A universal parametric representation for weak-localization magnetoconductance in 2D and 3D systems
ORAL
Abstract
We study the magnetotransport properties of a heavily-doped Si:P 2D layer, as a step towards the fabrication of buried ordered dopant structures and wires. The magnetoconductance $\Delta\sigma$ is dominated by weak localization. A combination of linear and angular magnetic field sweeps reveals the existence of a single dimensionless parameter $p$, which governs the magnitude of $\Delta\sigma$ as a function of magnetic field magnitude and inelastic scattering length (which is temperature dependent). We compare this with weak localization in bulk Si:P and find that even though the magnetic-field dependence of $\Delta\sigma$ is logarithmic in 2D and power-law in 3D, their dependence on $p$ is unchanged, thus establishing a universal behavior that is independent of dimension.
*This work was supported by the UK Engineering and Physical Sciences Research Council (EPSRC)
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