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Non Fermi-Liquid Magnetoresistance Oscillations in Quasi-One-Dimensional Conductors

Andrei G. Lebed

Abstract

We theoretically demonstrate that strong non Fermi-liquid magnetic oscillations of electron-electron scattering time can exist in quasi-one-dimensional (Q1D) conductors under condition of the magnetic breakdown between two open electron orbits. They are shown to be due to electron-electron interactions in a metallic phase under condition of the magnetic breakdown and they are beyond the Fermi-liquid theory. In particular, we consider as example the organic conductor (TMTSF)$_2$ClO$_4$ and perform both analytical and numerical calculations for its known electron spectrum. We also argue that similar oscillations of resistivity can exist in a metallic phase of another Q1D organic conductor - (Per)$_2$Au(mnt)$_2$.

Non Fermi-Liquid Magnetoresistance Oscillations in Quasi-One-Dimensional Conductors

Abstract

We theoretically demonstrate that strong non Fermi-liquid magnetic oscillations of electron-electron scattering time can exist in quasi-one-dimensional (Q1D) conductors under condition of the magnetic breakdown between two open electron orbits. They are shown to be due to electron-electron interactions in a metallic phase under condition of the magnetic breakdown and they are beyond the Fermi-liquid theory. In particular, we consider as example the organic conductor (TMTSF)ClO and perform both analytical and numerical calculations for its known electron spectrum. We also argue that similar oscillations of resistivity can exist in a metallic phase of another Q1D organic conductor - (Per)Au(mnt).

Paper Structure

This paper contains 26 equations, 3 figures.

Figures (3)

  • Figure 1: Quasi-one-dimensional Fermi surface of the organic conductor (TMTSF)$_2$ClO$_4$ in the presence of anion ordering gap, $\Box \neq 0$ [see Eq.(5)].
  • Figure 2: Electron-electron scattering diagram, corresponding to Umklapp process, ${\bf p_1+p_2 = p_3+p_4 }+4 p_F {\bf \hat{x}}$. It defines the resistivity along conducting a axes.
  • Figure 3: Numerically calculated resistivity, including resistivity oscillations, along the conduction chains is shown [see Eqs.(22) and (23)].