Gupta R, Rost F, Fleischmann M, Sharma S, Shallcross S (2019)
Publication Type: Journal article
Publication year: 2019
Book Volume: 99
Journal Issue: 12
DOI: 10.1103/PhysRevB.99.125407
We present a continuum theory of graphene, treating on an equal footing both the homogeneous Cauchy-Born (CB) deformation and the microscopic degrees of freedom associated with the two sublattices. While our theory recovers all extant results from homogeneous continuum theory, the Dirac-Weyl equation is found to be augmented by new pseudogauge and chiral fields fundamentally different from those that result from homogeneous deformation. We elucidate three striking electronic consequences: (i) non-CB deformations allow for the transport of valley-polarized charge over arbitrarily long distances, e.g., along a designed ridge; (ii) the triaxial deformations required to generate an approximately uniform magnetic field are unnecessary with non-CB deformation; and finally (iii) the vanishing of the effects of a one-dimensional corrugation seen in ab initio calculation upon lattice relaxation is explained as a compensation of CB and non-CB deformation.
APA:
Gupta, R., Rost, F., Fleischmann, M., Sharma, S., & Shallcross, S. (2019). Straintronics beyond homogeneous deformation. Physical Review B, 99(12). https://doi.org/10.1103/PhysRevB.99.125407
MLA:
Gupta, Reena, et al. "Straintronics beyond homogeneous deformation." Physical Review B 99.12 (2019).
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