Quantum Simulation

561 papers for year 2022

Quantum Simulation Research Context

This category collects papers on quantum simulation methods for chemistry, materials, many-body systems, condensed matter, and physics models.

Showing 145-156 of 561

Entanglement dynamics and classical complexity

Jiaozi Wang, Barbara Dietz, Dario Rosa, Giuliano Benenti

2022 arXiv arXiv preprint

Entanglement Entropy of Free Fermions in Timelike Slices

Bowei Liu, Hao Chen, Biao Lian

2022 arXiv arXiv preprint

Entanglement generation and relativistic simulation with cQED parametric oscillators

Andrés Agustí Casado

2022 arXiv arXiv preprint

Entanglement-Asymmetry Correspondence for Internal Quantum Reference Frames

Anne-Catherine de la Hamette, Stefan L. Ludescher, Markus P. Müller

2022 Crossref Physical Review Letters

Equilibrium and out-of-equilibrium over-screening free phonon self-energy in realistic materials

Andrea Marini

2022 arXiv arXiv preprint

Erratum: Valley Isospin Controlled Fractional Quantum Hall States in Bilayer Graphene [Phys. Rev. X <b>12</b> , 031019 (2022)]

Ke Huang, Hailong Fu, Danielle Reifsnyder Hickey, Nasim Alem, Xi Lin, Kenji Watanabe, Takashi Taniguchi, Jun Zhu

2022 Crossref Physical Review X

Error suppression by a virtual two-qubit gate

Takahiro Yamamoto, Ryutaro Ohira

2022 arXiv arXiv preprint

Error-correcting codes for fermionic quantum simulation

Yu-An Chen, Alexey V. Gorshkov, Yijia Xu

2022 arXiv arXiv preprint

Evaluating the impact of noise on the performance of the Variational Quantum Eigensolver

Marita Oliv, Andrea Matic, Thomas Messerer, Jeanette Miriam Lorenz

2022 arXiv arXiv preprint

Exact Quantum Dynamics, Shortcuts to Adiabaticity, and Quantum Quenches in Strongly-Correlated Many-Body Systems: The Time-Dependent Jastrow Ansatz

Jing Yang, Adolfo del Campo

2022 arXiv arXiv preprint

Exact solution for the filling-induced thermalization transition in a 1D fracton system

Calvin Pozderac, Steven Speck, Xiaozhou Feng, David A. Huse, Brian Skinner

2022 arXiv arXiv preprint

Exactly solvable piecewise analytic double well potential $V_{D}(x)=min[(x+d)^2,(x-d)^2]$ and its dual single well potential $V_{S}(x)=max[(x+d)^2,(x-d)^2]$

Ryu Sasaki

2022 arXiv arXiv preprint