Registro:

Referencias:

• Einstein, A., Podolsky, B., Rosen, N., Can quantum-mechanical description of physical reality be considered complete? (1935) Phys. Rev, 47, p. 777
• Bell, J.S., On the Einstein-podolsky-rosen paradox (1964) Physics, 1, pp. 195-200
• Hensen, B., Bernien, H., Dréau, A., Reiserer, A., Kalb, N., Blok, M., Ruitenberg, J., Abellán, C., Loophole-free Bell inequality violation using electron spins separated by 13 kilometres (2015) Nature, 526, pp. 682-686
• Giustina, M., Versteegh, M.A.M., Wengerowsky, S., Handsteiner, J., Hochrainer, A., Phelan, K., Steinlechner, F., Zeilinger, A., Significant-loophole-free test of Bell?s theorem with entangled photons (2015) Phys. Rev. Lett, 115, p. 250401
• Shalm, L.K., Meyer-Scott, E., Christensen, B.G., Bierhorst, P., Wayne, M.A., Stevens, M.J., Gerrits, T., Nam, S.W., Strong loophole-free test of local realism (2015) Phys. Rev. Lett, 115, p. 250402
• Norsen, T., Bell, J.S., Concept of local causality (2011) Am. J. Phys, 79, pp. 1261-1275
• Barrett, J., Gisin, N., How much measurement independence is needed to demonstrate nonlocality? (2011) Phys. Rev. Lett, 106, p. 100406
• Hall, M.J., Local deterministic model of singlet state correlations based on relaxing measurement independence (2010) Phys. Rev. Lett, 105, p. 250404
• Koh, D.E., Hall, M.J., Pope, J.E., Marletto, C., Kay, A., Scarani, V., Ekert, A., Effects of reduced measurement independence on Bell-based randomness expansion (2012) Phys. Rev. Lett, 109, p. 160404
• Scheidl, T., Ursin, R., Kofler, J., Ramelow, S., Ma, X.-S., Herbst, T., Ratschbacher, L., Jennewein, T., Violation of local realism with freedom of choice (2010) Proc. Nat. Acad. Sci, 107, pp. 19708-19713
• Bendersky, A., De La Torre, G., Senno, G., Figueira, S., Acín, A., Algorithmic pseudorandomness in quantum setups (2016) Phys. Rev. Lett, 116, p. 230402
• Vazirani, U., Vidick, T., Fully device-independent quantum key distribution (2014) Phys. Rev. Lett, 113, p. 140501
• Miller, C.A., Shi, Y., Robust protocols for securely expanding randomness and distributing keys using untrusted quantum devices (2014) Proc. 46th Annual ACM Symp. on Theory of Computing (ACM, NY, pp. 417-426
• Masanes, L., Pironio, S., Acín, A., Secure device-independent quantum key distribution with causally independent measurement devices (2011) Nat. Commun, 2, p. 238
• Colbeck, R., Renner, R., Free randomness can be amplified (2012) Nat. Phys, 8, pp. 450-453
• Gallego, R., Masanes, L., De La Torre, G., Dhara, C., Aolita, L., Acín, A., Full randomness from arbitrarily deterministic events (2013) Nat. Commun, 4, p. 2654
• Grudka, A., Horodecki, K., Horodecki, M., Horodecki, P., Pawlowski, M., Ramanathan, R., Free randomness amplification using bipartite chain correlations (2014) Phys. Rev, A90, p. 032322
• Raz, R., Exponential separation of quantum, and classical communication complexity (1999) Proc. 31st Annual ACM Symp. Theory of Computing (ACM, NY, pp. 358-367
• Bar-Yossef, Z., Jayram, T.S., Kerenidis, I., Exponential separation of quantum and classical one-way communication complexity (2004) Proc. 36th Annual ACM Symp. Theory of Computing (ACM, NY, pp. 128-137
• Cleve, R., Van Dam, W., Nielsen, M., Tapp, A., Quantum entanglement, and the communication complexity of the inner product function (1999) Quantum Computing and Quantum Communications, pp. 61-74. , Springer Berlin Heidelberg
• Clauser, J.F., Horne, M.A., Shimony, A., Holt, R.A., Proposed experiment to test local hidden-variable theories (1969) Phys. Rev. Lett, 23, p. 880
• Fine, A., Hidden variables, joint probability, and the Bell inequalities (1982) Phys. Rev. Lett, 48, p. 291
• Cirel'son, B.S., Quantum generalizations of Bell?s inequality (1980) Lett. Math. Phys, 4, pp. 93-100
• Brunner, N., Cavalcanti, D., Pironio, S., Scarani, V., Wehner, S., Bell non-locality (2014) Rev. Mod. Phys, 86, p. 419
• Brandenburger, A., Yanofsky, N., A classification of hidden-variable properties (2008) J. Phys. A., 41, p. 425302
• Bell, J.S., Shimony, A., Horne, M.A., Clauser, J.F., An exchange on local beables (1985) Dialectica, 39, pp. 85-110
• Clauser, J.F., Horne, M.A., Experimental consequences of objective local theories (1974) Phys. Rev, D10, pp. 526-535
• Larsson, J.-A., Gill, R.D., Bell?s inequality, and the coincidence-Time loophole (2004) Europhys. Lett, 67, p. 707
• Pütz, G., Rosset, D., Barnea, T.J., Liang, Y.-C., Gisin, N., Arbitrarily small amount of measurement independence is sufficient to manifest quantum nonlocality (2014) Phys. Rev. Lett, 113, p. 190402
• Shimony, A., (1986) Events, and Processes in the Quantum World, in Quantum Concepts, pp. 182-203. , in Space, and Time, eds. R. Penrose, and C. J. Isham (Oxford University Press, New York
• Santha, M., Vazirani, U.V., Generating quasi-random sequences from semi-random sources (1986) J. Comput. Syst. Sciences, 33, pp. 75-87
• Ramanathan, R., Brandão, F.G., Horodecki, K., Horodecki, M., Horodecki, P., Wojewódka, H., Randomness Amplification Against No-signaling Adversaries Using Two Devices, , arXiv: 1504. 06313
• Yao, A.C.-C., Some complexity questions related to distributive computing (preliminary report (1979) Proc. 11th Annual ACM Symp. Theory of Computing (ACM, NY, pp. 209-213
• Yao, A.C.-C., Lower bounds by probabilistic arguments (1983) 24th Annual Symp. Foundations of Computer Science, pp. 420-428. , 7-9 November Tucson, AZ, USA
• Newman, I., Private Versus common random bits in communication complexity (1991) Inf. Process. Lett, 39, pp. 67-71
• Toner, B.F., Bacon, D., Communication cost of simulating Bell correlations (2003) Phys. Rev. Lett, 91, p. 187904
• Regev, O., Toner, B., Simulating quantum correlations with finite communication (2009) SIAM J. Comput, 39, pp. 1562-1580
• Cleve, R., Buhrman, H., Substituting quantum entanglement for communication (1997) Phys. Rev, A56, p. 1201
• Mermin, N.D., Extreme quantum entanglement in a superposition of macroscopically distinct states (1990) Phys. Rev. Lett, 65, pp. 1838-1840
• Greenberger, D.M., Horne, M.A., Zeilinger, A., (1989) Going beyond Bell?s Theorem, in Bells Theorem, Quantum Theory, and Conceptions of the Universe, pp. 69-72. , Springer, Kluwer, Dordrecht
• Brukner, C., Zukowski, M., Pan, J.-W., Zeilinger, A., Bell?s inequalities, and quantum communication complexity (2004) Phys. Rev. Lett, 92, p. 127901
• Buhrman, H., Cleve, R., Massar, S., De Wolf, R., Nonlocality, and communication complexity (2010) Rev. Mod. Phys, 82, pp. 665-698
• Buhrman, H., Cleve, R., Van Dam, W., Quantum entanglement, and communication complexity (2001) SIAM J. Comput, 30, pp. 1829-1841
• Buhrman, H., Czekaj, L., Grudka, A., Horodecki, M., Horodecki, P., Markiewicz, M., Speelman, F., Strelchuk, S., Quantum communication complexity advantage implies violation of a Bell inequality (2016) Proc. Nat. Acad. Sci, 113, pp. 3191-3196
• Laplante, S., Laurière, M., Nolin, A., Roland, J.R., Senno, G., Robust Bell Inequalities from Communication Complexity, , preprint, arXiv: 1606.09514v1
• Wolf, S., Nonlocality without counterfactual reasoning (2015) Phys. Rev, A92, p. 052102
• Li, M., Vitányi, P., (2013) An Introduction to Kolmogorov Complexity and Its Applications, , Springer Science & Business Media NY

Citas:

---------- APA ----------

---------- CHICAGO ----------

---------- MLA ----------

---------- VANCOUVER ----------