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Crystal structure inside calcium fluoride with an implanted muon
Credit: SJB

Professor Stephen Blundell

Professor of Physics

Research theme

  • Quantum materials

Sub department

  • Condensed Matter Physics

Research groups

  • Muons and magnets
Stephen.Blundell@physics.ox.ac.uk
Telephone: 01865 (2)72347
Clarendon Laboratory, room 108
  • About
  • Books
  • Teaching
  • Research
  • Publications

ChemInform Abstract: Compositional Control of the Superconducting Properties of LiFeAs.

ChemInform Wiley 41:44 (2010) no-no

Authors:

Stephen J Blundell, et al. et al.
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ChemInform Abstract: Giant Magnetic Hardness in the Synthetic Mineral Ferrimagnet K2Co3II(OH)2 (SO4)3(H2O)2.

ChemInform Wiley 41:38 (2010) no-no

Authors:

Serge Vilminot, Peter J Baker, Stephen J Blundell, Tadashi Sugano, Gilles Andre, Mohamedally Kurmoo
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An analytical treatment of in-plane magnetotransport in the Falicov-Sievert model

(2010)

Authors:

Andrzej Nowojewski, Stephen J Blundell
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Details from ArXiV

Observing the Night Sky with Binoculars, by S.J. O'Meara

Contemporary Physics Taylor & Francis 51:5 (2010) 465-465
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Analytical treatment of in-plane magnetotransport in the falicov-sievert model

Physical Review B - Condensed Matter and Materials Physics 82:7 (2010)

Authors:

A Nowojewski, SJ Blundell

Abstract:

We derive an analytical expression which allows efficient computation of the effect of all the Fermi-surface trajectories induced by a combination of Bragg scattering and magnetic breakdown on the in-plane components of the resistivity tensor. The particular network of coupled orbits which we consider was first formulated by Falicov and Sievert, who studied the problem numerically. Our approach, based upon a method used previously to derive an analytical solution for interlayer transport, allows us to show that the conductivity tensor can be written as a sum of a matrix representing the effect of total magnetic breakdown and one representing a combination of complex electronic trajectories, and we find a compact expression for the in-plane components of the resistivity tensor that can be evaluated straightforwardly. © 2010 The American Physical Society.
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