PPT-Decoupling with random quantum circuits

Author : luanne-stotts | Published Date : 2016-07-09

Omar Fawzi ETH Zürich Joint work with Winton Brown University College London S Random unitaries Encoding for almost any quantum information transmission problem

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Decoupling with random quantum circuits: Transcript

Omar Fawzi ETH Zürich Joint work with Winton Brown University College London S Random unitaries Encoding for almost any quantum information transmission problem Entanglement generation Thermalization. A welldesigned decoupling plan helps keep utility pro57375ts steady and customers energy costs in checkand it removes the disincentive for utilities to promote energy ef57375ciency programs 1 These are costs that are relatively 57375xed in the short with a . Scala. Embedded . Language. Xiao Liu and . John . Kubiatowicz. Computer Science Division. University of California, Berkeley. Email: {. xliu. , . kubitron. }@eecs.berkeley.edu. Why Quantum Computers?. (Non-Commuting). . Random Symmetric Matrices? :. . A "Quantum Information" Inspired Answer. . Alan Edelman. Ramis. . Movassagh. July 14, 2011. FOCM. Random Matrices. Example Result. p=1 .  classical probability. Omar Fawzi (ETH Zürich). Joint work with Winton Brown (University College London). S. Random . unitaries. Encoding for almost any quantum information transmission problem . Entanglement generation. Thermalization. Challenges and Opportunities. Fernando . G.S.L. . Brand. ão. Universidade. Federal de Minas . Gerais. , Brazil. Based on joint work with. M. . Christandl. , A. Harrow, M. . Horodecki. , J. Yard. PI, 02/11/2011. k. -Designs. Fernando . G.S.L. . Brand. ão. . UCL. Joint work with. Aram Harrow . and . Michal . Horodecki. arXiv:1208.0692. IMS, September 2013. Dynamical Equilibration. State at time . t. :. Dynamical Equilibration. Fernando . G.S.L. . Brand. ão. 1. . Aram Harrow. 2. Michal Horodecki. 3. Universidade. Federal de Minas . Gerais. , Brazil. University of Washington, USA. 3. . Gdansk University, Poland. IQC, November 2011. quantum zero-knowledge proofs. Dominique Unruh. University of Tartu. Quantum. “Fiat-Shamir”. Intro: Proof systems. Quantum NIZK with random oracle. 2. P. V. Statement . x. Witness . w. Statement . a tutorial. Daniel Lidar. QEC11. For a great DD tutorial . see . Lorenza. Viola’s talk in . http. ://qserver.usc.edu/qec07/program.html. S. lides & movie.. This tutorial:. Essential intro material. with . random diagonal-. unitaries. Yoshifumi Nakata. Universitat. . Autonoma. de Barcelona & The University of Tokyo . arXiv:1502.07514 & arXiv:1509.05155. Joint work with . C. . Hirche. , C. Morgan, and A. Winter. Fernando . G.S.L. . Brand. ão. University College London. New Perspectives on . Thermalization. , Aspen 2014. p. artially based on joint work with . Aram Harrow . and . Michal . Horodecki. Plan. 1. . with a . Scala. Embedded . Language. Xiao Liu and . John . Kubiatowicz. Computer Science Division. University of California, Berkeley. Email: {. xliu. , . kubitron. }@eecs.berkeley.edu. Why Quantum Computers?. with . quantum random oracles. Dominique Unruh. University of Tartu. With . Andris. . Ambainis. , . Ansis. . Rosmanis. Estonian Theory Days. WORK IN PROGRESS!. Non-interactive ZK with Quantum Random Oracles. ----a critical evaluation. Rui. Xian(Patrick. ). D. W. Leung, et al., Efficient implementation of coupled logic gates for quantum computation, Phys. Rev. A, 61, 042310(2000). CO781, July 2010. . Outline.

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