P. Mukherjee‡
*ab,
B. Balamuruganab,
J. E. Shieldbc and
D. J. Sellmyer*ab
aPhysics & Astronomy, University of Nebraska, Lincoln, NE 68588, USA. E-mail: pinaki.mukherjee@rutgers.edu; dsellmyer@unl.edu
bNebraska Center for Materials and Nanoscience, University of Nebraska, Lincoln, NE 68588, USA
cMechanical & Materials Engineering, University of Nebraska, Lincoln, NE 68588, USA
First published on 21st September 2016
We report the formation of complex core–shell and three-layer Mn–Bi nanoparticles in a single step inert-gas condensation process. These structures have been achieved by controlling the thermal environment of the nanoparticles. High resolution transmission electron microscopy, high-angle annular dark-field imaging in scanning transmission electron microscopy mode, and elemental mapping by energy dispersive spectroscopy have been used to determine the crystal structure and chemical composition of the nanoparticles. These particles exist in two forms: (1) a crystalline Bi core with an amorphous Mn-rich shell, and (2) a crystalline Bi annular shell between two amorphous layers with high Mn concentration. These particles show significant magnetic hysteresis possibly arising from the change in bond length between Mn atoms introduced by Bi atoms in the bonding environment of the Mn atoms.
The Mn–Bi bimetallic system has a wide miscibility gap.7 Apart from a hexagonal MnBi line compound at 1:
1 stoichiometry and its high temperature variant, almost the entire phase diagram consists of phase mixtures due to the immiscibility between Mn and Bi. The hexagonal MnBi phase is highly anisotropic and has shown excellent hard magnetic properties.8,9 Significant attention is being paid to study the hexagonal MnBi phase and its magnetic properties,10–13 but there is little information about the phase-segregated regions on both sides of the MnBi hexagonal phase. This is surprising given the fact that there are reports of solid solubility extension14,15 and stabilization of unique phases16,17 at the nanoscale in other immiscible bimetallic systems. Recently, with the report of the formation of core–shell Fe–Bi particles,18 there is interest in understanding the complex structures and their growth mechanism in Bi–M (M = transition metal) systems. In this report, we show that in spite of the equilibrium thermodynamics principles, the complex core–shell and three-layer structures are formed at the nanoscale. Also, these particles show significant magnetic hysteresis behavior with a saturation magnetization of 60 emu cm−3.
The high-resolution transmission electron microscopy (HRTEM), high-angle annular dark field-scanning transmission electron microscopy (HAADF-STEM), and energy dispersive spectroscopy (EDS) measurements were performed using a FEI Tecnai Osiris® microscope. The microscope is fitted with four X-ray detectors for energy dispersive X-ray mapping in STEM mode. This results in high quality elemental maps that can be superimposed on the HAADF images. The false coloring and superposition of individual elemental maps were carried out in Bruker Espirit® software. The quantification of EDS spectra was performed using Cliff–Lorimer thin film approximation. The quantitative elemental maps were then used to compute the composition of the individual layers in the nanoparticle. The mapping of the scanned area enables us to derive ED X-ray spectrum from any desired part of the particle, provided sufficient signal has been detected from that part. Although there is a provision of measuring EDS along a line, but this mode is not drift-corrected. So, in the present work, to nullify effects of small sample drift we have collected all spectrum in area mode. The area scan mode has a specimen stabilizer as opposed to the line scan mode and maps produce results with less spatial error. Furthermore, from the quantified maps taken in area mode, results can be compared from different points along a line. This effectively reproduces a line scan. The quantification results presented in the main text are average over several small area scans within a particle. The image analysis for structural characterization was carried out using ImageJ®, Crystal Maker®, and Crystal Diffract® softwares.
For the magnetic measurements, the Mn–Bi nanoparticles were deposited directly on a Si substrate. The thickness of the cluster film, as measured by a quartz-crystal thickness monitor, was 30 nm. The as-deposited films were covered with a SiO2 film using a second RF gun to prevent oxidation. Two types of magnetic measurements were performed using a Quantum Design Magnetic Property Measurement System (MPMS) superconducting quantum interference device (SQUID) magnetometer with a maximum field of 7 T. The first one was a measurement of magnetization (M) as a function of applied field (H) at 10 K and 300 K. The magnetic signal coming from the diamagnetic Si substrate and SiO2 was subtracted from the sample signal by fitting a straight line to the high-field region and subtracting the linear portion from the measured signal. The saturation magnetizations were determined by plotting M vs. 1/H2 in the high-field regions and extrapolating to 1/H2. The measurement of magnetization (M) as a function of temperature (T) was done in field-cooled (FC) and zero-field-cooled (ZFC) modes in a second set of experiments. This gives us information about changes in magnetic phases and blocking temperature in case the particles are superparamagnetic.
The X-ray diffraction patterns were taken in a Rigaku® D/Max-B diffractometer operating at 40 kV and 40 mA. It uses a Co-kα radiation (λ = 0.1789190 nm) for diffraction in a Bragg–Brentano θ–2θ geometry. The obtained diffraction pattern was matched with a standard powder diffraction pattern of rhombohedral Bi obtained from the database of International Center for Diffraction data (ICDD®).
Fig. 3 shows HAADF-STEM images of three nanoparticles. Each of these nanoparticles shows different contrasts at the core and the shell, indicating that these two regions consist of predominantly two different kinds of atoms. Further, the particles at the top and at the bottom in Fig. 3 show a different contrast near the core (marked with arrow) similar to that of the shell (see ESI Section 2† for more detailed analysis of this image). The elemental mapping of particles using EDS decisively determines if the contrast is arising from different elements. Fig. 4 shows maps of individual elements and their superposition in two nanoparticles along with their HAADF-STEM images, respectively. Fig. 4a–d show that there are three layers in the nanoparticle. There is a Mn-rich core and shell, and between them there is a Bi-rich annular shell. Quantitative analysis of EDS spectrum (Fig. 5) from individual layers show that the compositions of Mn at the core, inner shell, and outer shell are 33 at%, 9 at%, and 67 at%, respectively. Fig. 4e–h show that the particle consists of predominantly Bi core and a Mn shell. The quantification (Fig. 6) results show that the Mn composition at the core is 11 at% and that at the shell is 68 at%. The EDS quantification results are based on 15 measurements and the maximum error of 6 at% was observed in case of Mn with an average value of 68 at%. For all other cases the error was below 2 at%. The marked change in intensities in Mn-K lines and Bi-L lines in the EDS spectra for different layers are visible in Fig. 5 and 6. The compositional analysis show that each layer (for both kinds of structures) consists of Mn and Bi atoms. The observation is similar to that found in the three-layer Au–Pd structures.6
The nucleation and growth of NPs in IGC, as mentioned earlier, are dependent on three main experimental parameters: inert gas-flow rate, sputtering energy, and condensation temperature. The use of a high power (150 Watt) increases the sputtering rate and generates a greater metal flux near the sputtering target. An increase in metal flux (vapor density of metallic atoms) reduces the cooling efficiency of the inert gas, so the nucleation rate is lower than the further growth of such clusters into nanoparticles.21 A higher gas-flow rate decreases the time the clusters spend in the growth region of high metal vapor density. It also shortens the growth distance by maximizing metal vapor density very close to the target.21 In the present experiment an optimum balance between power and gas flow rate was maintained so that a sufficient number of nanoparticles with a size around 10 nm were formed. We have used water cooling as opposed to liquid N2 cooling in the condensation chamber so that atomic diffusion in the condensed particles is sustained to form crystalline structures.
The observed phenomenon of phase separation matches well with the equilibrium phase diagram. The Mn–Bi system has positive enthalpy of mixing (ΔHmix)22 and the difference in surface free energies between Mn and Bi are also large.23 At smaller sizes ΔHmix decreases and as a consequence solid solubility increases. We are in a size range (≈10 nm) where ΔHmix is not enough to overcome surface effects and core–shell particles are formed. Similar surface energy-driven core–shell formation has been reported in other bimetallic systems.24 At larger particle sizes, the Mn–Bi system tends to follow equilibrium thermodynamics-i.e., phases form which are commonly observed in bulk systems. A closer look at the formation of low temperature MnBi phase (LT-MnBi) from the high temperature MnBi (HT-MnBi) show that the reaction is accompanied by Mn precipitation.7 In the present case, the Mn precipitates are further mixing with Bi to form Mn-rich alloy shell in the core–shell structure and first and third layers of the three-layer structure. The formation of a Bi-rich core and a Mn-rich shell and the formation of three-layered structure, however, are contrary to that expected of equilibrium thermodynamics. A core–shell structure with Mn as core would be more favorable as Bi would reside on the surface owing to its lower surface energy and larger atomic size compared to Mn.23 Also, the distribution of Mn simultaneously at the core and the outermost shell in the A–B–A structure cannot be explained by surface energy difference. There must be an inverse migration of Mn or Bi atoms to form these kinds of structures. As these nanoparticles are formed in a nonequilibrium process, the phases with nonequilibrium solid solubility cannot be ruled out.
When encountered with the formation of a similar kind of complex structures in Ag–M (M = Pd, Cu, Ni) systems, Baletto et al.25 used nonequilibrium molecular dynamics simulations to model the inert gas condensation process. The assumption of their model is that the core layer (of A atoms) forms initially and depending on the morphology of the core layer and temperature of the condensation chamber, the second kind of atoms (B atoms) are incorporated below the A layer. The morphology of the core layer is critical to the incorporation process as the simulation depicts that if the core is a truncated octahedron (TO), the most favorable site for B atoms (to nucleate and grow) are one layer below the surface, especially below the edges and vertices. An A–B–A-type three-layer structure is formed at the end of the growth process. On the other hand, if the core layer is an icosahedron (IH), the B atoms preferred to diffuse to the center of the core (as opposed to the subsurface) and grow. The core–shell structure formed here has a core of B atoms and a shell of A atoms, although the initial core was made of A atoms. Although in the present case the core layers are spherical, locally IH or TO structures can form resulting in these unusual structures.
These core–shell and three-layer nanoparticles show significant magnetic hysteresis behavior at room temperature and at 10 K (Fig. 7). The saturation magnetization of these Mn–Bi cluster films is approximately 60 emu cm−3. The M vs. T curves in field-cooled and zero-field-cooled conditions show no significant loss in magnetization up to 300 K. This indicates that the particles are ferromagnetic. However, the particles have very small (≈20 Oe at 10 K) coercivity both at 300 K and 10 K. Given the fact that most of these particles are single crystalline Bi with a Mn rich coating on them, the ferromagnetic behavior is unusual. Recently, however, Wei et al. have shown that antiferromagnetic MnAu nanoparticles show ferromagnetic behavior when coated with a thin layer of Mn.26 Also, small MnNBiM alloy clusters show ferromagnetic behavior when the ratio of M to N is close to 2.27 This study indicates that, at this composition, the separation between Mn atoms due to the presence of Bi atoms in the lattice is optimal for ferromagnetic behavior. The reason for ferromagnetism in these clusters is derived from the change in local bonding environment of Mn atoms either through covalent bonding that changes the local magnetic moment of Mn or through a change in interatomic distance of Mn as described earlier. In our case there can be two reasons for a change in the local environment of Mn: (1) at the interface between crystalline Bi and amorphous Mn, in some atomic layers the bonding of Mn–Bi results in ferromagnetism, and (2) there is some amount of interdiffusion of Mn and Bi the opposite layers. The latter case (2) is supported by the quantification of X-ray maps, which shows that there is a significant amount of Mn in the core Bi-rich layer of the core–shell structure.
Footnotes |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c6ra15799h |
‡ Present address: Materials Science and Engineering, Rutgers University, Piscataway, NJ 08854, USA. |
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