ELTE
Zoltán Tajkov
Kick-off meeting 2024.09.26
Powerful DFT tool utilizing localized basis set. This means it provides a tight-binding Hamiltonian. Also models open-boundary systems.
Mechanical strain induces topological phase transition in graphene / bitei heterostructures
Using the SIESTA code we were able to clear out the confusion around the peculiar properties of ZrTe5
Capabilities
Standard DFT stuff
Capabilities
Model open-boundary systems (TRANS-SIESTA)
Standard DFT stuff
Capabilities
Model open-boundary systems (TRANS-SIESTA)
Standard DFT stuff
Powerful DFT tool utilizing localized basis set. This means it provides a tight-binding Hamiltonian. Also models open-boundary systems.
Mechanical strain induce topological phase transition in graphene / bitei heterostructures
Using the SIESTA code we were able to clear out the confusion around the peculiar properties of ZrTe5
BiTeI sandwich: Kou et al. ACS Nano, 8 10448 (2014)
Z. Tajkov et al. Nanoscale 11, 12704 (2019)
BiTeI sandwich: Kou et al. ACS Nano, 8 10448 (2014)
Z. Tajkov et al. Nanoscale 11, 12704 (2019)
Z. Tajkov et al. Nanoscale 11, 12704 (2019)
Tini-Tiny
trivial gap
Z. Tajkov et al. Nanoscale 11, 12704 (2019)
Not so tiny
topological gap
in-plane strain
Tini-Tiny
trivial gap
Z. Tajkov et al. Appl. Sci. 2019, 9(20), 4330
Z. Tajkov et al. Appl. Sci. 2019, 9(20), 4330
Tight-binding level
Powerful DFT tool utilizing localized basis set. This means it provides a tight-binding Hamiltonian. Also models open-boundary systems.
Mechanical strain induce topological phase transition in graphene / bitei heterostructures
Using the SIESTA code we were able to clear out the confusion around the peculiar properties of ZrTe5
$$ \#1 $$
$$ \#2 $$
$$ d $$
$$ h$$
$$ R_1 $$
$$ R_2 $$
$$ Ang $$
55
49
1015
813
178
90
6000
4560
$$ O_x $$
$$ \mathcal{A}_1 $$
$$ \mathcal{B}_1 $$
$$ C $$
$$ O_z$$
$$ O_x $$
$$ \mathcal{A}_1 $$
$$ \mathcal{B}_1 $$
$$ C $$
$$ O_z$$
Stiffness tensor (DFT)
Finite Element Method
Electric properties (DFT)
COMSOL and DFT
Ab initio
Monolayer
Bilayer
Phase diagrams
USING
SIESTA
Correlated states on the Hill
Capabilities in 2D
PEOPLE
Péter Nemes-Incze
Levente Tapasztó
Péter Vancsó