Global InformationMark Wilde information
Mark McMahon Wilde | |
|---|---|
| Born | Metairie, Louisiana, US |
| Alma mater |
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| Scientific career | |
| Fields | quantum information, quantum computing, quantum communication, mathematical physics |
| Institutions | Cornell University, Louisiana State University, McGill University |
| Doctoral advisor | Todd Brun |
| Other academic advisors | Patrick Hayden |
Mark McMahon Wilde is an American quantum information scientist. He is an Associate Professor in the School of Electrical and Computer Engineering at Cornell University, and he is also a Fields Member in the School of Applied and Engineering Physics and the Department of Computer Science at Cornell.
Wilde's research spans quantum information theory[1][2] (including communication trade-offs,[3][4][5][6] quantum rate-distortion[7][8]), network quantum information,[9] quantum error correction,[10][11] quantum optical communication,[12][13] quantum computational complexity,[14] and quantum entropy inequalities.[15][16] His research results on quantum entropy inequalities,[17] time travel and quantum cloning,[18] trade-offs in quantum communication,[19] and quantum entanglement measures[20] have been communicated in popular science media.
He has written or coauthored two textbooks on quantum information theory.[1][2] The first textbook[1] utilizes the von Neumann entropy and its variants and the notion of typical subspace to present the capacities of quantum communication channels. The second textbook[2] utilizes the Renyi entropy and its variants, the hypothesis testing relative entropy, and the smooth max-relative entropy to present the capacities of quantum communication channels. It also has a part dedicated to foundational concepts in quantum information and entanglement theory and another part to feedback-assisted capacities, representing more recent developments from 2013 and on.
- ^ a b c Wilde, Mark M. (2017). Quantum Information Theory. Cambridge, UK: Cambridge University Press. ISBN 9781316809976.
- ^ a b c Khatri, Sumeet; Wilde, Mark M. (2020). Principles of Quantum Communication Theory: A Modern Approach. arXiv:2011.04672.
- ^ Hsieh, Min-Hsiu; Wilde, Mark M. (2010). "Entanglement-assisted communication of classical and quantum information". IEEE Transactions on Information Theory. 56 (9): 4682–4704. arXiv:0811.4227. doi:10.1109/TIT.2010.2053903. S2CID 17359148.
- ^ Hsieh, Min-Hsiu; Wilde, Mark M. (2010). "Trading classical communication, quantum communication, and entanglement in quantum Shannon theory". IEEE Transactions on Information Theory. 56 (9): 4705–4730. arXiv:0901.3038. doi:10.1109/TIT.2010.2054532. S2CID 13884479.
- ^ Wilde, Mark M.; Hayden, Patrick; Guha, Saikat (2012). "Information trade-offs for optical quantum communication". Physical Review Letters. 108 (14): 140501. arXiv:1206.4886. Bibcode:2012PhRvL.108n0501W. doi:10.1103/PhysRevLett.108.140501. PMID 22540777. S2CID 9454468.
- ^ Qi, Haoyu; Wilde, Mark M. (2017). "Capacities of quantum amplifier channels". Physical Review A. 95 (1): 012339. arXiv:1605.04922. Bibcode:2017PhRvA..95a2339Q. doi:10.1103/PhysRevA.95.012339. S2CID 17151572.
- ^ Wilde, Mark M.; Datta, Nilanjana; Hsieh, Min-Hsiu; Winter, Andreas (2013). "Quantum rate distortion coding with auxiliary resources". IEEE Transactions on Information Theory. 59 (10): 6755–6773. arXiv:1212.5316. doi:10.1109/TIT.2013.2271772. S2CID 8364210.
- ^ Datta, Nilanjana; Hsieh, Min-Hsiu; Wilde, Mark M. (2013). "Quantum rate distortion, reverse Shannon theorems, and source-channel separation". IEEE Transactions on Information Theory. 59 (1): 615–630. arXiv:1108.4940. doi:10.1109/TIT.2012.2215575. S2CID 8823408.
- ^ Fawzi, Omar; Hayden, Patrick; Savov, Ivan; Sen, Pranab; Wilde, Mark M. (2012). "Classical communication over a quantum interference channel". IEEE Transactions on Information Theory. 58 (6): 3670–3691. arXiv:1102.2624. doi:10.1109/TIT.2012.2188620. S2CID 4853050.
- ^ Wilde, Mark M.; Hsieh, Min-Hsiu; Babar, Zunaira (2014). "Entanglement-assisted quantum turbo codes". IEEE Transactions on Information Theory. 60 (2): 1203–1222. arXiv:1010.1256. doi:10.1109/TIT.2013.2292052. S2CID 8585892.
- ^ Renes, Joseph M.; Wilde, Mark M. (2014). "Polar codes for private and quantum communication over arbitrary channels". IEEE Transactions on Information Theory. 60 (6): 3090–3103. arXiv:1212.2537. doi:10.1109/TIT.2014.2314463. S2CID 16282321.
- ^ Wilde, Mark M.; Guha, Saikat; Tan, Si-Hui; Lloyd, Seth (2012). "Explicit capacity-achieving receivers for optical communication and quantum reading". 2012 IEEE International Symposium on Information Theory Proceedings. pp. 551–555. arXiv:1202.0518. doi:10.1109/ISIT.2012.6284251. ISBN 978-1-4673-2579-0. S2CID 8786400.
- ^ Wilde, Mark M.; Tomamichel, Marco; Berta, Mario (2017). "Converse bounds for private communication over quantum channels". IEEE Transactions on Information Theory. 63 (3): 1792–1817. arXiv:1602.08898. doi:10.1109/TIT.2017.2648825. S2CID 12374518.
- ^ Gutoski, Gus; Hayden, Patrick; Milner, Kevin; Wilde, Mark M. (2015). "Quantum interactive proofs and the complexity of separability testing". Theory of Computing. 11 (3): 59–103. arXiv:1308.5788. doi:10.4086/toc.2015.v011a003. S2CID 4852858.
- ^ Wilde, Mark M. (2015). "Recoverability in quantum information theory". Proceedings of the Royal Society A. 471 (2182): 20150338. arXiv:1505.04661. Bibcode:2015RSPSA.47150338W. doi:10.1098/rspa.2015.0338. S2CID 8638449.
- ^ Junge, Marius; Renner, Renato; Sutter, David; Winter, Andreas; Wilde, Mark M. (2018). "Universal recovery maps and approximate sufficiency of quantum relative entropy". Annales Henri Poincaré. 19 (10): 2955–2978. arXiv:1509.07127. Bibcode:2018AnHP...19.2955J. doi:10.1007/s00023-018-0716-0. S2CID 52992725.
- ^ "Small entropy changes allow quantum measurements to be nearly reversed". Phys.org. Retrieved February 20, 2021.
- ^ "Time warp: Researchers show possibility of cloning quantum information from the past". Phys.org. Retrieved February 20, 2021.
- ^ "Trade-off coding for quantum communication provides more benefits than previously thought". Phys.org. Retrieved February 20, 2021.
- ^ "Healing an Achilles' heel of quantum entanglement". Phys.org. Retrieved February 20, 2021.