Optical Control of Chiral Charge Pumping in a Topologcial Weyl Semimetal

ORAL

Abstract

Solids with topologically robust electronic states exhibit unusual electronic and optical transport properties not seen in other materials. A peculiar example is chiral charge pumping (also called chiral anomaly) in recently discovered topological Weyl semimetals, where simultaneous application of parallel static electric and magnetic fields causes an imbalance in the number of topological chiral carriers. Here, using time-resolved terahertz measurements on the Weyl semimetal tantalum arsenide (TaAs) in a magnetic field, we uncover the optical control of chiral anomaly by dynamically pumping the chiral charges and monitor their relaxation. Rigorous theory based on Boltzmann transport shows that the observed optically-induced control of chiral anomaly is governed by the optical nonlinearity in the chiral charge pumping process. Our measurements reveal that the chiral pumping relaxation is much longer than 1 ns. The optically-controlled long-lived chiral carriers observed here in a Weyl semimetal exhibit similar behavior to the valley-polarized carriers in 2D semiconductors, but with the extra feature of topological protection, suggesting possible valleytronic applications of Weyl semimetals.

Presenters

  • Mehdi Jadidi

    Columbia University

Authors

  • Mehdi Jadidi

    Columbia University

  • Mehdi Kargarian

    Sharif University of Technology

  • Martin Mittendorff

    University of Maryland College Park

  • Yigit Aytac

    University of Maryland College Park, Electrical and Computer Engineering, University of Maryland

  • Bing Shen

    Department of Physics and Astronomy, University of California, Los Angeles, University of California, Los Angeles, Physics and Astronomy, university of california los angeles

  • Jacob König-Otto

    Helmholtz-Zentrum Dresden-Rossendorf (HZDR)

  • Stephan Winnerl

    Helmholtz-Zentrum Dresden-Rossendorf (HZDR)

  • Ni Ni

    Department of Physics and Astronomy, University of California, Los Angeles, University of California Los Angeles, University of California, Los Angeles

  • Thomas E. Murphy

    University of Maryland College Park

  • H. Dennis Drew

    University of Maryland College Park