Methods to discretize the Hamiltonian of a topological insulator or topological
superconductor, without giving up on the topological protection of the massless excitations …

Shape control has realized huge success for develo** efficient Pd/Pt‐based
nanocatalysts, but the control of Ru‐based nanocrystals remains a formidable challenge …

The spatial discretization of the single-cone Dirac Hamiltonian on the surface of a
topological insulator or superconductor needs a special" staggered" grid, to avoid the …

The low-energy sector of 2D and 3D topological insulators (TIs) exhibits propagating edge
states, which has speculated the existence of equilibrium edge currents or edge spin …

Tuning the interaction between the bulk and edge states of topological materials is a
powerful tool for manipulating edge transport behavior, opening up exciting opportunities for …

The edge states of two-dimensional time-reversal topological insulators support a perfect
helical conductance on wide ribbons due to the absence of backscattering. Here, we study …

We propose a new method to construct low-dimensional quantum devices consisting of the
magnetic topological insulators. Unlike previous systems based on locally depleting two …

In recent years, synthesis and experimental research of fractalized materials has evolved in
a paradigmatic crossover with topological phases of matter. We present here a theoretical …

The stationary Dirac equation $(p\cdot\sigma)\psi= E\psi $, confined to a two-dimensional
(2D) region, supports states propagating along the boundary and decaying exponentially …

A sub-k BT/q Dirac-source (DS) graphene nanoribbon FET has been studied using a
coupled mode-space non-equilibrium Green function solver employing k⋅p electronic …