Enhanced Magnetism in Heterostructures with Transition Metal Dichalcogenide Monolayers Diem Thi-Xuan Dang Ranjan Kumar Barik Manh-Huong Phan and Lilia M.

2025-04-29 0 0 3.1MB 22 页 10玖币
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Enhanced Magnetism in Heterostructures with
Transition Metal Dichalcogenide Monolayers
Diem Thi-Xuan Dang, Ranjan Kumar Barik, Manh-Huong Phan, and Lilia M.
Woods
Department of Physics, University of South Florida, Tampa, Florida 33620, USA
E-mail: lmwoods@usf.edu.
Abstract
Two-dimensional materials and their heterostructures have opened up new possibili-
ties for magnetism at the nanoscale. In this study, we utilize first-principles simulations
to investigate the structural, electronic, and magnetic properties of Fe/WSe2/Pt sys-
tems containing pristine, defective, or doped WSe2monolayers. The proximity effects
of the ferromagnetic Fe layer are studied by considering defective and Vanadium-doped
WSe2monolayers. All heterostructures are found ferromagnetic, and the insertion of
the transition metal dichalcogenide results in redistribution of spin orientation and an
increased density of magnetic atoms due to the magnetized WSe2. There is an increase
in the overall total density of states at the Fermi level due to WSe2, however, the
transition metal dichalcogenide may lose its distinct semiconducting properties due to
the stronger than van der Waals coupling. Spin resolved electronic structure proper-
ties are linked to larger spin Seebeck coefficients found in heterostructures with WSe2
monolayers.
Heterostructures (HSTs) composed of ferromagnetic (FM) and heavy metal (HM) films
are typical systems employing spin-charge conversion mechanisms for spintronics applica-
tions.1The quality of such devices is controlled by the atomic composition of the interface
1
arXiv:2210.03817v1 [cond-mat.mtrl-sci] 7 Oct 2022
and its spin-dependent properties. In this context, HSTs with 2D layered materials have be-
come of great interest.2Chemically inert layered materials can improve the interface atomic
sharpness and they provide new ways of property tuning. For example, semiconducting tran-
sition metal dichalcogenides (TMDCs) have strong spin orbit coupling (SOC) which allows
the manipulation of spins via electrical means.3On the other hand, their strong spin photon
coupling enables the control of magnetism with optical methods.4The recent discovery of
FM ordering at room temperature in WS2and WSe2monolayers doped by V atoms58has
shown that TMDCs can be effective dilute 2D ferromagnets with robust magnetic states,
which can also be light-tunable.
HSTs with semiconducting TMDC layers offer possibilities for new ways to change and
control magnetic properties, spin transport and spin conversion phenomena through novel
interfacial coupling mechanisms. For example, much enhanced magnetic exchange fields,
valley splitting, and polarization effects tunable via optical methods have been observed in
WSe2/CrI3HSTs.911 Several impressive experimental studies have shown that spin current
generation via thermal gradients across FM/TMDC/HM structures is significantly altered
when compared with FM/HM systems. Specifically, a large enhancement of the voltage
difference due to the longitudinal spin Seebeck effect in Pt/Ni81Fe19 and Pt/YIG after in-
serting WS2(WSe2) layers has been reported.1215 It was also found that such an increase is
dependent on the number of layers in the heterostructure, degree of coverage by the TMDC
layers, and quality of the interface. Others have examined spin-dependent transport in
Fe3O4/MoS2/Fe3O4and Co/Al2O3/MoS2junctions.16,17 Spin valves based on spin filtering in
WS2/Co and NiFe/MoS2/NiFe have also been reported.18,19 A gate-tunable magnetic order
in WSe2by changing the occupation of the Se vacancy states are successfully demonstrated20
and computational work investigates the origin of ferromagnetism in complex configurations
of Se vacancies in V-doped WSe2monolayers.21 The generated Se vacancies play a key role in
the structural change of PdSe2because of the laser-induced phase transformation of layered
PdSe2to metallic phase PdSe2–x.22 Ozyilmaz et. al. suggested that the spin Hall effect in
2
graphene/TMDC heterostructures may also originate from chalcogenide vacancies.23
In addition to these experimental demonstrations, the theoretical understanding of the
interface properties and coupling mechanisms of FM/TMDC/HM systems must also be ad-
vanced. For example, the changes in the band structure of individual FM, TMDC, and
HM layers calculated from first principles can help one understand the overall behavior of
the entire HST. Computed charge transfer, bonding, and interfacial hybridization are also
necessary in order to highlight magnetic proximity effects unique to FM/TMDC/HM HSTs.
Additionally, first principles simulations are necessary to reveal spin selection transfer mech-
anisms across doped and defective TMDCs.
In this paper, we present first principles simulations of Fe/WSe2/Pt HSTs to elucidate
their basic electronic and magnetic properties for the first time. We consider several cases in
which the TMDC is a pristine WSe2, a monolayer with V doping and a monolayer with various
types of vacancies. The interplay between the proximity magnetism from the Fe substrate,
the charge transfer and orbital hybdrization across the WSe2monolayer and the large SOC
effects from the Pt layer leads to a complex picture of interface magnetism. The calculated
band structure, as well as the Fermi surface for each component of the considered HSTs,
are instrumental for the detailed microscopic analysis of the electronic and spin-dependent
behavior across the interface.
Different HSTs have been constructed by taking the middle layer as pristine WSe2, as
well as monolayers with V atom substitutional dopants or Se or W vacancies. A side view of
the Fe/Pt HST (taken as a reference) and a HST with a WSe2monolayer inserted in-between
the Fe and Pt layers is shown in Fig. 1a. As part of the Fe/WSe2/Pt HST, we consider a
perfect WSe2monolayer, a monolayer with two Se vacancies - WSe2(VSe–Se), a monolayer
with 3.3% doping of V atoms substituting W atoms – W0.957V0.033Se2, a monolayer with two
Se vacancies and a 3.3% V doping - W0.957V0.033Se2(VSe–Se), and a monolayer containing two
Se and one W vacancies – WSe2(VSe–Se + VW), as shown in Fig. 1b-f.
In each case, the TMDC monolayer is in a 2H configuration. Fe and Pt layers with (001)
3
Figure 1: (a) Side view of Fe/Pt and Fe/WSe2/Pt HSTs. Top views of the various WSe2
monolayers as part of the Fe/WSe2/Pt HSTs: (b) pristine WSe2(HST2) (c) WSe2(VSe–Se),
a defective monolayer with a pair of Se vacancies (HST3); (d) W0.967V0.033Se2, a defective
monolayer with 3.3% V doping substituting W (HST4); (e) W0.967V0.033Se2(VSe–Se), a defec-
tive monolayer with 3.3% V doping and a pair of Se vacancies (HST5); (f) WSe2(VSe–Se +
VW), a defective monolayer with a pair of Se vacancies and a W vacancy (HST6). The inter-
layer distances are denoted in panel (a), while the electronic spin directions for all atoms of
the monolayers are also shown with arrows upon completing the spin-polarized calculations.
surface termination, have been simulated to create the HSTs having layer thickness 2.804 Å
and 3.926 Å, respectively. For the calculations, a supercell consisting of 6×6Fe unit cells
(108 atoms), 33×5unit cells for the perfect monolayer (90 atoms), and 32×32Pt
unit cells (108 atoms) is constructed. In the case of the reference Fe/Pt HST, the TMDC
monolayer is removed, and for the others, defective and/or doped WSe2are part of each
HST (as shown in Fig. 1).
The formation of the supercells introduces slight strains when compared with the lattice
structures of the individual free-standing constituents. The strain is quantified using =
4
Table 1: Basic properties of the considered HSTs from Fig. 1. The strain (%) along
the inequivalent a, b lattice directions with and without the vdW correction is shown for
the layer with the largest shrinkage. The interlayer separations d,d1,d2are also given
with and without vdW interaction. The binding energy is calculated using the expression
Eb=EHST P
i
Elayer
i/N, where EHT S is the total energy of the HST, Elayer
iis the total
energy of the ithisolated layer, and Nis the number of atoms in the HST unit cell. The
Bader charge is shown for each layered component of the HSTs. The magnetization per atom
m1,m2,m3corresponds to each layer and Mis the total average magnetization of each HST.
The Bader charges and magnetizations are obtained with the vdW correction taken into the
calculations.
Strain (%) Layer seperation (Å) Eb(meV) Bader charge (e)m1
(µB)
m2
(µB)
m3
(µB)
M
(µB)No vdW vdW No vdW vdW No vdW vdW Fe TMDC Pt
HST1 (a, Fe) -3.428
(b, Fe) -3.411
-3.629
-3.620 d= 1.795 d= 1.787 -416.247 -509.738 4.163 -4.163 2.579 -0.058 2.521
HST2 (a, Fe) -2.045
(b, Fe) -3.460
-2.563
-3.800
d1= 2.405
d2= 2.405
d1= 2.284
d2= 2.289 -86.078 -195.852 0.888 0.888 -1.776 2.588 0.014 0.023 2.625
HST3 (a, Fe) -2.300
(b, Fe) -3.601
-2.774
-3.906
d1= 2.363
d2= 2.379
d1= 2.200
d2= 2.279 -87.749 -197.653 2.368 -1.143 -1.226 2.589 0.012 0.018 2.619
HST4 (a. Fe) -1.994
(b, Fe) -3.392
-2.510
-3.731
d1= 2.244
d2= 2.320
d1= 2.143
d2= 2.234 -88.237 -199.307 3.450 -2.796 -1.822 2.589 0.026 0.022 2.637
HST5 (a, Fe) -2.540
(b, Fe) -3.432
-2.717
-3.777
d1= 2.311
d2= 2.282
d1= 2.064
d2= 2.209 -91.638 -201.194 3.562 -1.004 -2.559 2.594 0.040 0.025 2.659
HST6 (a, Fe) -2.255
(b, Fe) -3.358
-2.758
-3.731
d1= 2.180
d2= 2.191
d1= 2.043
d2= 2.120 -98.094 -207.405 4.196 -1.001 -3.195 2.596 0.016 0.025 2.637
aHST ai
ai×100% (aHST - lattice constant of the HST; ai- lattice constant of the Fe, TMDC,
or Pt layers). In Table 1, we show results for of the Fe layer along the inequivalent aand b
lattice directions, and all data is given in Table S-1 in the Supporting Information. For the
Fe and Pt layers, all values are negative indicating that the lattice has shrunk, and overall
this effect is more pronounced when the vdW interaction is taken into account. On the other
hand, slight stretching along the bdirection and shrinkage along the adirection are found
for all considered WSe2monolayers. Nevertheless, ||does not exceed 3.9%.
Interlayer separations for each HST with and without the vdW corrections are also re-
ported in Table 1. Including the vdW interaction in the simulations results in decreased d1,
d2as expected. In fact, the interlayer distances are smaller than the typical vdW separations
(usually 3Å), which is indicative of stronger interactions between the layers. Our results
for the calculated binding energies (with included vdW correction), also given in Table 1,
show that Eb∼ −500 meV for the reference Fe/Pt HST is increased to Eb∼ −200 meV for
5
摘要:

EnhancedMagnetisminHeterostructureswithTransitionMetalDichalcogenideMonolayersDiemThi-XuanDang,RanjanKumarBarik,Manh-HuongPhan,andLiliaM.WoodsDepartmentofPhysics,UniversityofSouthFlorida,Tampa,Florida33620,USAE-mail:lmwoods@usf.edu.AbstractTwo-dimensionalmaterialsandtheirheterostructureshaveopenedu...

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