Circuit Symmetry Verification Mitigates Quantum-Domain Impairments
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[1] Zhenyu Cai,et al. Resource-efficient Purification-based Quantum Error Mitigation , 2021, 2107.07279.
[2] Soon Xin Ng,et al. Quantum Error Mitigation Relying on Permutation Filtering , 2021, IEEE Transactions on Communications.
[3] Haibin Zhang,et al. Strong Quantum Computational Advantage Using a Superconducting Quantum Processor. , 2021, Physical review letters.
[4] K. C. Tan,et al. Error mitigation in quantum metrology via zero noise extrapolation , 2021, 2101.03766.
[5] Zhenyu Cai,et al. Quantum Error Mitigation using Symmetry Expansion , 2021, Quantum.
[6] Soon Xin Ng,et al. Sampling Overhead Analysis of Quantum Error Mitigation: Uncoded vs. Coded Systems , 2020, IEEE Access.
[7] Ryan Babbush,et al. Virtual Distillation for Quantum Error Mitigation , 2020, Physical Review X.
[8] Bálint Koczor,et al. Exponential Error Suppression for Near-Term Quantum Devices , 2020, Physical Review X.
[9] B. Nachman,et al. Zero-noise extrapolation for quantum-gate error mitigation with identity insertions , 2020, Physical Review A.
[10] Ryuji Takagi,et al. Optimal resource cost for error mitigation , 2020, Physical Review Research.
[11] W. Zeng,et al. Digital zero noise extrapolation for quantum error mitigation , 2020, 2020 IEEE International Conference on Quantum Computing and Engineering (QCE).
[12] Patrick J. Coles,et al. Error mitigation with Clifford quantum-circuit data , 2020, Quantum.
[13] S. Benjamin,et al. QuESTlink—Mathematica embiggened by a hardware-optimised quantum emulator , 2019, Quantum Science and Technology.
[14] John C. Platt,et al. Quantum supremacy using a programmable superconducting processor , 2019, Nature.
[15] Johannes Jakob Meyer,et al. Stochastic gradient descent for hybrid quantum-classical optimization , 2019, Quantum.
[16] Ying Li,et al. Variational algorithms for linear algebra. , 2019, Science bulletin.
[17] Angela Sara Cacciapuoti,et al. Quantum Switch for the Quantum Internet: Noiseless Communications Through Noisy Channels , 2019, IEEE Journal on Selected Areas in Communications.
[18] Ryan Babbush,et al. Decoding quantum errors with subspace expansions , 2019, Nature Communications.
[19] Ying Li,et al. Quantum computation with universal error mitigation on a superconducting quantum processor , 2018, Science Advances.
[20] Philippe Allard Gu'erin,et al. Communication through quantum-controlled noise , 2018, Physical Review A.
[21] G. Chiribella,et al. Quantum Shannon theory with superpositions of trajectories , 2018, Proceedings of the Royal Society A.
[22] Gavin E. Crooks,et al. Performance of the Quantum Approximate Optimization Algorithm on the Maximum Cut Problem , 2018, 1811.08419.
[23] Some Sankar Bhattacharya,et al. Indefinite causal order enables perfect quantum communication with zero capacity channels , 2018, New Journal of Physics.
[24] Giulio Chiribella,et al. Quantum communication in a superposition of causal orders , 2018, ArXiv.
[25] T. O'Brien,et al. Low-cost error mitigation by symmetry verification , 2018, Physical Review A.
[26] Xiao Yuan,et al. Variational quantum algorithms for discovering Hamiltonian spectra , 2018, Physical Review A.
[27] C. Branciard,et al. Indefinite Causal Order in a Quantum Switch. , 2018, Physical review letters.
[28] S. Benjamin,et al. Practical Quantum Error Mitigation for Near-Future Applications , 2017, Physical Review X.
[29] Andrew W. Cross,et al. Quantum optimization using variational algorithms on near-term quantum devices , 2017, Quantum Science and Technology.
[30] Jarrod R. McClean,et al. Computation of Molecular Spectra on a Quantum Processor with an Error-Resilient Algorithm , 2017, 1707.06408.
[31] Kristan Temme,et al. Error Mitigation for Short-Depth Quantum Circuits. , 2016, Physical review letters.
[32] P. Coveney,et al. Scalable Quantum Simulation of Molecular Energies , 2015, 1512.06860.
[33] Alán Aspuru-Guzik,et al. The theory of variational hybrid quantum-classical algorithms , 2015, 1509.04279.
[34] Lajos Hanzo,et al. EXIT-Chart-Aided Near-Capacity Quantum Turbo Code Design , 2015, IEEE Transactions on Vehicular Technology.
[35] E. Farhi,et al. A Quantum Approximate Optimization Algorithm , 2014, 1411.4028.
[36] Li Wang,et al. Multiple-Symbol Joint Signal Processing for Differentially Encoded Single- and Multi-Carrier Communications: Principles, Designs and Applications , 2014, IEEE Communications Surveys & Tutorials.
[37] Alán Aspuru-Guzik,et al. A variational eigenvalue solver on a photonic quantum processor , 2013, Nature Communications.
[38] B. Valiron,et al. Quantum computations without definite causal structure , 2009, 0912.0195.
[39] Petre Stoica,et al. Spectral Analysis of Signals , 2009 .
[40] A. Harrow,et al. Quantum algorithm for linear systems of equations. , 2008, Physical review letters.
[41] J. Tillich,et al. Quantum serial turbo-codes , 2007, 2008 IEEE International Symposium on Information Theory.
[42] Bertrand M. Hochwald,et al. Differential unitary space-time modulation , 2000, IEEE Trans. Commun..
[43] Brian L. Hughes,et al. Differential space-time modulation , 1999, WCNC. 1999 IEEE Wireless Communications and Networking Conference (Cat. No.99TH8466).
[44] E. Knill,et al. Resilient quantum computation: error models and thresholds , 1997, Proceedings of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.
[45] D. Gottesman. Theory of fault-tolerant quantum computation , 1997, quant-ph/9702029.
[46] N. Sloane,et al. Quantum error correction via codes over GF(4) , 1996, Proceedings of IEEE International Symposium on Information Theory.
[47] Peter W. Shor,et al. Algorithms for quantum computation: discrete logarithms and factoring , 1994, Proceedings 35th Annual Symposium on Foundations of Computer Science.
[48] Vaidman,et al. Superpositions of time evolutions of a quantum system and a quantum time-translation machine. , 1990, Physical review letters.
[49] Lajos Hanzo,et al. Duality of Quantum and Classical Error Correction Codes: Design Principles and Examples , 2019, IEEE Communications Surveys & Tutorials.
[50] Lajos Hanzo,et al. Quantum Topological Error Correction Codes: The Classical-to-Quantum Isomorphism Perspective , 2018, IEEE Access.