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Electron Spins Resonance and Anitferromagnetic Resonance on  LaMnO3

László Mihály

Stony Brook University and National Synchrotron Light Source (BNL)

LaMnO3

 

AF resonance: history

  • Large body of work in '50s, theory by Keffer, Kittel and others
  • Experiments: Richards, Tinkham, Foner
  • Three terms:  Exchange field (He), anisotropy field (Ha), external field (H0)
  • Ha << He, frequency at zero field: w ~ (HaHe)1/2
  • Uniaxial anisotropy, zero external field:
    • precession around local field
    • two degenerate modes
  • Finite external field: Degeneracy is lifted, two branches
  • Splitting depends on direction of the external field

Goal #1: How much of this applies to LaMnO3?
Goal #2: LaMnO3 has ferromagnetic moment in the c direction. Why?

Instrument

Two major components: Spectrometer and magnet

  • Magnet: Oxford Instruments, 16Tesla, max 37 mm sample size
  • Temperature: 1.3K-300K
  • Spectrometer: Sciencetech, Martin-Puplett, step scan, form 2cm-1 to 2000cm-1 , 0.01cm-1 resolution, works with internal and external sources

Others

  • Coupling to light source
  • Coupling between magnet and spectrometer
  • Sample holder, support structure, safety devices
  • Measured absorption as a function of frequency at many fields; convert to map of H - w plane.

  • Results
    Field parallel to spins (b direction): Kittel theory seems to work Field perpendicular to spins (a and c directions): no agreement

    Staggered anisotropy and Dzyalushinski-Moriya coupling

  • Two structural transitions: rotation of octahedra and Jahn-Teller disortion
  • Explains ferromagnetic coupling within layers, antiferromagnetic between layers
  • Staggered anistropy: anisotropy axis points along Mn orbital; orbital is tilted.
  • Results in ferromagnetic moment in c direction
  • Tilt angle of anisotropy axis, f and strength, Ha
  • Dzyalushinski-Moriya coupling: D (S1 x S1)
  • Solve equation of motion in the presence of these terms - yields perfect fit to data
  • Does this make any sense?

    Thanks