Percolation thresholds for photonic quantum computing
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Saikat Guha | Dirk Englund | Don Towsley | Mihir Pant | D. Towsley | M. Pant | D. Englund | S. Guha
[1] Simon J. Devitt,et al. A local and scalable lattice renormalization method for ballistic quantum computation , 2017, npj Quantum Information.
[2] Mercedes Gimeno-Segovia,et al. Fault-tolerant quantum computation with nondeterministic entangling gates , 2017, 1708.05627.
[3] Mercedes Gimeno-Segovia,et al. Physical-depth architectural requirements for generating universal photonic cluster states , 2017, 1706.07325.
[4] Terry Rudolph,et al. Why I am optimistic about the silicon-photonic route to quantum computing , 2016, 1607.08535.
[5] Y. Don,et al. Deterministic generation of a cluster state of entangled photons , 2016, Science.
[6] Liang Jiang,et al. New class of quantum error-correcting codes for a bosonic mode , 2016, 1602.00008.
[7] Mercedes Gimeno-Segovia,et al. Towards practical linear optical quantum computing , 2015 .
[8] Gregory R. Steinbrecher,et al. Quantum transport simulations in a programmable nanophotonic processor , 2015, Nature Photonics.
[9] D. D. B. Rao,et al. GENERATION OF ENTANGLED PHOTON STRINGS USING NV CENTERS IN DIAMOND , 2015, Symposium Latsis 2019 on Diamond Photonics - Physics, Technologies and Applications.
[10] J. O'Brien,et al. Universal linear optics , 2015, Science.
[11] P. Shadbolt,et al. From Three-Photon Greenberger-Horne-Zeilinger States to Ballistic Universal Quantum Computation. , 2014, Physical review letters.
[12] Peter van Loock,et al. Near-deterministic creation of universal cluster states with probabilistic Bell measurements and three-qubit resource states , 2014, 1410.3753.
[13] Peter van Loock,et al. 3/4-Efficient Bell measurement with passive linear optics and unentangled ancillae. , 2014, Physical review letters.
[14] Peter van Loock,et al. Beating the one-half limit of ancilla-free linear optics Bell measurements. , 2013, Physical review letters.
[15] A. Small,et al. Percolation thresholds on three-dimensional lattices with three nearest neighbors , 2012, 1211.6531.
[16] W. Grice. Arbitrarily complete Bell-state measurement using only linear optical elements , 2011 .
[17] Scott Aaronson,et al. The computational complexity of linear optics , 2010, STOC '11.
[18] Sean D Barrett,et al. Fault tolerant quantum computation with very high threshold for loss errors. , 2010, Physical review letters.
[19] T. Rudolph,et al. Optically generated 2-dimensional photonic cluster state from coupled quantum dots , 2010, CLEO: 2011 - Laser Science to Photonic Applications.
[20] Terry Rudolph,et al. Proposal for pulsed on-demand sources of photonic cluster state strings. , 2009, Physical review letters.
[21] J. Eisert,et al. Percolation in quantum computation and communication , 2007, 0712.1836.
[22] Steven T. Flammia,et al. Phase transition of computational power in the resource states for one-way quantum computation , 2007, 0709.1729.
[23] G. Milburn,et al. Linear optical quantum computing with photonic qubits , 2005, quant-ph/0512071.
[24] J. Eisert,et al. Percolation, renormalization, and quantum computing with nondeterministic gates. , 2006, Physical review letters.
[25] T. Rudolph,et al. Loss tolerance in one-way quantum computation via counterfactual error correction. , 2005, Physical review letters.
[26] T. Rudolph,et al. Resource-efficient linear optical quantum computation. , 2004, Physical review letters.
[27] M. Markus,et al. Oscillations and turbulence induced by an activating agent in an active medium. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[28] R Raussendorf,et al. A one-way quantum computer. , 2001, Physical review letters.
[29] M. Newman,et al. Fast Monte Carlo algorithm for site or bond percolation. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[30] E. Knill,et al. A scheme for efficient quantum computation with linear optics , 2001, Nature.
[31] N. Lutkenhaus,et al. Maximum efficiency of a linear-optical Bell-state analyzer , 2000, quant-ph/0007058.
[32] S. V. D. Marck,et al. An Investigation of Site-Bond Percolation on Many Lattices , 1999, cond-mat/9906078.
[33] Jian-Wei Pan,et al. Greenberger-Horne-Zeilinger-state analyzer , 1998 .
[34] Weinfurter,et al. Interferometric Bell-state analysis. , 1996, Physical review. A, Atomic, molecular, and optical physics.
[35] Reck,et al. Experimental realization of any discrete unitary operator. , 1994, Physical review letters.
[36] M. Sahimi,et al. On Polya random walks, lattice Green functions, and the bond percolation threshold , 1983 .
[37] J. M. Hammersley,et al. Percolation , 1980, Advances in Applied Probability.
[38] J. Hammersley. A generalization of McDiarmid's theorem for mixed Bernoulli percolation , 1980, Mathematical Proceedings of the Cambridge Philosophical Society.
[39] J. Hammersley,et al. Percolation processes , 1957, Mathematical Proceedings of the Cambridge Philosophical Society.
[40] M. Mézard,et al. Journal of Statistical Mechanics: theory and experiment , 2019 .
[41] S. Gagola. A Moufang loop's commutant , 2011, Mathematical Proceedings of the Cambridge Philosophical Society.
[42] Physical Review Letters 63 , 1989 .