Current-density implementation for calculating flexoelectric coefficients
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[1] D. Thouless,et al. Quantization of particle transport , 1983 .
[2] D. Vanderbilt,et al. First-principles theory and calculation of flexoelectricity , 2013, 1307.0132.
[3] Pavlo Zubko,et al. Flexoelectric Effect in Solids , 2013 .
[4] Joel E. Moore,et al. Orbital magnetoelectric coupling in band insulators , 2010, 1002.0290.
[5] Francesco Mauri,et al. All-electron magnetic response with pseudopotentials: NMR chemical shifts , 2001 .
[6] Anna N. Morozovska,et al. Interfacial polarization and pyroelectricity in antiferrodistortive structures induced by a flexoelectric effect and rotostriction , 2012 .
[7] G. A. Candela,et al. Magnetic Susceptibility of Insulating and Semiconducting Strontium Titanate , 1966 .
[8] A. Tagantsev,et al. Bichiral structure of ferroelectric domain walls driven by flexoelectricity , 2012, 1207.5507.
[9] Stefan Goedecker,et al. ABINIT: First-principles approach to material and nanosystem properties , 2009, Comput. Phys. Commun..
[10] Richard M. Martin,et al. Microscopic theory of force constants in the adiabatic approximation , 1970 .
[11] D. Vanderbilt,et al. First-principles theory of frozen-ion flexoelectricity , 2011, 1108.4997.
[12] A. D. Corso,et al. Inside dielectrics: Microscopic and macroscopic polarization , 2001 .
[13] Louie,et al. Magnetic susceptibility of insulators from first principles. , 1996, Physical review letters.
[14] A. Gruverman,et al. Supplementary Materials for Mechanical Writing of Ferroelectric Polarization , 2012 .
[15] G. Catalan,et al. Strain gradients in epitaxial ferroelectrics , 2004, cond-mat/0411471.
[16] Antonio-José Almeida,et al. NAT , 2019, Springer Reference Medizin.
[17] Xavier Gonze,et al. Dynamical matrices, born effective charges, dielectric permittivity tensors, and interatomic force constants from density-functional perturbation theory , 1997 .
[18] Burke,et al. Generalized Gradient Approximation Made Simple. , 1996, Physical review letters.
[19] Umesh Kumar Bhaskar,et al. A flexoelectric microelectromechanical system on silicon. , 2016, Nature nanotechnology.
[20] Louie,et al. Ab initio static dielectric matrices from the density-functional approach. I. Formulation and application to semiconductors and insulators. , 1987, Physical review. B, Condensed matter.
[21] Francesco Mauri,et al. Nonlocal pseudopotentials and magnetic fields. , 2003, Physical review letters.
[22] Gustau Catalan,et al. The effect of flexoelectricity on the dielectric properties of inhomogeneously strained ferroelectric thin films , 2004 .
[23] J. Nye. Physical Properties of Crystals: Their Representation by Tensors and Matrices , 1957 .
[24] D. Vanderbilt,et al. Theory of polarization of crystalline solids. , 1993, Physical review. B, Condensed matter.
[25] Louie,et al. Ab Initio Theory of NMR Chemical Shifts in Solids and Liquids. , 1996, Physical review letters.
[26] Blöchl,et al. Projector augmented-wave method. , 1994, Physical review. B, Condensed matter.
[27] Richard M. Martin. Electronic Structure: Frontmatter , 2004 .
[28] R. Martin,et al. Electronic Structure: Basic Theory and Practical Methods , 2004 .
[29] Leonard Kleinman,et al. Efficacious Form for Model Pseudopotentials , 1982 .
[30] Stefano de Gironcoli,et al. Phonons and related crystal properties from density-functional perturbation theory , 2000, cond-mat/0012092.
[31] A. Tagantsev,et al. Fundamentals of flexoelectricity in solids , 2013, Nanotechnology.
[32] M. Stengel. Flexoelectricity from density-functional perturbation theory , 2013, 1306.4240.
[33] A. Starace. Length and Velocity Formulas in Approximate Oscillator-Strength Calculations , 1971 .
[34] Andrew G. Glen,et al. APPL , 2001 .
[35] M. Berry. Quantal phase factors accompanying adiabatic changes , 1984, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[36] M. Stengel. Microscopic response to inhomogeneous deformations in curvilinear coordinates , 2013, Nature Communications.
[37] D. Vanderbilt,et al. Soft self-consistent pseudopotentials in a generalized eigenvalue formalism. , 1990, Physical review. B, Condensed matter.
[38] G. G. Stokes. "J." , 1890, The New Yale Book of Quotations.
[39] P. B. Allen,et al. Deformation potentials and electron-phonon scattering: Two new theorems , 1984 .
[40] Stephen L. Adler,et al. Quantum theory of the dielectric constant in real solids. , 1962 .
[41] Sergei V. Kalinin,et al. Atomic-scale evolution of modulated phases at the ferroelectric–antiferroelectric morphotropic phase boundary controlled by flexoelectric interaction , 2012, Nature Communications.
[42] A. Tagantsev,et al. Mechanical stress effect on imprint behavior of integrated ferroelectric capacitors , 2003 .
[43] M. Stengel. Surface control of flexoelectricity , 2014, 1402.2121.
[44] 富野 康日己,et al. Annual review 腎臓 , 1987 .
[45] H. Monkhorst,et al. SPECIAL POINTS FOR BRILLOUIN-ZONE INTEGRATIONS , 1976 .
[46] Xavier Gonze,et al. First-principles responses of solids to atomic displacements and homogeneous electric fields: Implementation of a conjugate-gradient algorithm , 1997 .
[47] Chem. , 2020, Catalysis from A to Z.
[48] J. J. Sakurai,et al. Modern Quantum Mechanics , 1986 .
[49] S G Louie,et al. Coupling of nonlocal potentials to electromagnetic fields. , 2001, Physical review letters.
[50] P. V. Yudin,et al. Flexoelectricity in Solids:From Theory to Applications , 2016 .
[51] D. Hamann. Optimized norm-conserving Vanderbilt pseudopotentials , 2013, 1306.4707.
[52] T. Noh,et al. Giant flexoelectric effect in ferroelectric epitaxial thin films. , 2011, Physical Review Letters.
[53] Jian Wang,et al. Definition of current density in the presence of a non-local potential , 2008, Nanotechnology.
[54] Baroni,et al. Density-functional theory of the dielectric constant: Gradient-corrected calculation for silicon. , 1994, Physical Review B (Condensed Matter).
[55] First-principles theory of the EPR g tensor in solids: defects in quartz. , 2001, Physical review letters.
[56] Stefano de Gironcoli,et al. Ab initio calculation of phonon dispersions in semiconductors. , 1991, Physical review. B, Condensed matter.
[57] Vignale. Orbital paramagnetism of electrons in a two-dimensional lattice. , 1991, Physical review letters.
[58] David Vanderbilt. Berry-phase theory of proper piezoelectric response , 1999 .
[59] D. Hamann,et al. Norm-Conserving Pseudopotentials , 1979 .
[60] Raffaele Resta,et al. MACROSCOPIC POLARIZATION IN CRYSTALLINE DIELECTRICS : THE GEOMETRIC PHASE APPROACH , 1994 .
[61] D. Thouless,et al. Quantised adiabatic charge transport in the presence of substrate disorder and many-body interaction , 1984 .
[62] Wenyi Zhu,et al. Piezoelectric composite based on the enhanced flexoelectric effects , 2006 .