activity
20182022
most citedFirst-Principles Theory for Schottky Barrier Physics

51 citations · 89 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.mtrl-sci2022★ 4 cited

Real space representation of the quasiparticle self-consistent self-energy and its application to defect calculations

Ozan Dernek, Dmitry Skachkov, Walter R. L. Lambrecht +1

The quasiparticle self-consistent QS approach incorporates the corrections of the quasiparticle energies from their Kohn-Sham density functional theory (DFT) eigenvalues by mea…

cond-mat.mtrl-sci2020★ 51 cited

First-Principles Theory for Schottky Barrier Physics

Dmitry Skachkov, Shuang-Long Liu, Yan Wang +2

We develop a first-principles theory for Schottky barrier physics. The Poisson equation is solved completely self-consistently with the electrostatic charge density and outside the…

cond-mat.mtrl-sci2019★ 9 cited

Computational Study of Electron Paramagnetic Resonance Spectra for Li and Ga Vacancies in LiGaO2

Dmitry Skachkov, Walter Lambrecht, Klichchupong Dabsamut +1

A computational study of the Electron Paramagnetic Resonance (EPR) -tensors and hyperfine tensors of Li and Ga vacancies in LiGaO is presented. Density Functinal Theory (DFT…

cond-mat.mtrl-sci2019★ 20 cited

Computational study of Electron Paramagnetic Resonance parameters for Mg and Zn impurities in -GaO

Dmitry Skachkov, Walter R. L. Lambrecht

A computational study of the electron paramagnetic resonance (EPR) -tensors and hyperfine tensors in Mg and Zn doped -GaO is presented. While Mg has been found previo…

cond-mat.mtrl-sci2018

Proton Irradiation Induced Defects in \b{eta}-Ga2O3: a combined EPR and Theory Study

Hans Jürgen von Bardeleben, Shengqiang Zhou, Uwe Gerstmann +4

Proton irradiation of both n-type and semi-insulating bulk samples of \b{eta}-Ga2O3 leads to the formation of one paramagnetic defect with spin S=1/2, monoclinic point symmetry, a…

math.AG2018★ 5 cited

Limits of canonical forms on towers of Riemann surfaces

Hyungryul Baik, Farbod Shokrieh, Chenxi Wu

We prove a generalized version of Kazhdan's theorem for canonical forms on Riemann surfaces. In the classical version, one starts with an ascending sequence …