Theory of defects in semiconductors
By David Alan Drabold, S. Estreicher. 2007
147 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Condensed Matter Physics, Materials Chemistry
View Paper: https://www.semanticscholar.org/paper/7437ce3141b3baa466a52781d8de174e4470bf62
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
In Condensed Matter Physics
In Materials Chemistry
- C. G. Van de Walle
- Ilja Makkonen
- Moran Wang
- Christoph Freysoldt
- Jörg Neugebauer
- Ning Pan
- F. Tuomisto
- J. L. Lyons
Citations in the corpus
- Electrostatic interactions between charged defects in supercells (2011, methodology): “The advent of density-functional theory (DFT), and, more recently, ab initio approaches beyond it such as many-body perturbation theory in the GW approximation [3] or quantum Monte-Carlo methods [4], has enabled us to study the microscopic details of point defects with almost no a priori assumptions”
- Predictions of effective physical properties of complex multiphase materials (2008, background): “the non-equilibrium behaviors of the materials are of concern and interest, and have necessitated the different methodologies in tackling such problems, including transient behavior studies [312,333], non-equilibrium analysis [334], material viscoelasticity, time dependent behaviors, and system rheo”
- Tutorial: Defects in semiconductors—Combining experiment and theory (2016, unknown): “10,11 Books that cover experimental aspects include Lannoo and Bourgoin, 12 Pantelides, 13 Stavola, 14 Spaeth and Overhof, 15 and McCluskey and Haller.”
- Defect identification in semiconductors with positron annihilation: Experiment and theory (2013, methodology): “…large supercells (up to 1000 atoms) of the formation enthalpies and charge transition levels of point defects with these methods [for reviews, see Van deWalle and Neugebauer (2004), Drabold and Estreicher (2007), Janotti and Van de Walle (2009), and Van de Walle, Lyons, and Janotti, (2010)].”
- Native Point Defects in ZnO (2014, background): “The wave functions and charge density are expanded in terms of Gaussian orbitals and plane-waves, respectively[16].”