D. Colson

activity

19962022

most citedVery large spontaneous electric polarization in BiFeO3 single crystals at room temperature and its evolution under cycling fields

666 citations · 6.1k across the 90 of their papers we have counts for

collaborators

Showing 2014Show all

3 papers · 1 filter

cond-mat.mtrl-sci2014

The modulated antiferromagnetic structures in multiferroic FeVO4: a 57Fe Mössbauer spectroscopy investigation

D. Colson, A. Forget, P. Bonville

We present a 57Fe Mössbauer spectroscopy study of the two incommensurate magnetic phases in the multiferroic material FeVO4. We devise lineshapes appropriate for planar elliptical…

cond-mat.supr-con2014

Collapse of the Normal State Pseudogap at a Lifshitz Transition in Bi $_{2}$ Sr $_{2}$ CaCu $_{2}$ O $_{8 + δ}$ Cuprate Superconductor

S. Benhabib, A. Sacuto, M. Civelli +9

We report a fine tuned doping study of strongly overdoped Bi $_{2}$ Sr $_{2}$ CaCu $_{2}$ O $_{8 + δ}$ single crystals using electronic Raman scattering. Combined with theoretical calculations, w…

cond-mat.supr-con2014★ 11 cited

Temperature-induced Change in the Fermi Surface Topology in the Spin Density Wave Phase of Sr(Fe $_{1 - x}$ Co $_{x}$ ) $_{2}$ As $_{2}$

Y. -X. Yang, Y. Gallais, F. Rullier-Albenque +6

We report electronic Raman scattering measurements of Sr(Fe $_{1 - x}$ Co $_{x}$ ) $_{2}$ As $_{2}$ single crystals in their magnetic - Spin Density Wave (SDW) phase. The spectra display multiple…

The modulated antiferromagnetic structures in multiferroic FeVO4: a 57Fe Mössbauer spectroscopy investigation

Collapse of the Normal State Pseudogap at a Lifshitz Transition in Bi2​Sr2​CaCu2​O8+δ​ Cuprate Superconductor

Temperature-induced Change in the Fermi Surface Topology in the Spin Density Wave Phase of Sr(Fe1−x​Cox​)2​As2​

Collapse of the Normal State Pseudogap at a Lifshitz Transition in Bi $_{2}$ Sr $_{2}$ CaCu $_{2}$ O $_{8 + δ}$ Cuprate Superconductor

Temperature-induced Change in the Fermi Surface Topology in the Spin Density Wave Phase of Sr(Fe $_{1 - x}$ Co $_{x}$ ) $_{2}$ As $_{2}$