Publication: 

Kosik R, Cervenka J, Waldhör D, Ribeiro F, Kosina H. (2024). Exploring the Global Solution Space of a Simple Schrödinger-Poisson Problem. Large-Scale Scientific Computations - 14th International Conference, LSSC 2023, Sozopol, Bulgaria, June 5–9, 2023, Revised Selected Papers  (pp. 472-480). Springer Nature Switzerland.
https://doi.org/10.1007/978-3-031-56208-2_49


Fig.1
Density distribution of the two solutions for bulk at 0.195 V
columns for both: length / nm, doping / cm^-3

fig.1a.csv
Self-consistent solution with no negative eigenvalue in the Jacobian.

fig.1b.csv
Self-consistent solution with one negative eigenvalue in the Jacobian.


fig.2a.csv
Doping of a nin-structure for f = 0.5
columns: length / nm, doping / cm^-3

fig.2b.csv
Self-consistent potential.
columns: length / nm, potential energy / eV


Fig.3
Density distribution of four equilibrium solutions for a nin-structure with f = 0 exhibiting different effects near the boundary.
columns for all four: length / nm, doping / cm^-3

fig.3a.csv
no negative eigenvalues in the Jacobian.

fig.3b.csv
one negative eigenvalue in the Jacobian.

fig.3c.csv
two negative eigenvalues in the Jacobian.

fig.3d.csv
one negative eigenvalue in the Jacobian (mirror).


Fig.4
Resonances from bound states in a nin-structure with f = 0.1 at a bias of −0.04 V.

fig.4a.csv
Energy level of resonances. 
columns: length / nm, energy / eV

fig.4a_levels.csv
contains the three energy levels of resonances for Fig.4a

fig.4b.csv
Contributed particle number.
columns: energy / eV, log10( Contributed Density ) / [a.u.] 

fig.4c.csv
Resonance at EkL = 0.018 eV. 
columns: length / nm, density / [a.u.]

fig.4d.csv
Resonance at EkL = 0.024 eV.
columns: length / nm, density / [a.u.]

