C
Ch. Brouder
Researcher at University of Paris
Publications - 53
Citations - 1143
Ch. Brouder is an academic researcher from University of Paris. The author has contributed to research in topics: Magnetic circular dichroism & X-ray magnetic circular dichroism. The author has an hindex of 21, co-authored 53 publications receiving 1067 citations. Previous affiliations of Ch. Brouder include Pierre-and-Marie-Curie University & Centre national de la recherche scientifique.
Papers
More filters
Journal ArticleDOI
Full Multiple Scattering and Crystal Field Multiplet Calculations Performed on the Spin Transition FeII(phen)2(NCS)2 Complex at the Iron K and L2,3 X-ray Absorption Edges
Journal ArticleDOI
Intrinsic charge transfer gap in NiO from Ni K-edge x-ray absorption spectroscopy
Christos Gougoussis,Matteo Calandra,Ari P. Seitsonen,Ch. Brouder,Abhay Shukla,Francesco Mauri +5 more
TL;DR: In this article, the core-hole attraction and correlation effects were combined in a first-principles approach to calculate the K$-edge x-ray absorption spectra in NiO and obtain a striking parameter-free agreement with experimental data.
Journal ArticleDOI
Multiple-scattering theory of x-ray magnetic circular dichroism: Implementation and results for the iron K edge.
TL;DR: An implementation of the multiple-scattering approach to XMCD in K edge x-ray absorption spectroscopy is presented and a calculation of the magnetic circular dichroism at the K edge of bcc iron including the core hole effect is presented.
Journal ArticleDOI
Calculation of multipole transitions at the Fe K pre-edge through p-d hybridization in the Ligand Field Multiplet model
TL;DR: In this paper, the Ligand Field Multiplet approach is used to calculate the eigenstates of the ions and the absolute intensities of the electric quadrupole and dipole transitions involved in the pre-edge.
Journal ArticleDOI
Trees, renormalization and differential equations
TL;DR: The Butcher group and its underlying Hopf algebra of rooted trees were originally formulated to describe Runge-Kutta methods in numerical analysis as discussed by the authors and have far-reaching applications in several areas of mathematics and physics.