2016
DOI: 10.1016/j.cpc.2016.07.028
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EPW: Electron–phonon coupling, transport and superconducting properties using maximally localized Wannier functions

Abstract: The EPW (Electron-Phonon coupling using Wannier functions) software is a Fortran90 code that uses densityfunctional perturbation theory and maximally localized Wannier functions for computing electron-phonon couplings and related properties in solids accurately and efficiently. The EPW v4 program can be used to compute electron and phonon self-energies, linewidths, electron-phonon scattering rates, electron-phonon coupling strengths, transport spectral functions, electronic velocities, resistivity, anisotropic… Show more

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Cited by 1,032 publications
(859 citation statements)
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References 168 publications
(282 reference statements)
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“…In semiconductors, the highly heterogeneous electron-phonon interactions (e.g. in polar semiconductors with Fröhlich interactions [9]) and, in some cases, the higher lattice thermal conductivity in comparison to metals weaken the hypothesis of a thermalized phononic subsystem [10,11], hence calling for the reexamination of the 2T physical picture in semiconductors.In this context, the advent of first-principles techniques able to predict the mode-and energy-resolved electronphonon [12][13][14] and phonon-phonon interactions [15,16] provides an important opportunity: In their modern implementations [13,16,17], these methods have been able to predict lattice thermal conductivities [18][19][20][21], the temperature-and pressure-dependence of the electronic bandgap [22][23][24][25][26][27][28], electrical conductivities [29,30], and hot carrier dynamics [31,32]. However, to the best of our knowledge and despite these early successes, these approaches have yet to be applied to the computation of electron-induced, non-equilibrium phonon distributions and their effects on thermal relaxation of electrons.…”
mentioning
confidence: 99%
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“…In semiconductors, the highly heterogeneous electron-phonon interactions (e.g. in polar semiconductors with Fröhlich interactions [9]) and, in some cases, the higher lattice thermal conductivity in comparison to metals weaken the hypothesis of a thermalized phononic subsystem [10,11], hence calling for the reexamination of the 2T physical picture in semiconductors.In this context, the advent of first-principles techniques able to predict the mode-and energy-resolved electronphonon [12][13][14] and phonon-phonon interactions [15,16] provides an important opportunity: In their modern implementations [13,16,17], these methods have been able to predict lattice thermal conductivities [18][19][20][21], the temperature-and pressure-dependence of the electronic bandgap [22][23][24][25][26][27][28], electrical conductivities [29,30], and hot carrier dynamics [31,32]. However, to the best of our knowledge and despite these early successes, these approaches have yet to be applied to the computation of electron-induced, non-equilibrium phonon distributions and their effects on thermal relaxation of electrons.…”
mentioning
confidence: 99%
“…Hence, we expect our simulation method and the approximation of f nk (t) to be quantitative at subsequent times. Specifically, we define the EPI scattering potential as an explicit functional of the phonon and electron occupation functions at time t, and compute it using Fermi's golden rule:, in which |g qν (mk + q, nk)| is the time-independent electron-phonon matrix elements involving electronic states |nk and |mk + q and vibrational state |qν evaluated using Wannier interpolation with the EPW code [13]. M mnνkq (t) is the timedependent joint density of states computed from n qν (t), f nk (t), f mk+q (t), and the electron and phonon spectral densities (detailed formulas are given in Supplemental Material).…”
mentioning
confidence: 99%
“…4(a)], leading to a weak occupation of the conduction bands while retaining full occupation of the valence bands. We use the EPW [29,30] code of the QUANTUM ESPRESSO [31] package to evaluate Eq. (1) on a fine mesh in the BZ.…”
mentioning
confidence: 99%
“…The Wannier interpolation method was used to obtain ultradense electronic structure, phonon dispersion, and el-ph couplings matrix as implemented in the Wannier90 [44] and EPW code. [45,46] The el-ph coupling matrix was interpolated from 10 × 10 × 1 coarse k-mesh and 5 × 5 × 1 coarse q-mesh into 120 × 120 × 1 k-and q-meshes for stanene. In graphene, the el-ph coupling matrix was interpolated from 6 × 6 × 1 coarse k-and q-mesh into 120 × 120 × 1 k-and q-meshes.…”
Section: Charge Carrier Mobility and Electron-phonon Couplingsmentioning
confidence: 99%
“…[40] In this work, we consider all the el-ph scattering processes in stanene to calculate the carrier mobility. The state-of-the-art DFPT [41] coupled with a Wannier interpolation scheme [42] as implemented in the Quantum ESPRESSO, [43] Wannier90, [44] and EPW packages [45,46] was employed to obtain the ultradense electronic band structures, phonon dispersion, and el-ph coupling matrix elements. With all these ingredients, the Boltzmann transport theory with relaxation time approximation was used to determine the intrinsic charge carrier mobilities.…”
Section: Introductionmentioning
confidence: 99%