Dynamical theory of angle-resolved electron energy loss and gain spectroscopies of phonons and magnons including multiple scattering effects
暂无分享,去创建一个
Uppsala | Uppsala University | J. '. Castellanos-Reyes | Sweden | Astronomy | Paul Zeiger | J. R. D. O. Physics
[1] J. Barthel,et al. Lessons from the harmonic oscillator -- a reconciliation of the Frequency-Resolved Frozen Phonon Multislice Method with other theoretical approaches , 2023, 2304.13510.
[2] Q. Ramasse,et al. Unveiling the impact of temperature on magnon diffuse scattering detection in the transmission electron microscope , 2023, Physical Review B.
[3] J. Lebeau,et al. A comparison of molecular dynamics potentials used to account for thermal diffuse scattering in multislice simulations. , 2022, Ultramicroscopy.
[4] Yung‐Chang Lin,et al. Imaging of isotope diffusion using atomic-scale vibrational spectroscopy , 2022, Nature.
[5] Steven J. Plimpton,et al. LAMMPS - A flexible simulation tool for particle-based materials modeling at the atomic, meso, and continuum scales , 2021, Computer Physics Communications.
[6] Xingxu Yan,et al. Nanoscale imaging of phonon dynamics by electron microscopy , 2021, Nature.
[7] Q. Ramasse,et al. Theory of magnon diffuse scattering in scanning transmission electron microscopy , 2021, Physical Review B.
[8] J. Rusz,et al. Parameterization of magnetic vector potentials and fields for efficient multislice calculations of elastic electron scattering , 2021, Acta crystallographica. Section A, Foundations and advances.
[9] J. Rusz,et al. Frequency-resolved frozen phonon multislice method and its application to vibrational electron energy loss spectroscopy using parallel illumination , 2021, Physical Review B.
[10] Xiaoqing Pan,et al. Single-defect phonons imaged by electron microscopy , 2021, Nature.
[11] P. Rez,et al. Lattice resolution of vibrational modes in the electron microscope. , 2020, Ultramicroscopy.
[12] M. Kociak,et al. Bridging nano-optics and condensed matter formalisms in a unified description of inelastic scattering of relativistic electron beams , 2020, 2007.02773.
[13] C. Hoermann,et al. Hybrid pixel direct detector for electron energy loss spectroscopy. , 2020, Ultramicroscopy.
[14] Q. Ramasse,et al. Single-atom vibrational spectroscopy in the scanning transmission electron microscope , 2020, Science.
[15] J. Rusz,et al. Efficient and Versatile Model for Vibrational STEM-EELS. , 2019, Physical review letters.
[16] J. Behler,et al. A Performance and Cost Assessment of Machine Learning Interatomic Potentials. , 2019, The journal of physical chemistry. A.
[17] J. Keum,et al. Identification of site-specific isotopic labels by vibrational spectroscopy in the electron microscope , 2019, Science.
[18] F. Mauri,et al. Position and momentum mapping of vibrations in graphene nanostructures , 2018, Nature.
[19] J Barthel,et al. Dr. Probe: A software for high-resolution STEM image simulation. , 2018, Ultramicroscopy.
[20] Q. Ramasse,et al. Theory of momentum-resolved phonon spectroscopy in the electron microscope , 2018, Physical Review B.
[21] C. Dwyer. Prospects of spatial resolution in vibrational electron energy loss spectroscopy: Implications of dipolar scattering , 2017 .
[22] Anders Bergman,et al. Atomistic Spin Dynamics: Foundations and Applications , 2017 .
[23] L. Allen,et al. Modeling energy-loss spectra due to phonon excitation , 2016 .
[24] A. Lubk,et al. Magnetic effects in the paraxial regime of elastic electron scattering , 2016, 1607.01230.
[25] Ján Rusz,et al. Influence of nuclear quantum effects on frozen phonon simulations of electron vortex beam HAADF-STEM images. , 2016, Ultramicroscopy.
[26] A. Lubk,et al. Elastic Scattering of Electron Vortex Beams in Magnetic Matter. , 2015, Physical review letters.
[27] L. Allen,et al. Atomic resolution imaging using electron energy-loss phonon spectroscopy , 2015 .
[28] P. Batson,et al. Vibrational spectroscopy in the electron microscope , 2014, Nature.
[29] Christian Trott,et al. Spectral neighbor analysis method for automated generation of quantum-accurate interatomic potentials , 2014, J. Comput. Phys..
[30] Ján Minár,et al. Calculating condensed matter properties using the KKR-Green's function method—recent developments and applications , 2011 .
[31] Andrew V. Martin,et al. Quantum mechanical model for phonon excitation in electron diffraction and imaging using a Born-Oppenheimer approximation , 2010 .
[32] Andrew V. Martin,et al. Model of phonon excitation by fast electrons in a crystal with correlated atomic motion , 2009 .
[33] P. Dollfus,et al. Study of phonon modes in silicon nanocrystals using the adiabatic bond charge model , 2008 .
[34] Ian R. Craig,et al. Quantum statistics and classical mechanics: real time correlation functions from ring polymer molecular dynamics. , 2004, The Journal of chemical physics.
[35] William H. Miller,et al. The Semiclassical Initial Value Representation: A Potentially Practical Way for Adding Quantum Effects to Classical Molecular Dynamics Simulations , 2001 .
[36] D. Muller,et al. Simulation of thermal diffuse scattering including a detailed phonon dispersion curve. , 2001, Ultramicroscopy.
[37] J. R. Granada,et al. Efficient procedure for the evaluation of multiple scattering and multiphonon corrections in inelastic neutron-scattering experiments , 1998 .
[38] Josefsson,et al. Inelastic scattering of fast electrons by crystals. , 1995, Physical review. B, Condensed matter.
[39] Russell F. Loane,et al. Thermal vibrations in convergent‐beam electron diffraction , 1991 .
[40] P. H. Berens,et al. Molecular dynamics and spectra. I. Diatomic rotation and vibration , 1981 .
[41] J. M. Cowley,et al. The scattering of electrons by atoms and crystals. I. A new theoretical approach , 1957 .
[42] R. Kubo. Statistical-Mechanical Theory of Irreversible Processes : I. General Theory and Simple Applications to Magnetic and Conduction Problems , 1957 .
[43] L. Hove. Correlations in Space and Time and Born Approximation Scattering in Systems of Interacting Particles , 1954 .
[44] J. Kirkwood. The statistical mechanical theory of irreversible processes , 1949 .