Topological superconductivity of spin- carriers in a three-dimensional doped Luttinger semimetal
We investigate topological Cooper pairing, including gapless Weyl and fully gapped class
DIII superconductivity, in a three-dimensional doped Luttinger semimetal. The latter …
DIII superconductivity, in a three-dimensional doped Luttinger semimetal. The latter …
Global phase diagram of a dirty Weyl liquid and emergent superuniversality
Pursuing complementary field-theoretic and numerical methods, we here paint the global
phase diagram of a three-dimensional dirty Weyl system. The generalized Harris criterion …
phase diagram of a three-dimensional dirty Weyl system. The generalized Harris criterion …
Semiclassical Boltzmann transport theory for multi-Weyl semimetals
Multi-Weyl semimetals (m-WSMs) are a new type of Weyl semimetal that have linear
dispersion along one symmetry direction but anisotropic nonlinear dispersion along the two …
dispersion along one symmetry direction but anisotropic nonlinear dispersion along the two …
Triple point fermions in a minimal symmorphic model
IC Fulga, A Stern - Physical Review B, 2017 - APS
Gapless topological phases of matter may host emergent quasiparticle excitations which
have no analog in quantum field theory. This is the case of so called triple point fermions …
have no analog in quantum field theory. This is the case of so called triple point fermions …
Circular dichroism as a probe for topology in three-dimensional semimetals
Higher-pseudospin fermions, associated with multiple band crossings in topological
semimetals, are condensed matter analogs of higher-spin fermions in high-energy physics …
semimetals, are condensed matter analogs of higher-spin fermions in high-energy physics …
[HTML][HTML] Tunneling of multi-Weyl semimetals through a potential barrier under the influence of magnetic fields
We investigate the tunneling of the quasiparticles arising in multi-Weyl semimetals through a
barrier consisting of both electrostatic and vector potentials, existing uniformly in a finite …
barrier consisting of both electrostatic and vector potentials, existing uniformly in a finite …
Analysis of stochastic Lanczos quadrature for spectrum approximation
The cumulative empirical spectral measure (CESM) $\Phi [\mathbf {A}]:\mathbb {R}\to [0, 1] $
of a $ n\times n $ symmetric matrix $\mathbf {A} $ is defined as the fraction of eigenvalues of …
of a $ n\times n $ symmetric matrix $\mathbf {A} $ is defined as the fraction of eigenvalues of …
Magnus Hall effect in three-dimensional topological semimetals
Magnus Hall effect (MHE) is a nonlinear Hall effect requiring no external magnetic field,
which can be observed when an in-built electric field couples to the Berry curvature of the …
which can be observed when an in-built electric field couples to the Berry curvature of the …
[HTML][HTML] Tunneling in Fermi systems with quadratic band crossing points
I Mandal - Annals of Physics, 2020 - Elsevier
We investigate the tunneling of quasiparticles through a rectangular potential barrier of finite
height and width, in 2d and 3d semimetals with band structures consisting of a quadratic …
height and width, in 2d and 3d semimetals with band structures consisting of a quadratic …