 6, art. 031039.
dc.relation.referencesen10. Bravyi S., Haah J. Magic-state distillation with low overhead. Physical Review A, 2012, vol. 86, art. 052329.
dc.relation.referencesen11. Quantinuum collaboration. Experimental demonstration of high-fidelity logical magic states from code switching. arXiv:2506.14169, 2025.
dc.contributor.affiliationYevhenii Bereznyak Military Academy
dc.citation.journalTitleМатеріали ⅩⅤ Міжнародної науково-технічної конференції ITSec: Безпека інформаційних технологій
dc.citation.spage212
dc.citation.epage215
dc.citation.conferenceⅩⅤ Міжнародна науково-технічна конференція ITSec: Безпека інформаційних технологій
dc.identifier.citation2015Kotukh Y. The Eastin-Knill Theorem: Fundamental Limitations of Quantum Fault Tolerance // ITSEC, Ternopil, 27-29 May 2026. 2026. P. 212–215.
dc.identifier.citationenAPAKotukh, Y. (2026). The Eastin-Knill Theorem: Fundamental Limitations of Quantum Fault Tolerance. Proceedings of the 15th International Scientific and Technical Conference ITSec: Information Technology Security, 27-29 May 2026, Ternopil, 212-215. TNTU..
dc.identifier.citationenCHICAGOKotukh Y. (2026) The Eastin-Knill Theorem: Fundamental Limitations of Quantum Fault Tolerance. Proceedings of the 15th International Scientific and Technical Conference ITSec: Information Technology Security (Tern., 27-29 May 2026), pp. 212-215.
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