| Literature DB >> 31860759 |
Denis S Krylov1,2, Sebastian Schimmel1, Vasilii Dubrovin1, Fupin Liu1, T T Nhung Nguyen1, Lukas Spree1, Chia-Hsiang Chen1,3, Georgios Velkos1, Claudiu Bulbucan4, Rasmus Westerström4, Michał Studniarek5, Jan Dreiser5, Christian Hess1, Bernd Büchner1, Stanislav M Avdoshenko1, Alexey A Popov1.
Abstract
Magnetic hysteresis is demonstrated for monolayers of the single-molecule magnet (SMM) Dy2 ScN@C80 deposited on Au(111), Ag(100), and MgO|Ag(100) surfaces by vacuum sublimation. The topography and electronic structure of Dy2 ScN@C80 adsorbed on Au(111) were studied by STM. X-ray magnetic CD studies show that the Dy2 ScN@C80 monolayers exhibit similarly broad magnetic hysteresis independent on the substrate used, but the orientation of the Dy2 ScN cluster depends strongly on the surface. DFT calculations show that the extent of the electronic interaction of the fullerene molecules with the surface is increasing dramatically from MgO to Au(111) and Ag(100). However, the charge redistribution at the fullerene-surface interface is fully absorbed by the carbon cage, leaving the state of the endohedral cluster intact. This Faraday cage effect of the fullerene preserves the magnetic bistability of fullerene-SMMs on conducting substrates and facilitates their application in molecular spintronics.Entities:
Keywords: XMCD; endohedral metallofullerenes; monolayers; scanning probe microscopy; single-molecule magnets
Year: 2020 PMID: 31860759 PMCID: PMC7155138 DOI: 10.1002/anie.201913955
Source DB: PubMed Journal: Angew Chem Int Ed Engl ISSN: 1433-7851 Impact factor: 15.336
Figure 1a) Molecular structure of Dy2ScN@C80 (Dy green, N blue, Sc magenta; magnetic moments of Dy ions are visualized as red arrows). b) Magnetic hysteresis measured for the powder sample of Dy2ScN@C80 by SQUID magnetometry at T=2 K with magnetic field sweep rates of 0.17 and 1 T min−1.
Figure 2a) Constant current topography image of an hcp monolayer island of Dy2ScN@C80 on Au(111) surface anchored to the Au(111) step edge (V Bias=2 V; I Set=200 pA); the arrow indicates the fullerenes closed packed direction coinciding with the Au‐[110] direction; the features of the reconstruction are altered at the interface. b) The field of view of the constant current topography image of the Dy2ScN@C80 monolayer on Au(111) (V Bias=1.5 V; I Set=600 pA) in which the electronic structure was investigated; the left upper inset shows the hcp arrangement of the single fullerenes and in the lower right inset the FFT of the image is presented. c) Four types of STS spectra measured for Dy2ScN@C80 monolayer on Au(111); asterisks mark features tentatively assigned to the fullerene LUMO. d) The average STS spectrum over the area shown in (b), revealing an effective gap of Δeff=1.7±0.1 eV (gray curve) and the spectra averaged over two areas in (e) (red and blue curves). e) The dln(I)/dln(V)‐map measured at the HOMO level energy of E=−1.035 eV showing the spatial variations of the electronic structure attributed to the altered herringbone reconstruction at the interface to the fullerene monolayer. Average spectra of the regions in between the stripes (dark blue in (e)) and on the stripes (yellow/red in (e)) are presented in (d).
Figure 3a) XAS and XMCD spectra of Dy2ScN@C80 sub‐monolayers on Au(111), Ag(100), and MgO|Ag(100) measured at 30° and 90° orientation of the X‐ray and magnetic field versus the surface; T≈2 K, H=6.5 T, only the Dy‐M 5 edge is shown (see the Supporting Information for the whole Dy‐M 5,4 range). X‐ray polarizations are denoted at I + and I −, non‐polarized XAS is a sum of I + and I −, and XMCD is their difference normalized to the XAS maximum. b) Magnetic hysteresis of Dy2ScN@C80 on Au(111), Ag(100), and MgO|Ag(100) measured by XMCD technique at T≈2 K, sweep rate 2 T min−1; dots are experimental values, and lines are added to guide the eye. For Au(111) and Ag(100), hysteresis measurements are shown for two angles of the X‐ray and magnetic field versus the surface.
Figure 4Angular dependence of XMCD asymmetry for the Dy2ScN@C80 submonolayer on Au(111), Ag(100), and MgO|Ag(100) measured at 1290 eV at T≈2 K. θ is the angle between X‐ray beam/magnetic field and the surface. Dots are experimental values, lines are fits with the function C 1 cos2(θ)+C 2.
Figure 5a) Definition of the cluster tilting angle θ as the angle between the axis z normal to the surface and the vector radiating from the nitrogen atom perpendicular to the cluster plane; θ=0° and θ=90° correspond to the parallel and perpendicular alignment of the cluster versus the substrate, respectively. b) Relative energies of Dy2ScN@C80 conformers on Au(111), Ag(100), and MgO surfaces plotted versus θ; gray dashed lines mark the relative energies of the conformers of the free Dy2ScN@C80 molecule; color of the dots codes the net charge of Dy2ScN@C80 molecules (Q mol) on a surface. c) Isosurfaces of the difference electron density for Dy2ScN@C80 molecule on different substrates (red color marks regions with the increased electron density, whereas cyan corresponds to the depletion of the density; all three systems are plotted at the same isovalue). d) DFT‐computed density of states (DOS) near the Fermi level projected onto Dy2ScN@C80 molecule and Dy2ScN cluster states (dark red and green, respectively; the axis is denoted as DOSmol) and the substrate‐projected DOS (DOSsubstr, semi‐transparent gray). Note that the DOSmol scale is the same, whereas the DOSsubstr scale varies in each part of the figure.
Contributions to the fullerene‐substrate binding energy [eV] and molecular and cluster charges for Dy2ScN@C80 adsorbed on different surfaces.
|
|
Au(111) |
Ag(100) |
MgO |
|---|---|---|---|
|
|
2.909 |
2.534 |
1.433 |
|
|
2.634 |
2.223 |
1.603 |
|
|
−0.366 |
−0.157 |
−0.039 |
|
|
0.641 |
0.468 |
−0.131 |
|
|
|
|
|
|
|
+0.28 |
−0.25 |
−0.14 |
|
|
+3.85 |
+3.84 |
+3.85 |
[a] Total fullerene‐substrate interaction energy E tot is the energy difference between the fullerene adsorbed on the substrate and separated fullerene molecule and the substrate in their optimized structures; positive sign indicates stabilizing interaction. E tot is partitioned into dispersion, deformation, and Coulomb/covalent contributions: E tot=E disp+E def+E Coul/cov. E tot, E disp and E def can be computed independently, which allows estimation of E Coul/cov.