1 article(s) from Sitek, Anna
Figure 1: Schematic representation of the chain model for triangular (left) and square (right) core–shell nan...
Figure 2:
(A) Topological phase diagram for a triangular wire with Veff() = 0 and
= 0. The white areas are t...
Figure 3: Dependence of the minimum quasiparticle gap on the Zeeman field along the blue cuts (I) correspondi...
Figure 4: Dependence of the minimum quasiparticle gap on the Zeeman field along the dark red cuts (II) corres...
Figure 5:
(A) Topological phase diagram for a square wire with Veff() ≠ 0 and
= 0. The white areas are topol...
Figure 6:
(A) Topological phase diagram for a triangular wire with Veff() ≠ 0 and
1 = 0,
3 = π/2,
5 = −π/2. T...
Figure 7:
(A) Topological phase diagram for a square wire with Veff() ≠ 0 and
1 = π/2,
3 = −π/2,
5 = π/2, and ...
Figure 8: Dependence of the low-energy spectrum on the Zeeman field for a finite triangular wire of length L ...
Figure 9: Dependence of the low-energy spectrum on the Zeeman field for a finite triangular wire of length L ...
Figure 10: Low-energy spectra as a function of the Zeeman field for a finite triangular wire of length L = 2.2...
Figure 11: Position dependence of the lowest energy wave function corresponding to a finite triangular wire of...
Figure 12:
(A) Position dependence of the normalized disorder potential along the edge = 3 of a triangular wi...
Figure 13: Spatial profiles of the three lowest energy states corresponding to the red dots in Figure 12B. The thick (re...
Figure 14: A schematic cross section of the hybrid semiconductor-superconductor experimental device incorporat...
Figure 15: Phase boundaries for the triangular wire in the corner-state domain. The color code describes the m...
Figure 16: Phase boundaries for the square wire in the corner-state domain. The color code describes the minim...