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1. Disorder-induced quantum properties of solid ⁴ He

   https://doi.org/10.1063/10.0001048  

   Kuklov, Anatoly B.; Prokof’ev, Nikolay V.; Svistunov, Boris V. (May 2020, Low Temperature Physics)
2. Benchmarking embedded chain breaking in quantum annealing ^*

   https://doi.org/10.1088/2058-9565/ac26d2  

   Thinh V. Le, Manh V. (March 2022, Quantum Science and Technology)

   Abstract Quantum annealing solves combinatorial optimization problems by finding the energetic ground states of an embedded Hamiltonian. However, quantum annealing dynamics under the embedded Hamiltonian may violate the principles of adiabatic evolution and generate excitations that correspond to errors in the computed solution. Here we empirically benchmark the probability of chain breaks and identify sweet spots for solving a suite of embedded Hamiltonians. We further correlate the physical location of chain breaks in the quantum annealing hardware with the underlying embedding technique and use these localized rates in a tailored post-processing strategies. Our results demonstrate how to use characterization of the quantum annealing hardware to tune the embedded Hamiltonian and remove computational errors. 

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3. Evolution of Yb ³⁺ Speciation in Cl ^– /Br ^– - and Yb ³⁺ /Gd ³⁺ -Alloyed Quantum-Cutting Lead-Halide Perovskite Nanocrystals

   https://doi.org/10.1021/acs.chemmater.3c01475  

   Roh, Joo Yeon; Sommer, David E.; Milstein, Tyler J.; Dunham, Scott T.; Gamelin, Daniel R. (October 2023, Chemistry of Materials)
4. Low-Temperature Single Carbon Nanotube Spectroscopy of sp ³ Quantum Defects

   https://doi.org/10.1021/acsnano.7b03022  

   He, Xiaowei; Gifford, Brendan J.; Hartmann, Nicolai F.; Ihly, Rachelle; Ma, Xuedan; Kilina, Svetlana V.; Luo, Yue; Shayan, Kamran; Strauf, Stefan; Blackburn, Jeffrey L.; et al (September 2017, ACS Nano)
5. Scattering in the Ising model with the quantum Lanczos algorithm ^*

   https://doi.org/10.1088/1367-2630/abe63d  

   Yeter-Aydeniz, Kübra; Siopsis, George; Pooser, Raphael C (April 2021, New Journal of Physics)

   Abstract Time evolution and scattering simulation in phenomenological models are of great interest for testing and validating the potential for near-term quantum computers to simulate quantum field theories. Here, we simulate one-particle propagation and two-particle scattering in the one-dimensional transverse Ising model for 3 and 4 spatial sites with periodic boundary conditions on a quantum computer. We use the quantum Lanczos algorithm to obtain all energy levels and corresponding eigenstates of the system. We simplify the quantum computation by taking advantage of the symmetries of the system. These results enable us to compute one- and two-particle transition amplitudes, particle numbers for spatial sites, and the transverse magnetization as functions of time. The quantum circuits were executed on various IBM Q superconducting hardware. The experimental results are in very good agreement with the values obtained using exact diagonalization. 

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