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The rodeo algorithm is an efficient algorithm for eigenstate preparation and eigenvalue estimation for any observable on a quantum computer.
1902
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1903
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Feynman, R.P.: Forces in molecules. Phys. Rev. 56
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Trotter, H.F.: On the product of semi-groups of operators. Proc. Amer. Math. Soc. 10
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Suzuki, M.: Generalized trotter’s formula and systematic approximants of exponential operators and inner derivations with applications to many-body problems. Comm. Math. Phys. 51
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Kitaev, A.Yu.: Quantum measurements and the Abelian stabilizer problem. Electronic Colloquium on Computational Complexity 3
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Cleve, R., Ekert, A., Macchiavello, C., Mosca, M.: Quantum algorithms revisited. Proceedings of the Royal Society of London Series A 454
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Abrams, D.S., Lloyd, S.: Quantum Algorithm Providing Exponential Speed Increase for Finding Eigenvalues and Eigenvectors. Phys. Rev. Lett. 83
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Farhi, E., Goldstone, J., Gutmann, S., Sipser, M.: Quantum Computation by Adiabatic Evolution (2000)
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Roggero, A.: Spectral density estimation with the Gaussian Integral Transform. Phys. Rev. A 102
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Wiebe, N., Babcock, N.S.: Improved error-scaling for adiabatic quantum evolutions. New Journal of Physics 14
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2012
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Svore, K.M., Hastings, M.B., Freedman, M.: Faster Phase Estimation. Quant. Inf. Comp. 14
2013
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2014
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Barbieri, C., Carbone, A.: Self-consistent Green’s function approaches. Lect. Notes Phys. 936
2017
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Wirth, R., Gazda, D., Navrátil, P., Roth, R.: Hypernuclear No-Core Shell Model. Phys. Rev. C 97
2018
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Childs, A.M., Su, Y., Tran, M.C., Wiebe, N., Zhu, S.: Theory of trotter error with commutator scaling. Phys. Rev. X 11
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Cohen, T.D., Oh, H.: Optimizing the rodeo projection algorithm. Phys. Rev. A 108
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Lai, J., Fan, Y., Fu, Q., Li, Z., Yang, J.: Accurate and efficient calculations of Hellmann–Feynman forces for quantum computation. J. Chem. Phys. 159
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Lee, D.: Quantum techniques for eigenvalue problems. Eur. Phys. J. A 59
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