Five years of density matrix embedding theory
arXiv:1605.05547 · doi:10.1002/9781119129271.ch8
Abstract
Density matrix embedding theory (DMET) describes finite fragments in the presence of a surrounding environment. In contrast to most embedding methods, DMET explicitly allows for quantum entanglement between both. In this chapter, we discuss both the ground-state and response theory formulations of DMET, and review several applications. In addition, a proof is given that the local density of states can be obtained by working with a Fock space of bath orbitals.
Invited chapter in 'Fragmentation: Toward Accurate Calculations on Complex Molecular Systems' edited by Mark Gordon. Preprint PDF rendered with chapter number 1, published chapter number will differ
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Cited by in corpus (11)
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- The Variational Localized Active Space Self-Consistent Field Method
- Rigorous wave function embedding with dynamical fluctuations
- Energy-weighted density matrix embedding of open correlated chemical fragments
- Bootstrap Embedding on a Quantum Computer
- Quantum embedding of multi-orbital fragments using the Block-Householder-transformation
- Multiple impurities and combined local density approximations in Site-Occupation Embedding Theory
- Fragment quantum embedding using the Householder transformation: a multi-state extension based on ensembles
- Local Potential Functional Embedding Theory of Molecular Systems: Localized Orbital-Based Embedding from an Exact Density-Functional Perspective
- Density Matrix Embedding Theory and Strongly Correlated Lattice Systems