2019
DOI: 10.1002/pssb.201900229
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Microscopic Modeling of Correlated Systems Under Pressure: Representative Examples

Abstract: The complex interplay between different order parameters in correlated systems can be finely tuned by mechanical pressure giving access to a variety of distinct phases and thereby providing new functionalities. This review addresses the challenges in the state‐of‐the‐art theoretical simulations of pressure‐induced phenomena on a few representative examples of correlated systems that are currently in the focus of on‐going contemporary research. These include organic charge‐transfer multiferroics, unconventional… Show more

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Cited by 8 publications
(4 citation statements)
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References 171 publications
(432 reference statements)
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“…On the other hand, the activation energy decreases to 0.06-0.08 eV in the pressure range above 20 kbar, be- ing the same order with those around 10 kbar. These values are far smaller than a half of the CT excitation energy [20] or the recently reported band gap, ∼0.35 eV [38], indicating the non-quasiparticle transport. The free NIDW excitations should be suppressed above 20 kbar far from the NI crossover pressure; thus, these results demonstrate the existence of another low-energy excitation carrier, that is, the soliton whose activation energy is theoretically predicted to be less than 0.1 eV [13].…”
contrasting
confidence: 52%
“…On the other hand, the activation energy decreases to 0.06-0.08 eV in the pressure range above 20 kbar, be- ing the same order with those around 10 kbar. These values are far smaller than a half of the CT excitation energy [20] or the recently reported band gap, ∼0.35 eV [38], indicating the non-quasiparticle transport. The free NIDW excitations should be suppressed above 20 kbar far from the NI crossover pressure; thus, these results demonstrate the existence of another low-energy excitation carrier, that is, the soliton whose activation energy is theoretically predicted to be less than 0.1 eV [13].…”
contrasting
confidence: 52%
“…Density functional theory (DFT) calculations were performed considering various basis sets [58]: the projector augmented-wave (PAW) method for representation of core electrons [59,60] as implemented in the VASP code [61], the all-electron full-potential localized orbitals (FPLO) basis set code [62], and a full potential Green's function method within the multiple scattering theory [63]. Calculations were benchmarked with various codes.…”
Section: First-principles Calculationsmentioning
confidence: 99%
“…(See also refs. [22,23] for further information). f) Schematic view on the forces on the surfaces of a sample, which are associated with hydrostatic (top) and uniaxial (bottom) pressure on a crystal lattice (which, for simplicity, is represented by the cube).…”
Section: Introductionmentioning
confidence: 99%