Student or educator? Sign up with your school email and get 6 months of Pro free.
Cited by 1,224

The DOI matches its Crossref record; 18 of the 18 references it cites were found in a registry or an index.

Negative magnetoresistance without well-defined chirality in the Weyl semimetal TaP

Open access
Arnold, Frank, Shekhar, Chandra, Wu, Shu-Chun, Sun, Yan, dos Reis, Ricardo Donizeth, Kumar, Nitesh, Naumann, Marcel, Ajeesh, Mukkattu O., Schmidt, Marcus, Grushin, Adolfo G., Bardarson, Jens H., Baenitz, Michael, Sokolov, Dmitry, Borrmann, Horst, Nicklas, Michael, Felser, Claudia, Hassinger, Elena, Yan, Binghai·2016·Nature Communications

Abstract

Weyl semimetals (WSMs) are topological quantum states wherein the electronic bands disperse linearly around pairs of nodes with fixed chirality, the Weyl points. In WSMs, nonorthogonal electric and magnetic fields induce an exotic phenomenon known as the chiral anomaly, resulting in an unconventional negative longitudinal magnetoresistance, the chiral-magnetic effect. However, it remains an open question to which extent this effect survives when chirality is not well-defined. Here, we establish the detailed Fermi-surface topology of the recently identified WSM TaP via combined angle-resolved quantum-oscillation spectra and band-structure calculations. The Fermi surface forms banana-shaped electron and hole pockets surrounding pairs of Weyl points. Although this means that chirality is ill-defined in TaP, we observe a large negative longitudinal magnetoresistance. We show that the magnetoresistance can be affected by a magnetic field-induced inhomogeneous current distribution inside the sample.

Overview

The claims and statistics of this paper haven’t been checked yet.

Run the check — free, no account needed. It reads the open-access text and checks the sources it cites.

A few free checks a day · papers already verified open instantly · results are public

Integrity signals

Registry

Crossref · 10.1038/ncomms11615

Cites

18 of 18 references verified0 citation errors · 0 not checkable

Statistics

Verification

Claims the paper makes

The claims and statistics of this paper haven’t been checked yet.

Run the check — free, no account needed. It reads the open-access text and checks the sources it cites.

A few free checks a day · papers already verified open instantly · results are public

Self-check

Percentages, sums and reported differences re-computed from the paper’s own numbers.

The self-check needs the paper’s full text.

Citations

Cites

Research works printed but not linked: 42

  1. Volovik, G. Lecture Notes in Physics 718, 31–73Springer (2007). · DOI · Paper page
  2. Burkov, A. A. & Balents, L. Weyl semimetal in a topological insulator multilayer. Phys. Rev. Lett. 107, 127205 (2011). · DOI · Paper page
  3. Liu, Z. K. et al. Discovery of a three-dimensional topological Dirac semimetal, Na3Bi. Science 343, 864–867 (2014). · DOI · Paper page
  4. Lv, B. Q. et al. Experimental discovery of Weyl semimetal TaAs. Phys. Rev. X 5, 031013 (2015).
  5. Murakami, S. Phase transition between the quantum spin Hall and insulator phases in 3D: emergence of a topological gapless phase. New J. Phys. 10, 029802 (2008). · DOI
  6. Young, S. M. et al. Dirac semimetal in three dimensions. Phys. Rev. Lett. 108, 140405 (2012). · DOI · Paper page
  7. Fang, C., Gilbert, M. J., Dai, X. & Bernevig, B. A. Multi-Weyl topological semimetals stabilized by point group. symmetry. Phys. Rev. Lett. 108, 266802 (2012). · DOI · Paper page
  8. Bertlmann, R. A. Anomalies in Quantum Field Theory Vol. 91, (Oxford University Press (2000). · DOI · Paper page
  9. Adler, S. L. Axial-vector vertex in spinor electrodynamics. Phys. Rev. 177, 2426–2438 (1969). · DOI · Paper page
  10. Nielsen, H. B. & Ninomiya, M. The Adler-Bell-Jackiw anomaly and Weyl fermions in a crystal. Phys. Lett. B 130, 389–396 (1983). · DOI · Paper page
  11. Son, D. T. & Spivak, B. Z. Chiral anomaly and classical negative magnetoresistance of Weyl metals. Phys. Rev. B 88, 104412 (2013). · DOI · Paper page
  12. Xu, G., Weng, H., Wang, Z., Dai, X. & Fang, Z. Chern semimetal and the quantized anomalous Hall effect in HgCr2Se4 . Phys. Rev. Lett. 107, 186806 (2011). · DOI · Paper page
  13. Yang, K.-Y., Lu, Y.-M. & Ran, Y. Quantum Hall effects in a Weyl semimetal: Possible application in pyrochlore iridates. Phys. Rev. B 84, 075129 (2011). · DOI · Paper page
  14. Grushin, A. G. Consequences of a condensed matter realization of Lorentz-violating QED in Weyl semi-metals. Phys. Rev. D 86, 045001 (2012). · DOI · Paper page
  15. Parameswaran, S. A., Grover, T., Abanin, D. A., Pesin, D. A. & Vishwanath, A. Probing the chiral anomaly with nonlocal transport in three-dimensional topological semimetals. Phys. Rev. X 4, 031035 (2014).
  16. Zhang, C. et al. Detection of chiral anomaly and valley transport in Dirac semimetals. Preprint at http://arXiv:1504.07698 (2015).
  17. Behrends, J., Grushin, A. G., Ojanen, T. & Bardarson, J. H. Visualizing the chiral anomaly in Dirac and Weyl semimetals with photoemission spectroscopy. Phys. Rev. B 93, 075114 (2015). · DOI
  18. Xiong, J. et al. Signature of the chiral anomaly in a Dirac semimetal: a current plume steered by a magnetic field. Preprint at: http://arXiv:1503.08179 (2015).
  19. Wang, Z. et al. Helicity protected ultrahigh mobility Weyl fermions in NbP. Preprint at: http://arxiv.org/abs/1506.00924 (2015). · arXiv
  20. Liu, Z. K. et al. Evolution of the Fermi surface of Weyl semimetals in the transition metal pnictide family. Nat. Mater. 15, 27–31 (2016). · DOI · Paper page
  21. Xu, S.-Y. et al. Discovery of a Weyl Fermion semimetal state in NbAs. Nat. Phys. 11, 748–755 (2015). · DOI · Paper page
  22. Yoshida, K. Anomalous electric fields in semimetals under high magnetic fields. J. Phys. Soc. Jpn. 39, 1473–1481 (1975). · DOI
  23. Edel’Man, V. S. Electrons in bismuth. Adv. Phys. 25, 555–613 (1976). · DOI · Paper page
  24. Kapitza, P. The study of the specific resistance of bismuth crystals and its change in strong magnetic fields and some allied problems. Proc. Roy. Soc. Lond. A 119, 358–386 (1928). · DOI · Paper page
  25. Kopelevich, Y. et al. Reentrant metallic behavior of graphite in the quantum limit. Phys. Rev. Lett. 90, 156402 (2003). · DOI · Paper page
  26. Rosenman, I. Effet Shubnikov de Haas dans Cd3As2: Forme de la surface de Fermi et modele non parabolique de la bande de conduction. J. Phys. Chem. Solid 30, 1385–1402 (1969). · DOI
  27. Singleton, J. Band Theory and Electronic Properties of Solids Vol. 2, (Oxford University Press (2001). · DOI · Paper page
  28. Besara, T. et al. Non-stoichiometry and defects in the Weyl semimetals TaAs, TaP, NbP, and NbAs. Preprint at: http://arxiv.org/abs/1511.03221v2 (2015). · arXiv
  29. Chang, M.-C. & Yang, M.-F. Chiral magnetic effect in the absence of weyl node. Phys. Rev. B 92, 205201 (2015). · DOI
  30. Zhong, S., Moore, J. E. & Souza, I. Gyrotropic magnetic effect and the magnetic moment on the Fermi surface. Phys. Rev. Lett. 116, 077201 (2015). · DOI · Paper page
  31. Pippard, A. B. ., in Cambridge Studies in Low Temperature Physics Cambridge University Press (1989).
  32. Reed, W. A., Blount, E. I., Marcus, J. A. & Arko, A. J. Anomalous longitudinal magnetoresistance in metals. J. Appl. Phys. 42, 5453–5459 (1971). · DOI
  33. Yoshida, K. A geometrical transport model for inhomogeneous current distribution in semimetals under high magnetic fields. J. Phys. Soc. Jpn. 40, 1027–1034 (1976). · DOI
  34. Yoshida, K. An anomalous behavior of the longitudinal magnetoresistance in semimetals. J. Phys. Soc. Jpn. 41, 574–581 (1976). · DOI · Paper page
  35. Yoshida, K. Transport of spatially inhomogeneous current in a compensated metal under magnetic fields. iii. a case of bismuth in longitudinal and transverse magnetic fields. J. Appl. Phys. 51, 4226–4233 (1980). · doi:10.1063/1.328236
  36. Martin, J. & Gruehn, R. Zum Chemischen transport von Monophosphiden MP (M= Zr, Hf, Nb, Ta, Mo, W) und Diposphiden MP2 (M= Ti, Zr, Hf). Z. Kristallogr. 182, 180–182 (1988).
  37. Akselrud, L. & Grin, Y. WinCSD: software package for crystallographic calculations (Version 4). J. Appl. Crystallogr. 47, 803–805 (2014). · doi:10.1107/s1600576714001058
  38. Lifshitz, I. M. & Kosevich, A. M. Theory of magnetic susceptibility in metals at low temperature. Sov. Phys. JETP 2, 636–645 (1996).
  39. Rossel, C. et al. Active microlevers as miniature torque magnetometers. J. Appl. Phys. 79, 8166–8173 (1996). · DOI
  40. Becke, A. D. & Johnson, E. R. A simple effective potential for exchange. J. Chem. Phys. 124, 221101 (2006). · DOI · Paper page
  41. Tran, F. & Blaha, P. Accurate band gaps of semiconductors and insulators with a semilocal exchange-correlation potential. Phys. Rev. Lett. 102, 226401 (2009). · DOI · Paper page
  42. Mostofi, A. A. et al. wannier90: A tool for obtaining maximally-localised Wannier functions. Compu. Phys. Commun. 178, 685–699 (2008). · DOI · Paper page

Cited by

See all 1,224

Metadata

Authors
Arnold, F., Shekhar, C., Wu, S.-C., Sun, Y., dos Reis, R. D., Kumar, N., Naumann, M., Ajeesh, M. O., Schmidt, M., Grushin, A. G., Bardarson, J. H., Baenitz, M., Sokolov, D., Borrmann, H., Nicklas, M., Felser, C., Hassinger, E., & Yan, B.
Venue
Nature Communications
Published
2016-05-17
Volume
7
Issue
1
Pages
11615-11615
ISSN
2041-1723 (ISSN-L)
OpenAlex
W1260748775
Cited by
1,224
References
18
FWCI
65.88
Type
journal article
Language
en
Open access
gold
Licence

About these checks

Registry, retraction, Cites and statistics results are computed, not judged, with one exception: a printed reference that no index lists is read once by a model before it counts as a citation error. Claims are extracted by a model and kept only when their quote appears verbatim in the text; each cited source is then checked, with a model’s help, for whether it says what the claim relies on. Those verdicts can be wrong — read the claim’s quote and the cited source before relying on one.

Statistics and arithmetic are recomputed, not judged.

Confidence bands are shown only for fields calibrated on our annotated test set. None is calibrated yet, so no band is shown.

What counts as a claim ›How we measure confidence ›How we check this ›

Are you an author, or do you see a problem with this page? Request a review

Data sources

Bibliographic data: Semantic Scholar, OpenAlex, Crossref.

Contains information from the Semantic Scholar Academic Graph Datasets, made available under the ODC Attribution License (ODC-BY 1.0).

Semantic Scholar’s data is described in: Kinney, R., et al. (2023). The Semantic Scholar Open Data Platform. arXiv:2301.10140.