Quantum Monte Carlo simulations of solids
By W. Matthew C. Foulkes, Lubos Mitas, R. Needs, G. Rajagopal. 2001
1,867 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Condensed Matter Physics
View Paper: https://www.semanticscholar.org/paper/548af6be21fed61a54ab3e2285ace76004094642
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atomic and Molecular Physics, and Optics
- Ivo Souza
- Nicola Marzari
- D. Vanderbilt
- Arash A. Mostofi
- Jonathan R. Yates
- Christopher R. Monroe
- Luming Duan
- Carlo Pierleoni
In Condensed Matter Physics
- Ivo Souza
- D. Vanderbilt
- Jonathan R. Yates
- Nicola Marzari
- Arash A. Mostofi
- Alexandre Tkatchenko
- Marin Bukov
- Phillip Weinberg
Citations in the corpus
- QuSpin: a Python Package for Dynamics and Exact Diagonalisation of Quantum Many Body Systems part I: spin chains (2016, methodology): “In contrast to the tremendous progress made in studying low-energy phenomena based on well-developed sophisticated techniques, such as Quantum Monte Carlo methods [1, 2, 3], Density Matrix Renormalisation Group [4, 5], Matrix Product States [6], Dynamical Mean-Field Theory [7, 8, 9], etc.”
- High-pressure phases of group-IV, III–V, and II–VI compounds (2003, positive): “The idea that the LDA places the diamond phase too high in energy has recently received support from highly accurate quantum Monte Carlo calculations (see Foulkes et al., 2001).”
- Computational Physics on Graphics Processing Units (2012, background): “A general overview of QMC can be found from [102].”
- Concepts of quantum non-Markovianity: A hierarchy (2017, positive): “Areas where this technique has great application include the quantized motion of atoms undergoing spontaneous emission [131]; analysis of laser cooling schemes [135]; and simulations of many-body quantum systems [136].”
- Neural-Network Quantum States, String-Bond States, and Chiral Topological States (2017, methodology): “The Variational Monte Carlo method [59, 60] (VMC) provides a general algorithm for optimizing the energy of such a wave function.”