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A. M. Childs and Li, T., “Efficient simulation of sparse Markovian quantum dynamics”, Quantum Information and Computation, vol. 17, pp. 901-947, 2017.
G. Alagic, Majenz, C., and Russell, A., “Efficient Simulation of Random States and Random Unitaries”, In: Canteaut A., Ishai Y. (eds) Advances in Cryptology – EUROCRYPT 2020. Lecture Notes in Computer Science, Springer, Cham, vol. 12107, pp. 759-787, 2020.
W. - X. Yang and Gong, Z. - X., “Efficient scheme for one-way quantum computing in thermal cavities”, International Journal of Theoretical Physics, vol. 47, no. 11, pp. 2997 - 3004, 2008.
Y. Zhang, Fu, H., and Knill, E., “Efficient randomness certification by quantum probability estimation”, Phys. Rev. Research , vol. 2, no. 013016, 2020.
M. Cramer, Plenio, M. B., Flammia, S. T., Gross, D., Bartlett, S. D., Somma, R., Landon-Cardinal, O., Liu, Y. - K., and Poulin, D., “Efficient quantum state tomography”, Nature Communications, vol. 1, no. 9, p. 149, 2010.
N. Grzesiak, Maksymov, A., Niroula, P., and Nam, Y., “Efficient quantum programming using EASE gates on a trapped-ion quantum computer”, 2021.
P. M. Wocjan, Jordan, S. P., Ahmadi, H., and Brennan, J. P., “Efficient quantum processing of ideals in finite rings”, 2009.
O. Crawford, van Straaten, B., Wang, D., Parks, T., Campbell, E., and Brierley, S., “Efficient quantum measurement of Pauli operators”, Quantum, vol. 5, 2021.
S. P. Jordan and Wocjan, P., “Efficient quantum circuits for arbitrary sparse unitaries”, Physical Review A, vol. 80, no. 6, 2009.
G. Wang, “Efficient quantum algorithms for analyzing large sparse electrical networks”, Quantum Information & Computation, vol. 17, no. 11&12, pp. 987-1026, 2017.
D. An, Fang, D., Jordan, S., Liu, J. - P., Low, G. Hao, and Wang, J., “Efficient quantum algorithm for nonlinear reaction-diffusion equations and energy estimation”, 2022.
J. - P. Liu, Kolden, H. Øie, Krovi, H. K., Loureiro, N. F., Trivisa, K., and Childs, A. M., “Efficient quantum algorithm for dissipative nonlinear differential equations”, Proceedings of the National Academy of Sciences, vol. 118, 2021.
Y. - A. Chen, Childs, A. M., Hafezi, M., Jiang, Z., Kim, H., and Xu, Y., “Efficient Product Formulas for Commutators and Applications to Quantum Simulation”, Physical Review Research, vol. 4, 2022.
E. Onorati, Rouzé, C., França, D. Stilck, and Watson, J. D., “Efficient learning of ground & thermal states within phases of matter”, 2023.
O. Landon-Cardinal, Liu, Y. - K., and Poulin, D., “Efficient Direct Tomography for Matrix Product States”, 2010.
Q. Chen, Du, Y., Zhao, Q., Jiao, Y., Lu, X., and Wu, X., “Efficient and practical quantum compiler towards multi-qubit systems with deep reinforcement learning”, 2022.
J. Lukas Bosse, Childs, A. M., Derby, C., Gambetta, F. Maria, Montanaro, A., and Santos, R. A., “Efficient and practical Hamiltonian simulation from time-dependent product formulas”, 2024.
G. Pupillo, Williams, C. J., and Prokof'ev, N. V., “Effects of finite temperature on the Mott insulator state”, Physical Review A, vol. 73, no. 1, 2006.
P. Naidon, Tiesinga, E., Mitchell, W. F., and Julienne, P. S., “Effective-range description of a Bose gas under strong one- or two-dimensional confinement ”, New Journal of Physics, vol. 9, no. 1, pp. 19 - 19, 2007.
J. Bringewatt and Jarret, M., “Effective gaps are not effective: quasipolynomial classical simulation of obstructed stoquastic Hamiltonians”, 2020.
M. Gullans, Thompson, J. D., Wang, Y., Liang, Q. - Y., Vuletic, V., Lukin, M. D., and Gorshkov, A. V., “Effective Field Theory for Rydberg Polaritons”, Physical Review Letters, vol. 117, no. 11, p. 113601, 2016.
Z. - X. Gong, “Effective error-suppression scheme for reversible quantum computer”, 2006.
B. Fefferman, Ghosh, S., Gullans, M., Kuroiwa, K., and Sharma, K., “Effect of non-unital noise on random circuit sampling”, 2023.
M. Barbosa, Barthe, G., Fan, X., Grégoire, B., Hung, S. - H., Katz, J., Strub, P. - Y., Wu, X., and Zhou, L., “EasyPQC: Verifying Post-Quantum Cryptography”, ACM CCS 2021, 2021.
A. M. Childs, Kothari, R., Ozols, M., and Roetteler, M., “Easy and hard functions for the Boolean hidden shift problem”, Proceedings of TQC 2013, vol. 22, pp. 50-79, 2013.