The Abinit project: Impact, environment and recent developments
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Wei Chen | Jordan Bieder | Eric Bousquet | Xavier Gonze | Nils Brouwer | Jean-Michel Beuken | Stefaan Cottenier | Guillaume Brunin | Bernard Amadon | François Bottin | Fabien Bruneval | Gabriel Antonius | Michel Côté | Josef W. Zwanziger | Frédéric Arnardi | Lucas Baguet | Johann Bouchet | Théo Cavignac | Jean-Baptiste Charraud | X. Gonze | F. Bruneval | G. Antonius | Michiel J. van Setten | M. Côté | S. Cottenier | J. Bouchet | J. Zwanziger | E. Bousquet | F. Bottin | B. Amadon | N. Brouwer | L. Baguet | J. Bieder | G. Brunin | Wei Chen | Jean-Baptiste Charraud | Théo Cavignac | J. Beuken | Frédéric Arnardi | Théo Cavignac
[1] Yannick Gillet,et al. Precise effective masses from density functional perturbation theory , 2016 .
[2] Rabe,et al. First-principles theory of ferroelectric phase transitions for perovskites: The case of BaTiO3. , 1995, Physical review. B, Condensed matter.
[3] John Banhart,et al. Relativistic and non-relativistic electron transport in disordered alloys I. Theory , 1998 .
[4] N. A. W. Holzwartha,et al. A Projector Augmented Wave ( PAW ) code for electronic structure calculations , Part I : atompaw for generating atom-centered functions , 2001 .
[5] Jacek C. Wojdel,et al. Efficient systematic scheme to construct second-principles lattice dynamical models , 2017 .
[6] Mark Asta,et al. A database to enable discovery and design of piezoelectric materials , 2015, Scientific Data.
[7] Hartmut Hafermann,et al. Orthogonal polynomial representation of imaginary-time Green’s functions , 2011, 1104.3215.
[8] Andrew J. Millis,et al. Spin-density functional theories and their +U and +J extensions: A comparative study of transition metals and transition metal oxides , 2016 .
[9] Marco Buongiorno Nardelli,et al. The high-throughput highway to computational materials design. , 2013, Nature materials.
[10] Philipp Werner,et al. Hybridization expansion impurity solver: General formulation and application to Kondo lattice and two-orbital models , 2006 .
[11] Stefan Grimme,et al. Effect of the damping function in dispersion corrected density functional theory , 2011, J. Comput. Chem..
[12] Kristin A. Persson,et al. Surface energies of elemental crystals , 2016, Scientific Data.
[13] D. Koelling,et al. On the interpolation of eigenvalues and a resultant integration scheme , 1986 .
[14] Xavier Gonze,et al. Implementation of the projector augmented-wave method in the ABINIT code: Application to the study of iron under pressure , 2008 .
[15] M J Donahue,et al. OOMMF User's Guide, Version 1.0 , 1999 .
[16] U. V. Barth,et al. Local-density theory of multiplet structure , 1979 .
[17] Andrea Marini,et al. yambo: An ab initio tool for excited state calculations , 2008, Comput. Phys. Commun..
[18] Igor A. Abrikosov,et al. Temperature-dependent effective third-order interatomic force constants from first principles , 2013, 1308.5436.
[19] Alexis Gerossier,et al. Comparative analysis of models for the α − γ phase transition in cerium: A DFT+DMFT study using Wannier orbitals , 2015 .
[20] Alberto García,et al. The psml format and library for norm-conserving pseudopotential data curation and interoperability , 2017, Comput. Phys. Commun..
[21] David A. Strubbe,et al. BerkeleyGW: A massively parallel computer package for the calculation of the quasiparticle and optical properties of materials and nanostructures , 2011, Comput. Phys. Commun..
[22] Andrew J. Millis,et al. Density functional versus spin-density functional and the choice of correlated subspace in multi-variable effective action theories of electronic structure , 2015 .
[23] Xavier Gonze,et al. Sharing electronic structure and crystallographic data with ETSF_IO , 2008, Comput. Phys. Commun..
[24] Micael J. T. Oliveira,et al. Recent developments in libxc - A comprehensive library of functionals for density functional theory , 2018, SoftwareX.
[25] Philippe Ghosez,et al. First-principles model potentials for lattice-dynamical studies: general methodology and example of application to ferroic perovskite oxides , 2013, Journal of physics. Condensed matter : an Institute of Physics journal.
[26] Fernando D. Vila,et al. Theoretical X-Ray Absorption Debye-Waller Factors , 2007, cond-mat/0702397.
[27] Terumasa Tadano,et al. Empirical interatomic potentials optimized for phonon properties , 2017, npj Computational Materials.
[28] Yuto Komeiji. Implementation of the blue moon ensemble method , 2007 .
[29] Matthias Krack,et al. Pseudopotentials for H to Kr optimized for gradient-corrected exchange-correlation functionals , 2005 .
[30] Srivastava,et al. Electronic structure , 2001, Physics Subject Headings (PhySH).
[31] Fritz B. Prinz,et al. Benchmarking density functional perturbation theory to enable high-throughput screening of materials for dielectric constant and refractive index , 2016 .
[32] Matthieu Verstraete,et al. Density functional perturbation theory with spin-orbit coupling: Phonon band structure of lead , 2008 .
[33] S. Goedecker,et al. A generalized Poisson and Poisson-Boltzmann solver for electrostatic environments. , 2015, The Journal of chemical physics.
[34] G. E. Matthews,et al. A Projector Augmented Wave (PAW) code for electronic structure calculations, Part I: atompaw for generating atom-centered functions , 2001 .
[35] Gian-Marco Rignanese,et al. Convergence and pitfalls of density functional perturbation theory phonons calculations from a high-throughput perspective , 2017, 1710.06028.
[36] Pekka Koskinen,et al. Structural relaxation made simple. , 2006, Physical review letters.
[37] V. Van Speybroeck,et al. Error Estimates for Solid-State Density-Functional Theory Predictions: An Overview by Means of the Ground-State Elemental Crystals , 2012, 1204.2733.
[38] J. Bouchet,et al. a-TDEP Temperature Dependent Effective Potential for Abinit – Part I : Thermodynamic properties using second and third order Interatomic Force Constants , 2019 .
[39] Joel E. Moore,et al. Orbital magnetoelectric coupling in band insulators , 2010, 1002.0290.
[40] S. Duane,et al. Hybrid Monte Carlo , 1987 .
[41] M. J. van Setten,et al. The PseudoDojo: Training and grading a 85 element optimized norm-conserving pseudopotential table , 2017, Comput. Phys. Commun..
[42] C. Marianetti,et al. Electronic structure calculations with dynamical mean-field theory , 2005, cond-mat/0511085.
[43] W. Kohn,et al. Self-Consistent Equations Including Exchange and Correlation Effects , 1965 .
[44] J. Rehr,et al. Parameter-free calculations of X-ray spectra with FEFF9. , 2010, Physical chemistry chemical physics : PCCP.
[45] Michele Parrinello,et al. Generalized neural-network representation of high-dimensional potential-energy surfaces. , 2007, Physical review letters.
[46] S. Goedecker,et al. Relativistic separable dual-space Gaussian pseudopotentials from H to Rn , 1998, cond-mat/9803286.
[47] John B. Shoven,et al. I , Edinburgh Medical and Surgical Journal.
[48] Stefan Albrecht Lucia Reining Rodolfo Del Sole Giovanni Onida. Ab Initio Calculation of Excitonic Effects in the Optical Spectra of Semiconductors , 1998 .
[49] Wei Chen,et al. An ab initio electronic transport database for inorganic materials , 2017, Scientific Data.
[50] Lara K. Teles,et al. Approximation to density functional theory for the calculation of band gaps of semiconductors , 2008, 0808.0729.
[51] P. Pulay. Convergence acceleration of iterative sequences. the case of scf iteration , 1980 .
[52] E K U Gross,et al. Transverse spin-gradient functional for noncollinear spin-density-functional theory. , 2012, Physical review letters.
[53] S. Y. Savrasov. Linear Response Calculations of Spin Fluctuations , 1998 .
[54] Bernard Amadon,et al. First-principles DFT+DMFT calculations of structural properties of actinides: Role of Hund's exchange, spin-orbit coupling, and crystal structure , 2016 .
[55] G. Vignale,et al. Transverse and longitudinal gradients of the spin magnetization in spin-density-functional theory , 2013, 1309.4905.
[56] Matthias Troyer,et al. Continuous-time solver for quantum impurity models. , 2005, Physical review letters.
[57] W. Ludwig,et al. Theory of Anharmonic Effects in Crystals , 1961 .
[58] J. Nocedal. Updating Quasi-Newton Matrices With Limited Storage , 1980 .
[59] Harold T. Stokes,et al. Method to extract anharmonic force constants from first principles calculations , 2008 .
[60] S. K. Kurtz,et al. A powder technique for the evaluation of nonlinear optical materials , 1968 .
[61] Chi Chen,et al. High-throughput computational X-ray absorption spectroscopy , 2018, Scientific Data.
[62] Feliciano Giustino,et al. Electron-phonon interactions from first principles , 2016, 1603.06965.
[63] J. Paier,et al. Screened hybrid density functionals applied to solids. , 2006, The Journal of chemical physics.
[64] Matthew Horton,et al. Atomate: A high-level interface to generate, execute, and analyze computational materials science workflows , 2017 .
[65] Sven P. Rudin,et al. Tight-binding calculations of the elastic constants and phonons of hcp Zr: Complications due to anisotropic stress and long-range forces , 2006 .
[66] Takeshi Yanai,et al. Projector Augmented Wave Method Incorporated into Gauss-Type Atomic Orbital Based Density Functional Theory. , 2017, Journal of chemical theory and computation.
[67] Javier Junquera,et al. Second-principles method for materials simulations including electron and lattice degrees of freedom , 2015, 1511.07675.
[68] Manuel Cardona,et al. Light Scattering in Solids VII , 2000 .
[69] Xavier Gonze,et al. Vibrational and dielectric properties of the bulk transition metal dichalcogenides , 2018, Physical Review Materials.
[70] E. Kioupakis,et al. Predicting and Designing Optical Properties of Inorganic Materials , 2015 .
[71] Gian-Marco Rignanese,et al. First-principles study of paraelectric and ferroelectric CsH2PO4 including dispersion forces: Stability and related vibrational, dielectric, and elastic properties , 2017, 1801.08756.
[72] E. Hairer,et al. Geometric numerical integration illustrated by the Störmer–Verlet method , 2003, Acta Numerica.
[73] Testa,et al. Green's-function approach to linear response in solids. , 1987, Physical review letters.
[74] Ching Hua Lee,et al. Anharmonic interatomic force constants and thermal conductivity from Grüneisen parameters: An application to graphene , 2017 .
[75] Kristin A. Persson,et al. Commentary: The Materials Project: A materials genome approach to accelerating materials innovation , 2013 .
[76] Stefan Grimme,et al. Semiempirical GGA‐type density functional constructed with a long‐range dispersion correction , 2006, J. Comput. Chem..
[77] Feliciano Giustino,et al. Fröhlich Electron-Phonon Vertex from First Principles. , 2015, Physical review letters.
[78] D. Vanderbilt,et al. Pseudopotentials for high-throughput DFT calculations , 2013, 1305.5973.
[79] Miguel A. L. Marques,et al. Libxc: A library of exchange and correlation functionals for density functional theory , 2012, Comput. Phys. Commun..
[80] Kun Cao,et al. Ab initio calculation of spin fluctuation spectra using time-dependent density functional perturbation theory, plane waves, and pseudopotentials , 2017, 1707.05219.
[81] X. Gonze,et al. Nonlinear optical susceptibilities, Raman efficiencies, and electro-optic tensors from first-principles density functional perturbation theory , 2004 .
[82] Andrea Grisafi,et al. Symmetry-Adapted Machine Learning for Tensorial Properties of Atomistic Systems. , 2017, Physical review letters.
[83] W. Krauth,et al. Dynamical mean-field theory of strongly correlated fermion systems and the limit of infinite dimensions , 1996 .
[84] D. Wallace,et al. Statistical Physics of Crystals and Liquids: A Guide to Highly Accurate Equations of State , 2003 .
[85] Bronis R. de Supinski,et al. The Spack package manager: bringing order to HPC software chaos , 2015, SC15: International Conference for High Performance Computing, Networking, Storage and Analysis.
[86] Marc Torrent,et al. Generation of Projector Augmented-Wave atomic data: A 71 element validated table in the XML format , 2013, Comput. Phys. Commun..
[87] François Bottin,et al. Phonon spectra of plutonium at high temperatures , 2017 .
[88] Gian-Marco Rignanese,et al. High-throughput density-functional perturbation theory phonons for inorganic materials , 2018, Scientific data.
[89] Lee,et al. Ab initio calculation of the thermodynamic properties and atomic temperature factors of SiO2 alpha -quartz and stishovite. , 1995, Physical review. B, Condensed matter.
[90] Giovanni Scalmani,et al. Noncollinear density functional theory having proper invariance and local torque properties , 2013 .
[91] N. Marzari,et al. Maximally localized generalized Wannier functions for composite energy bands , 1997, cond-mat/9707145.
[92] Stefano de Gironcoli,et al. Phonons and related crystal properties from density-functional perturbation theory , 2000, cond-mat/0012092.
[93] Markus Geimer,et al. Modern Scientific Software Management Using EasyBuild and Lmod , 2014, 2014 First International Workshop on HPC User Support Tools.
[94] X. Gonze,et al. Density-operator theory of orbital magnetic susceptibility in periodic insulators , 2011, 1108.1732.
[95] P. Carrier,et al. General treatment of the singularities in Hartree-Fock and exact-exchange Kohn-Sham methods for solids , 2006, cond-mat/0603632.
[96] Junichiro Shiomi,et al. Thermal conductivity of half-Heusler compounds from first-principles calculations , 2011 .
[97] William A. Curtin,et al. Screw dislocation structure and mobility in body centered cubic Fe predicted by a Gaussian Approximation Potential , 2018, npj Computational Materials.
[98] Kazutoshi Miwa,et al. Prediction of Raman spectra with ultrasoft pseudopotentials , 2011 .
[99] L. Bellaiche,et al. Large scale hybrid Monte Carlo simulations for structure and property prediction , 2018, npj Computational Materials.
[100] J. Bouchet,et al. Thermal evolution of vibrational properties ofα-U , 2015 .
[101] S. Grimme,et al. A consistent and accurate ab initio parametrization of density functional dispersion correction (DFT-D) for the 94 elements H-Pu. , 2010, The Journal of chemical physics.
[102] S. Poncé,et al. Temperature dependence of the electronic structure of semiconductors and insulators. , 2015, The Journal of chemical physics.
[103] Godby,et al. Density-Polarization Functional Theory of the Response of a Periodic Insulating Solid to an Electric Field. , 1995, Physical review letters.
[104] S. Louie,et al. Electron-phonon interaction using Wannier functions , 2007 .
[105] Christoph Cobet,et al. Transition energies and direct-indirect band gap crossing in zinc-blende AlxGa1−xN , 2013 .
[106] Gian-Marco Rignanese,et al. An Unlikely Route to Low Lattice Thermal Conductivity: Small Atoms in a Simple Layered Structure , 2018, Joule.
[107] Xavier Gonze,et al. A brief introduction to the ABINIT software package , 2005 .
[108] Bernard Amadon,et al. A unified and efficient theory for the structural properties of actinides and phases of plutonium , 2018, Journal of physics. Condensed matter : an Institute of Physics journal.
[109] Alfredo Pasquarello,et al. Ab initio Electronic Structure of Liquid Water. , 2016, Physical review letters.
[110] Georg Kresse,et al. Self-consistent meta-generalized gradient approximation within the projector-augmented-wave method , 2011 .
[111] Elham Mozafari,et al. Finite-temperature elastic constants of paramagnetic materials within the disordered local moment picture from ab initio molecular dynamics calculations , 2016, 1604.08855.
[112] M Marsili,et al. Many-body perturbation theory calculations using the yambo code , 2019, Journal of physics. Condensed matter : an Institute of Physics journal.
[113] Xavier Gonze,et al. Interatomic force constants including the DFT-D dispersion contribution , 2016, 1801.08741.
[114] A Marek,et al. The ELPA library: scalable parallel eigenvalue solutions for electronic structure theory and computational science , 2014, Journal of physics. Condensed matter : an Institute of Physics journal.
[115] Xavier Gonze,et al. Theoretical approaches to the temperature and zero‐point motion effects on the electronic band structure , 2011 .
[116] Gian-Marco Rignanese,et al. First-principle studies of the lattice dynamics of crystals, and related properties , 2005 .
[117] Xavier Gonze,et al. Dynamical matrices, born effective charges, dielectric permittivity tensors, and interatomic force constants from density-functional perturbation theory , 1997 .
[118] Stefan Goedecker,et al. ABINIT: First-principles approach to material and nanosystem properties , 2009, Comput. Phys. Commun..
[119] Anubhav Jain,et al. Python Materials Genomics (pymatgen): A robust, open-source python library for materials analysis , 2012 .
[120] Cormac Toher,et al. Charting the complete elastic properties of inorganic crystalline compounds , 2015, Scientific Data.
[121] Yannick Gillet,et al. First-principles study of excitonic effects in Raman intensities , 2013, 1309.1850.
[122] Mark E. Tuckerman,et al. Algorithms and novel applications based on the isokinetic ensemble. I. Biophysical and path integral molecular dynamics , 2003 .
[123] J. Bouchet,et al. High-temperature and high-pressure phase transitions in uranium , 2017 .
[124] Eric Bousquet,et al. Density functional perturbation theory within noncollinear magnetism , 2019, Physical Review B.
[125] M. Troyer,et al. Continuous-time Monte Carlo methods for quantum impurity models , 2010, 1012.4474.
[126] Lucia Reining,et al. Quasiparticles and phonon satellites in spectral functions of semiconductors and insulators: Cumulants applied to full first principles theory and Fr\"ohlich polaron , 2017, 1710.07594.
[127] 张嵬 莫梅琦,et al. ISI Web of Knowledge体系检索特色与应用评析 , 2003 .
[128] Masayoshi Mikami,et al. Beyond the one-dimensional configuration coordinate model of photoluminescence , 2019, Physical Review B.
[129] G. Kresse,et al. Relaxed core projector-augmented-wave method. , 2006, The Journal of chemical physics.
[130] Rabe,et al. Localized basis for effective lattice Hamiltonians: Lattice Wannier functions. , 1995, Physical review. B, Condensed matter.
[131] Arash A. Mostofi,et al. A converse approach to the calculation of NMR shielding tensors , 2007, 0709.4429.
[132] P. Rennert,et al. Many‐particle Physics , 1982 .
[133] Xavier Gonze,et al. First-principles responses of solids to atomic displacements and homogeneous electric fields: Implementation of a conjugate-gradient algorithm , 1997 .
[134] G. Madsen,et al. BoltzTraP2, a program for interpolating band structures and calculating semi-classical transport coefficients , 2017, Comput. Phys. Commun..
[135] Michiel Sprik,et al. Free energy from constrained molecular dynamics , 1998 .
[136] P. Hohenberg,et al. Inhomogeneous Electron Gas , 1964 .
[137] F. Jollet,et al. Calculations of the transport properties within the PAW formalism , 2010 .
[138] Gonze,et al. Ab initio study of the volume dependence of dynamical and thermodynamical properties of silicon. , 1996, Physical review. B, Condensed matter.
[139] D. G. Shankland. Fourier transformation by smooth interpolation , 2009 .
[140] O. Eriksson,et al. A method for atomistic spin dynamics simulations: implementation and examples , 2008, 0806.1582.
[141] X. Gonze,et al. Density-functional approach to nonlinear-response coefficients of solids. , 1989, Physical review. B, Condensed matter.
[142] D. Hamann. Optimized norm-conserving Vanderbilt pseudopotentials , 2013, 1306.4707.
[143] Yannick Gillet,et al. Efficient on-the-fly interpolation technique for Bethe-Salpeter calculations of optical spectra , 2016, Comput. Phys. Commun..
[144] Yannick Gillet,et al. Temperature dependence of electronic eigenenergies in the adiabatic harmonic approximation , 2014, 1408.2752.
[145] Xavier Gonze,et al. Dynamical and anharmonic effects on the electron-phonon coupling and the zero-point renormalization of the electronic structure , 2015, 1505.07738.
[146] Robert T. Downs,et al. The power of databases: The RRUFF project , 2016 .
[147] David J. Singh,et al. BoltzTraP. A code for calculating band-structure dependent quantities , 2006, Comput. Phys. Commun..
[148] X. Gonze,et al. Dynamical atomic charges: The case of ABO(3) compounds , 1998 .
[149] Andrea Marini,et al. Ab initio finite-temperature excitons. , 2007, Physical review letters.
[150] Lin Lin,et al. Adaptively Compressed Exchange Operator. , 2016, Journal of chemical theory and computation.
[152] M. O. A. Ellis,et al. Atomistic spin model simulations of magnetic nanomaterials , 2013, Journal of physics. Condensed matter : an Institute of Physics journal.
[153] T. C. Collins,et al. Crystalline Interpolation with Applications to Brillouin-Zone Averages and Energy-Band Interpolation , 1969 .
[154] P. Pulay. Improved SCF convergence acceleration , 1982 .
[155] Yaochun Shen,et al. Nonlinear Optical Susceptibilities , 2001 .
[156] Matthieu Verstraete,et al. First-principles computation of material properties: the ABINIT software project , 2002 .
[157] Baldereschi,et al. Self-consistent Hartree-Fock and screened-exchange calculations in solids: Application to silicon. , 1986, Physical review. B, Condensed matter.
[158] R. Kondor,et al. Gaussian approximation potentials: the accuracy of quantum mechanics, without the electrons. , 2009, Physical review letters.
[159] John P. Perdew,et al. Jacob’s ladder of density functional approximations for the exchange-correlation energy , 2001 .
[160] Lucia Reining,et al. Efficient ab initio calculations of bound and continuum excitons in the absorption spectra of semico , 2007, 0705.3140.
[161] Stefano de Gironcoli,et al. Reproducibility in density functional theory calculations of solids , 2016, Science.
[162] Lucia Reining,et al. Estimating excitonic effects in the absorption spectra of solids: problems and insight from a guided iteration scheme. , 2014, Physical review letters.
[163] P. Shannon,et al. Cytoscape: a software environment for integrated models of biomolecular interaction networks. , 2003, Genome research.
[164] Giovanni Onida,et al. Exchange and correlation effects beyond the LDA on the dielectric function of silicon , 1999 .
[165] Tsuyoshi Murata,et al. {m , 1934, ACML.
[166] A. Benuzzi-Mounaix,et al. Ab initio calculations of the B1-B2 phase transition in MgO , 2019, Physical Review B.
[167] E K U Gross,et al. Bootstrap approximation for the exchange-correlation kernel of time-dependent density-functional theory. , 2011, Physical review letters.
[168] Franccois Bottin,et al. Large scale ab initio calculations based on three levels of parallelization , 2007, 0707.3405.
[169] Gabor Csanyi,et al. Achieving DFT accuracy with a machine-learning interatomic potential: thermomechanics and defects in bcc ferromagnetic iron , 2017, 1706.10229.
[170] John S. Tse,et al. Calculations of transport properties with the linearized augmented plane-wave method , 2000 .
[171] Yannick Gillet. Ab initio study of Raman and optical spectra of crystalline materials and their temperature dependence , 2017 .
[172] T. Gilbert. A phenomenological theory of damping in ferromagnetic materials , 2004, IEEE Transactions on Magnetics.
[173] M. Scheffler,et al. Ab initio pseudopotentials for electronic structure calculations of poly-atomic systems using density-functional theory , 1998, cond-mat/9807418.
[174] Olivier Parcollet,et al. TRIQS/CTHYB: A continuous-time quantum Monte Carlo hybridisation expansion solver for quantum impurity problems , 2015, Comput. Phys. Commun..
[175] Eric L. Shirley,et al. Efficient implementation of core-excitation Bethe-Salpeter equation calculations , 2015, Comput. Phys. Commun..
[176] A. Alavi,et al. Efficient calculation of the exact exchange energy in periodic systems using a truncated Coulomb potential , 2008 .
[177] J. Berger,et al. Fully Parameter-Free Calculation of Optical Spectra for Insulators, Semiconductors, and Metals from a Simple Polarization Functional. , 2015, Physical review letters.
[178] Wei Chen,et al. FireWorks: a dynamic workflow system designed for high‐throughput applications , 2015, Concurr. Comput. Pract. Exp..
[179] Igor A. Abrikosov,et al. Temperature dependent effective potential method for accurate free energy calculations of solids , 2013, 1303.1145.
[180] Hartmut Hafermann,et al. TRIQS: A toolbox for research on interacting quantum systems , 2015, Comput. Phys. Commun..
[181] Micael J. T. Oliveira,et al. Accuracy of Generalized Gradient Approximation functionals for density functional perturbation theory calculations , 2013, 1309.4805.
[182] Luigi Genovese,et al. A wavelet-based Projector Augmented-Wave (PAW) method: Reaching frozen-core all-electron precision with a systematic, adaptive and localized wavelet basis set , 2016, Comput. Phys. Commun..
[183] Kurt Lejaeghere,et al. The uncertainty pyramid for electronic-structure methods , 2020 .
[184] T. Moriya. Anisotropic Superexchange Interaction and Weak Ferromagnetism , 1960 .
[185] David Vanderbilt,et al. Metric wave approach to flexoelectricity within density functional perturbation theory , 2018, Physical Review B.
[186] V. A. Gubanov,et al. Local spin density functional approach to the theory of exchange interactions in ferromagnetic metals and alloys , 1987 .
[187] M. J. van Setten,et al. Automation methodologies and large-scale validation for GW: Towards high-throughput GW calculations , 2017, 1709.07349.
[188] S. I. Simak,et al. Lattice dynamics of anharmonic solids from first principles , 2011, 1103.5590.
[189] David Vanderbilt,et al. Current-density implementation for calculating flexoelectric coefficients , 2018, Physical Review B.
[190] Jordan Bieder,et al. Thermodynamics of the α-γ transition in cerium from first principles , 2013, 1305.7481.
[191] Claudia Ambrosch-Draxl,et al. Wannier interpolation scheme for phonon-induced potentials: Application to bulk MgB 2 , W, and the ( 1 × 1 ) H-covered W(110) surface , 2008 .
[192] E. Dzialoshinskii,et al. Thermodynamic Theory of " Weak " Ferromagnetism In Antiferromagnetic Substances , 2022 .
[193] Fang Liu,et al. Recent developments in the ABINIT software package , 2016, Comput. Phys. Commun..
[194] Wei Chen,et al. Accurate band gaps of extended systems via efficient vertex corrections in G W , 2015 .
[195] Gian-Marco Rignanese,et al. Computationally driven high-throughput identification of CaTe and Li3Sb as promising candidates for high-mobility p -type transparent conducting materials , 2018, Physical Review Materials.