Stochastic Adaptive Single-Site Time-Dependent Variational Principle-Reference-Cited by-同舟云学术

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Stochastic Adaptive Single-Site Time-Dependent Variational Principle

Published:2022-01-18 Issue:2 Volume:2 Page:335-340
ISSN:2691-3704
Container-title:JACS Au
language:en
Short-container-title:JACS Au

Author:

Xu Yihe¹,Xie Zhaoxuan¹,Xie Xiaoyu²,Schollwöck Ulrich³⁴,Ma Haibo¹^ORCID

Affiliation:

1. School of Chemistry and Chemical Engineering, Jiangsu Key Laboratory of Vehicle Emissions Control, Nanjing University, Nanjing 210023, China

2. Department of Chemistry, University of Liverpool, Liverpool L69 3BX, United Kingdom

3. Arnold Sommerfeld Center of Theoretical Physics, Department of Physics, University of Munich, Theresienstrasse 37, 80333 Munich, Germany

4. Munich Center for Quantum Science and Technology (MCQST), 80799 Munich, Germany

Funder

Ministry of Education of the People's Republic of China

Deutsche Forschungsgemeinschaft

National Natural Science Foundation of China

Publisher

American Chemical Society (ACS)

Subject

General Medicine

Link

https://pubs.acs.org/doi/pdf/10.1021/jacsau.1c00474

Reference40 articles.

1. Time-Dependent Variational Principle for Quantum Lattices

2. Unifying time evolution and optimization with matrix product states

3. Time-evolution methods for matrix-product states

4. Efficient Simulation of One-Dimensional Quantum Many-Body Systems

5. Real-Time Evolution Using the Density Matrix Renormalization Group

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1. Kylin-V: An open-source package calculating the dynamic and spectroscopic properties of large systems;The Journal of Chemical Physics;2024-08-01

2. Time-Dependent Variational Principle with Controlled Bond Expansion for Matrix Product States;Physical Review Letters;2024-07-09

3. Seeking a quantum advantage with trapped-ion quantum simulations of condensed-phase chemical dynamics;Nature Reviews Chemistry;2024-04-19

4. A tensor network view of multilayer multiconfiguration time-dependent Hartree methods;Molecular Physics;2024-02-12

5. Spectral properties of a one-dimensional extended Hubbard model from bosonization and time-dependent variational principle: Applications to one-dimensional cuprates;Physical Review B;2024-01-02

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