Srabantika Ghosea,
Tamita Rakshitb,
R. Ranganathanc and
D. Jana*a
aDepartment of Physics, University of Calcutta, 92, A. P. C. Road, Kolkata 700009, India. E-mail: djphy@caluniv.ac.in; Tel: +91 33 2350 8386 ext. 442
bDepartment of Physics, Indian Institute of Technology, Kharagpur 721302, India
cCondensed Matter Physics Division (Experiment), Saha Institute of Nuclear Physics, 1/AF, Bidhannagar, Kolkata 700064, India
First published on 30th October 2015
Ferromagnetism in the nanostructures of undoped oxide semiconductors has become an exciting problem nowadays for its potential future applications in spintronics. In order to elucidate the room temperature d0 ferromagnetism of oxide semiconductors, we have investigated the changes in magnetic property of ZnO nanoparticles with the reduction of size by mechanical milling. We have observed that ferromagnetic ordering appears in the sample when the particle size decreases from 39 ± 1 nm to 30 ± 1 nm. This observation strongly supports the idea of the effect of specific grain boundaries in nanoparticles. The results of Raman scattering also support this observation. From photoluminescence spectra shifted green emissions have been found for ferromagnetic samples. This indicates clearly two different origins for green emissions that are strongly related to the changes in magnetic property. Observations from electron spin resonance spectra suggest that zinc related interstitial defects are significant to give rise to this ferromagnetic coupling. An impurity level formed by the interstitial defects at the surfaces could satisfy the Stoner criteria for the occurrence of band ferromagnetism for these samples.
The attractive properties of ZnO such as wide band gap and large excitonic binding energy (∼3.37 eV and 60 meV respectively at RT), piezoelectricity, large electronegativity of O atom leading to strong p–d exchange between localized spins and carriers for DMSs;11 make it the most studied oxide semiconductor in the last decade. However, the main obstacle to use this material for the fabrication of potential devices is the lack of understanding on the role of defects which largely affect its all properties. In case of d0 FM of ZnO, reports supporting intrinsic defects such as zinc vacancies (VZn),12,13 oxygen vacancies (VO),14,15 zinc interstitials (IZn)16,17 as well as oxygen interstitials (IO)18 to be the origin of FM have been published. However, even after considerable research in ZnO the correct mechanism of d0 FM is still not understood. All of these reports are based on the studies of ZnO nanoparticles synthesized by such techniques which do not allow us to observe the gradual change of magnetic property from diamagnetic to ferromagnetic. As the FM is observed in the samples with lower size/dimension therefore it has been identified that this FM is closely related to the defects at the surface regions.19,20 Ball milling is the technique which gives us the opportunity to study this magnetic modification gradually. However there exists very few attempts to study the FM of mechanically milled undoped ZnO nanoparticles so far.20,21 In this present work the size of ZnO nanoparticles have been reduced in several steps using a planetary ball-milling grinder for different milling time (tm). Magnetic property is modified from diamagnetic to ferromagnetic due to this reduction of size. High saturation magnetization (Ms) of 0.0015 emu g−1 has been observed for 960 minutes (16 hours) of milling. We have restricted tm in lower value to focus our study on the magnetic transition region.
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1. To avoid air contamination, unexpected impurity and also to reduce the heat dissipation generated during milling time, the whole milling process had been carried out taking intervals of 15 minutes after every 30 minutes of milling. Samples are named as ZnO-0, ZnO-60, ZnO-240, ZnO-480 and ZnO-960 according to the variation of tm. X-ray diffraction (XRD) patterns of all samples were recorded in a TTRAX III rigaku X-ray diffractometer in Bragg–Brentano geometry using Cu Kα (1.542 Å) radiation. The microstructural analysis was performed by mounting the sample on a carbon coated Cu grid with the help of transmission electron microscope (TEM) (JEOL, Model JEM-2010). The magnetic measurements are carried out using a super-conducting quantum interference device (SQUID) magnetometer (Quantum Design MPMS SQUID VSM EVERCOOL: SVSM7). Raman scattering (RS) spectra were taken by a confocal Raman imaging system (WITec GmBH; alpha300RS). The UHTS 300 spectrograph is equipped with a Peltier cooled back-illuminated CCD camera with better than 90% QE in visible excitation. All RS spectra were collected by using 532 nm line of laser source at RT in air. Photoluminescence (PL) measurements at RT were carried out with He–Cd laser operating at 325 nm as an excitation source with an output power of 45 mW and a cooled Hamamatsu R928 photomultiplier detector. Finally, electron paramagnetic resonance (EPR) measurements are performed on a (JEOL FA200) spectrometer operating at an X-band frequency (9.4 GHz).
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| Fig. 1 X-ray diffraction patterns of all samples at room temperature. All samples have pure wurtzite structure (P63mc). | ||
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| Fig. 2 TEM image of ZnO-960. Some well separated particles are indicated by arrows. Inset shows HRTEM image of this sample. | ||
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| Fig. 3 Results of Rietveld refinement for as-supplied ZnO (ZnO-0) and highest milled ZnO (ZnO-960) samples. | ||
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| Fig. 4 Variation of lattice parameter a [(a)], lattice parameter c [(b)] and crystallite size [(c)] of the samples with milling time. | ||
The magnetization vs. field (M–H) results obtained from SQUID measurements at RT of all samples are shown in Fig. 5. It has been observed that ZnO-0 and ZnO-60 are diamagnetic samples. For ZnO-240 however, very small ferromagnetic moment is generated. This moment increases for ZnO-480 and ZnO-960 samples gradually. Highest value of saturation magnetization (Ms = 0.0015 emu g−1) is observed for ZnO-960. Small but sizeable coercivity (Hr ∼ 50 Oe) and remanence (Mr ∼ 6 × 10−5 emu g−1) are present in ZnO-960 at RT (inset of Fig. 5). The order of magnitude of Ms is in good agreement with the recently published reports of FM for ball milled undoped semiconducting oxides.7,20 Values of Ms and Hr of three ferromagnetic samples are listed in Table 1. Fig. 6 depicts the M–H curves of three ferromagnetic samples after subtracting the diamagnetic background. Inset of this figure shows the magnetization vs. temperature (M–T) curves for ZnO-960 sample. A distinct bifurcation between field cool (FC) and zero field cool (ZFC) M–T curves is in agreement with earlier reports on undoped ZnO systems.22,24 For FC M–T curve the applied field is 1 kOe. M–T result confirms that Curie temperature (TC) of ZnO-960 is above RT. It is interesting to note that ferromagnetic hysteresis in the M–H curve originates when the particle size of the sample decreases from 39 nm to 30 nm for ZnO-60 and ZnO-240 respectively. Therefore in between these two sizes there exists a critical value of particle size where the modification of magnetic property of ZnO nanoparticles occurs. If we consider the specific grain surface area (SGB)19 as 1.65/D then values of SGB increases from 4.3 × 107 m−1 to 5.5 × 107 m−1 for ZnO-60 and ZnO-240 respectively. Hence the empirical threshold value of SGB for the occurrence of FM in ZnO nanoparticles lies in between these two values. Straumal et al.19 have predicted this threshold value of SGB is located in the vicinity of 5 × 107 m−1 which is in good agreement with our observation. From the research works carried out for last ten years, it has been understood that enhancement in surface area and dangling bonds and/or an increase in the defects presented at the surfaces of the sample could be the reason behind this modification in magnetic property from diamagnetic to ferromagnetic one.19,20
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| Fig. 5 M–H curves of all sample at room temperature. The inset shows the magnified low field region of M–H curve for ZnO-960 sample. | ||
| Sample name | Ms (emu g−1) (±0.0001) | Hr (Oe) (±5) |
|---|---|---|
| ZnO-240 | 0.0005 | 10 |
| ZnO-480 | 0.0009 | 22 |
| ZnO-960 | 0.0015 | 50 |
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| Fig. 6 M–H curves of three ferromagnetic samples after subtracting the diamagnetic background. The inset shows the M–T (FC and ZFC) curves for ZnO-960 sample. | ||
Before discussing the interplay of the surfaces and the defects it is interesting to note that the wurtzite structure has a hexagonal unit cell with two lattice parameters a (basal plane parameter) and c (axial parameter) in the ratio c/a = 1.633 for an ideal structure. In real ZnO crystal experiments show that c/a ratio is lower than this ideal value. The internal parameter u is defined as the anion–cation bond length divided by c along the c-axis. Therefore the nearest neighbour distance (b) along c-axis can be expressed as c × u. There is a strong correlation existing between c/a and u parameters. The value of c/a changes inversely with u in such a way that the distances between four tetrahedral remain unchanged. Generally, a distortion of tetrahedral angles takes place due to long range polar interactions.25 Fig. 7 shows the variation of c/a ratio obtained from the Rietveld refinement with particle size. This plot is divided into two regions ferromagnetic and diamagnetic as observed from SQUID measurements. In the diamagnetic region, reduction of particle size increases the c/a ratio but this ratio decreases with the lowering of particle size when the sample becomes ferromagnetic. The individual value of a and c increases for all samples with the reduction of size (a ≈ 3.2498 Å and c ≈ 5.2067 Å for ZnO-0 and a ≈ 3.2511 Å and c ≈ 5.2086 Å for ZnO-960). This is due to the appearance of internal strain in the sample. Strain in the nanoparticles increases due to the incorporation of large number of defects by the ball-milling process. From Fig. 7 it can be understood that in ferromagnetic regime this extensive strain is less active in the polar planes (i.e. at zinc terminated (0001) and oxygen terminated (000
) surfaces). Therefore it can be suggested that below 30 nm structure of ZnO nanoparticles is modified significantly due to the appearance ferromagnetic interactions.
RS spectra give important informations about the microscopic nature of structure and morphological disorder which are strongly correlated with the optical phonons in nanomaterials. Being polar semiconductor additional Raman modes other than optical and acoustical phonons may appear for ZnO depending on its dimension/size (L), excitation wavelength (λ) and the Bohr exciton radius (rB). For nanostructures rB ≪ L ≪ λ (10 nm < L < 100 nm) surface phonon modes appear in RS spectra due to the presence of large surface area. Fig. 8 depicts RS spectra of all ZnO samples at RT. For wurtzite ZnO the irreducible representation at Γ point is Γopt = A1 + E1 + 2E2 + 2B1, where both polar modes A1 and E1 and non-polar mode E2 are Raman active. E2 mode consists of Ehigh2 and Elow2 as indicated in Fig. 8. Ehigh2 and Elow2 are assigned to the vibrations of oxygen atoms and zinc sublattice in ZnO respectively.26,27 Ehigh2 mode also represents the band characteristics of ZnO. Both polar modes A1 and E1 get splitted into TO and LO phonons. A1(LO) and E1(LO) have very close wavenumbers and specially E1(LO) mode is very sensitive to the presence of lattice defects. Due to mechanical activation, these modes get broadened and become difficult to distinguish. Some additional broad modes appear below 200 cm−1. They are assigned to the appearance of surface defects in the sample.28 For better understanding we have deconvoluted RS spectra by least square optimized method using Lorentzian peaks as shown in Fig. 9 (ZnO-60 is similar to ZnO-0). All observed peaks in the samples can be assigned to Raman active modes of ZnO crystal and they are listed in Table 2 together with the result of the literature.29 The ratio between the intensities of E1(LO) (I1) to Ehigh2 (I2) after deconvolution is calculated and this ratio increases gradually from 0.236 (ZnO-0) to 1.478 (ZnO-480) but it reduces to 0.959 for ZnO-960. As the E1(LO) mode is related to oxygen vacancies30 therefore reduction of I1/I2 ensures a reduction in concentration of oxygen related vacancies for ZnO-960 sample. Hence the RT FM could not be related to the oxygen related vacancies. Using two dimensional Maxwell-Garnett approximation and considering plasmon contribution Šćepanović et al.28 have predicted two SOP modes at wavenumbers lower than A1(LO) mode for nanocrystalline ZnO. We have observed two SOP modes (SOP1 and SOP2) for ZnO nanocrystals as listed in Table 2 and the SOP2 mode increases drastically due to mechanical activation. This indicates a significant modification of surface area due to the appearance of defects there.28,31 As there is a reduction of correlation length at the surfaces due to the introduction of intrinsic defects the phonon confinement effect could be a dominant factor.
| Process | ZnO-0 | ZnO-240 | ZnO-480 | ZnO-960 | Ref. 29 |
|---|---|---|---|---|---|
| Ehigh2–Elow2 | 333 (42) | 330 (38) | 330 (23) | 329 (29) | 333 |
| A1(TO) | 386 (29) | 386 (43) | 386 (32) | 389 (48) | 378 |
| E1(TO) | 420 (31) | 425 (23) | 425 (24) | 425 (31) | 410 |
| Ehigh2 | 439 (9) | 438 (10) | 438 (11) | 438 (13) | 438 |
| 2LA | 481 (14) | 481 (6) | 481 (7) | 480 (27) | 483 |
| SOP1 | 510 (29) | 506 (8) | 505 (11) | 505 (9) | — |
| 2Blow1; 2LA | 538 (29) | 526 (5) | 536 (30) | 538 (36) | 536 |
| SOP2 | 554 (18) | 552 (46) | 552 (36) | 552 (32) | — |
| A1(LO) | 569 (17) | 570 (10) | 570 (7) | 572 (23) | 574 |
| E1(LO) | 582 (30) | 580 (24) | 578 (25) | 582 (18) | 590 |
To understand more about the defects in ZnO nanoparticles we have studied the samples using PL spectroscopic measurement at RT. In ZnO nanostructures two different emissions broadly take place. One is the ultraviolet near band edge emission (NBE) at 382 nm due to the band to band transition including bound excitons and shallow states. This emission is considered as the characteristic emission of ZnO.32,33 The other one is the defect related broad emission (DBE) in the visible range. The ratio between NBE and DBE has been considered as the signal for the crystalline quality but this idea could be misleading as we will discuss below. The origin of DBE is however controversial and several kind of defects such as VZn, VO, IZn, IO etc. have been claimed as being responsible for DBE. It is noteworthy that in these defect states VO and IZn are donor defects whereas VZn and IO are known to be acceptor defects. These all defects however can exist in different charged states. Emissions from these defect states generally occur near blue (∼410–480 nm; Fit 2), blue-green (∼480–560 nm; Fit 3), yellow (∼560–610 nm: Fit 4) and orange-red (∼610–750 nm; Fit 5) color band. The blue luminescence is generally attributed to IZn (ref. 34) and the orange-red emission originates from IO (ref. 35) which stabilize for higher oxygen partial pressure at the surfaces. The yellow emission is attributed to doubly charged oxygen vacancies (
).36 Polarized luminescence measurement indicates that green emission originates from the surfaces.37 However VZn,
or surface modifications are being considered as the origin for it.38–40 This green emission has been related with the FM of undoped ZnO nanoparticles by many researchers.41 In case of our samples RT PL spectra are recorded as depicted in Fig. 10. The as-supplied ZnO-0 has two broad peaks as commonly found in bulk ZnO. The NBE is around 382 nm while DBE appears at ∼560 nm. Due to the effect of mechanical milling NBE quenches and almost disappears for the samples with tm ≥ 240 min. DBE is modified significantly due to the effect of size degradation. It is very interesting to note that DBE quenches initially with the reduction of size and reaches to the minimum for the ZnO-240; sample for which the FM has started to appear. Further reduction of size enhances DBE spectra with a significant red shift (≈30 nm) of the peak value. The intensity of DBE reaches maximum for ZnO-960. It has been already pointed out that DBE can be considered as a superposition of four color band spectra. Therefore the overall PL spectra including NBE have been fitted by five peaks (Gaussian) method. The three Gaussian peak fitting has already been employed for DBE analysis.41 Therefore the five Gaussian peak fitting of NBE and DBE as shown in Fig. 11 is also validated. Note that ratio of NBE to DBE has been increased for ZnO-60 than ZnO-0. In mechanical milling process crystalline quality always degrades with tm. Therefore it is clear that the ratio of NBE to DBE cannot be considered to verify the crystalline quality of the sample. This observation also has been found in cathodoluminescence study.38 This ratio not only depends on the presence of defect energy states in the samples but also on the transition probability between different energy levels. Interestingly it has been observed that this transition probability has dependence on the excitation energy also.34 To get the correct conclusion about the defect density of the system spectroscopic measurement other than PL such as Raman or infra-red study must be carried out.
The green and yellow bands (Fit 3 and 4) have a considerable shift for ferromagnetic ZnO-480 and ZnO-960 samples than the diamagnetic ZnO-0 and ZnO-60. Now ball-milling process favors the formation of cationic vacancies9,23 and our observations from Raman data support this. Hence the green emission (Fit 3) of these samples is attributed to the appearance of VZn. The supplied ZnO materials are generally synthesized by chemical route and oxygen vacancies are the most probable defects for those materials. Therefore, presence
defects in these nanoparticles could not be excluded but it definitely not be related to the shift of green emission. As the sample size reduces; new defect levels originate due to the formation of intrinsic defects. The transitions between different energy levels get modified and an overall quenching of PL emissions initially takes place. When VZn exceed a certain critical value the transition re-started giving rise to the shifted green emissions for ZnO-480 and ZnO-960 samples. Now VZn is an acceptor defect; so it helps to transform the
to
. Hence an increase in yellow band emission (Fit 4) also has been observed for ZnO-480 and ZnO-960. From the results of PL it has been understood that the shift of the DBE emissions is related to the origin of FM. To get more information related to this shift of PL spectra EPR measurements at RT have been carried out.
Results of EPR measurements are presented in Fig. 12. For ZnO-0 a resonant signal is observed for g = 1.933 (R1). ZnO-480 and ZnO-960 exhibit another two signal R2 (g ∼ 1.98) and R3 (g ∼ 1.99) along with R1. The R1 signal is previously observed by T. L.-Phan et al.22 for ferromagnetic undoped ZnO nanoparticles. Phan et al. have identified R1 as originated from VZn to be the responsible factor of FM for ZnO nanoparticles. Now in case of our samples ZnO-0 is a diamagnetic sample and exhibits the R1. Variations of the intensity of R1 and the DBE in PL spectra are similar. Therefore VZn could be related to R1. The g-value of R1 shifts toward higher value for ferromagnetic samples. This indicates that a spin coupling arises for ferromagnetic ZnO samples. Hence not the presence of the R1 but its shift is related to the d0 FM. Interestingly this shift of R1 arises together with R2 and R3 for the ferromagnetic samples. R2 and R3 have g-values close to ge. R3 originates from
; an electron traps in
and forms this paramagnetic state which is a deep donor center.42 Intensity of R2 enhances significantly for magnetic samples. This signal is attributed to the shallow donor states such as
.43 As IZn has an electronic configuration ending with 4s2, therefore it is a diamagnetic center. It only becomes detectable by EPR when there is a transition of electron from IZn to the conduction band and
generates. EPR can detect
as long as the electronic wave function of these defect centers do not overlap.44 A metastable impurity level forms by
and unpaired 4s1 electrons get localized there. From EPR results it has been understood that the presence of
is necessary for the ferromagnetic coupling in ZnO.
Now for FM in DMSs the shallow donors can play an important role.45 An electron from a shallow donor level is not completely delocalized into the conduction band but remains as weakly bound to the defect states and thus confines in a hydrogenic orbital with large Bohr radius.46 When this donor concentration exceeds a critical value then it forms an impurity band. In this impurity band donors form bound magnetic polaron which couples with the 3d moments present in DMSs and give rise to the band FM.45 Experiments also have verified that FM of DMSs is dependent on the presence of impurity level formed by shallow donors.47 Effect of IZn on FM of undoped ZnO also has been observed for chemically synthesized ZnO nanoparticles.4 In case of undoped system an impurity band can also be formed by the shallow donors like IZn. As there is a reduction in the number of nearest neighbor at the surfaces hence this impurity band could be narrow enough to satisfy the Stoner criteria to split spontaneously. Our observations thus confirm indirectly the presence of such an impurity level by
at the surfaces of the nanoparticles. Now there is also a probability that the localized 4s1 electrons may couple with the VZn leading to the shift of R1 signal of EPR to the higher value.
at the surfaces. The localized unpaired electrons from
in this impurity level may couple with VZn and thus enhances the ferromagnetic ordering in nano ZnO samples. Finally the FM in ZnO is generated due to the modification of cationic sites rather than the defect centers at the positions of oxygen atoms as thought earlier.
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