K. Yadagiri,
R. Nithya*,
Shilpam Sharma and
A. T. Satya
Materials Science Group, Indira Gandhi Centre for Atomic Research, HBNI, Kalpakkam – 603102, India. E-mail: nithya@igcar.gov.in
First published on 11th April 2018
Solid solutions of rare earth ion (Eu3+) substituted DyMnO3, Dy1−xEuxMnO3 (x = 0.0–1.0) have been synthesized by ceramic method. Powder X-ray diffraction revealed single phase nature of the compounds with orthorhombic structure. Contributions from the atomic vibrations to the observation of Raman bands have been established and assigned to symmetry stretching and anti symmetry stretching, bending and tilting modes. Raman band frequencies of tilting, asymmetric stretching and bending modes were found to decrease with increasing europium concentration showing softening. Transport studies revealed that all the compounds show semiconducting nature. While the end compounds display hopping process for electrical conduction, all the substituted compounds showed activated type of conduction, and activated energy was found to reduce with increase in x. Molar susceptibility of the substituted compounds for x = 0.1, 0.3 and 0.5 revealed an antiferromagnetic transition corresponding to Mn ions. The fitted Curie–Weiss temperatures also suggested the existence of antiferromagnetic interactions in all the materials. The magnetic field dependent magnetization at various temperatures revealed paramagnetic nature down to 8 K below which hysteresis loops are observed. The presence of strong ferromagnetic correlations between Dy and Mn spins through apical oxygen ions results in the large coercive fields. For temperatures above the antiferromagnetic temperature of manganese ions (39 K) M–H curves show almost straight lines implying the absence of ferromagnetic interactions in the compounds. Different magnetic transitions: from high temperature paramagnetic state to intermediate temperature antiferromagnetic state to low temperature ferromagnetic states are observed in the M–H data.
Fig. 1 XRD patterns for Dy1−xEuxMnO3 series of compounds. Dependence of unit cell parameters and volume with respect to europium concentration (x) are shown in separate insets. |
Results obtained from chemical analysis for the two substituted compounds, x = 0.1 and 0.3 along with the parent compound are tabulated in Table 1. Dy0.5Eu0.5MnO3 could not be dissolved by acid digestion method. As seen from the table, there is a good agreement between the chemical analysis results and calculated results by weight percentage as per the nominal composition.
Elements | Sample | |||||
---|---|---|---|---|---|---|
DyMnO3 (wt%) | Dy0.9Eu0.1MnO3 (wt%) | Dy0.7Eu0.3MnO3 (wt%) | ||||
Exp. | Cal. | Exp. | Cal. | Exp. | Cal. | |
Dy | 62.5 | 61 | 55.2 | 55 | 45.7 | 43.4 |
Eu | <0.3 | 0 | 6.0 | 5.8 | 19.7 | 17.4 |
Mn | 20.8 | 21 | 19.5 | 20.8 | 18.9 | 21.0 |
Raman spectra for all the compounds are illustrated in Fig. 2 (main panel). It is seen from the Fig. 2 that broad Raman bands observed between 200 and 1000 cm−1 are all internal modes and those below 200 cm−1 are associated with the lattice modes corresponding to heavy rare earth ions. Room temperature as well as temperature variation of Raman scattering spectra of manganites were reported by several authors17–21 where individual phonon modes have been correlated with structural distortions including Jahn–Teller ion (Mn3+) distortions. Raman spectra were fitted using Peakfit to obtain Raman mode frequencies. The mode frequencies agree with the reported values for similar manganites.22 Raman band frequencies of the JT/asymmetric stretching (ASS), tilting (T) and bending (B) modes decreased with increase in Eu concentration whereas that of symmetric stretching (SS) modes showed only a marginal decrease with increase in x. Inset of Fig. 2 shows the experimental findings of variation of Raman mode frequencies with europium concentration.
Fig. 2 Raman spectra of Dy1−xEuxMnO3. Inset shows the prominent mode frequencies variation with europium substitution at Dy site. |
Fig. 3(a) shows temperature dependence of electrical resistivity, ρ(T) of Dy1−xEuxMnO3 from 150 K to 300 K. It is observed that the semiconducting behavior persists in the whole temperature range of measurement. In order to understand the charge transport mechanism for the observed semiconducting behavior, various models such as thermal activation process involving nearest neighbor hopping23,24 (Arrhenius law), hopping of small polarons (SPH) in the adiabatic approximation25–27 and variable range hopping28 (VRH) conduction process were used to fit the ρ(T) data. The equation for thermal activation process for nearest neighbor hopping conduction with activation energy (Ea) is given by Arrhenius equation:
(1) |
Fig. 3 (a) Electrical resistivity of Dy1−xEuxMnO3 versus temperature for all the compositions of europium (b) SPH fitting for x = 0.0 (c) Arrhenius fitting for x = 0.5 (d) VRH fitting for x = 1.0. |
The equations for SPH and VRH conductions are:
(2) |
(3) |
Fitting of the ρ(T) data to all the three models was carried out and the best fits showed that the nature of the electronic transport varied between the two end compounds and from the intermediate compounds as well. It was found that the conduction mechanism for the substituted compounds (x = 0.1 to 0.8) is dominated by the activated type of conduction in the whole temperature range whereas the end compounds DyMnO3 and EuMnO3 followed SPH and Mott type VRH mechanisms respectively. Linear fits of ln(ρ/T) with 1/T, lnρ with 1/T and lnρ with 1/T1/4 are shown in Fig. 3(b)–(d) respectively. The activation energies for the nearest neighbor hopping calculated from the fit parameters are: 110.0, 168.8, 104.4 and 94.4 meV for x = 0.1, 0.3, 0.5 and 0.8 respectively. Effect of europium substitution at Dy site on the activation energies for charge carriers can be presumably explained by changes in bond distances between Mn ions. Hopping amplitude of carriers between two Mn ions also decreases when the angle between the two Mn ions becomes smaller than 180 degrees. Thus the decrease in the activation energies can be interpreted in terms of the changes in the hopping distances. Moreover, carriers cannot find continuous paths between ions due to bending and tilting of MnO6 octahedra. In the composition regime 0.1 to 0.8, the hopping paths may be disturbed due to the probable disruption of the three dimensional network. This may be one of the reasons responsible for decreasing the conductivity in this composition range.
It may be noted that different transport mechanisms operate in the solid solutions Dy1−xEuxMnO3. SPH was found in the pristine compound, DMO and then there is a crossover from SPH to activated behavior for the substituted compounds again to VRH for EuMnO3. Various parameters such as average ionic size, grain morphology, charge and structural disorders can directly affect the transport properties. Furthermore, increase in the resistivity with decrease in the temperature observed for all the compounds in the entire temperature range indicates a robust insulating behavior.
X-ray photoelectron spectra of Dy1−xEuxMnO3 (x = 0.1–1.0) were recorded in the energy range 0–1000 eV. Representative survey scans corresponding to x = 0.0, 0.5 and 1.0 are depicted in Fig. 4(a). It is seen from the wide spectrum that all the elements are present in their respective binding energy scale. XPS spectra corresponding to manganese are shown in Fig. 4(b). Fig. 4(c) and (d) display a typical deconvoluted spectrum of Mn element for x = 0.5 and normalized spectra for DEMO for Eu 3d respectively. The binding energies determined from the fitting the spectra are tabulated in Table 2. Binding energies of Eu and Mn calculated from the fitting are found to be in agreement with the respective ions in the trivalent states.29,30 Binding energy of oxygen lies between 529.4–529.8 eV corresponding to O 1s.
x | Binding Energy (eV) | ||||
---|---|---|---|---|---|
Eu | Mn | O | |||
3d5/2 | 3d3/2 | 2p3/2 | 2p1/2 | 1s | |
0.0 | — | — | 641.7 | 653.3 | 529.4 |
0.1 | 1134.33 | — | 641.8 | 653.5 | 529.6 |
0.3 | 1134.47 | 1163.99 | 641.8 | 653.5 | 529.8 |
0.5 | 1134.23 | 1163.68 | 641.9 | 653.5 | 529.7 |
1.0 | 1134.31 | 1164.05 | 641.7 | 653.4 | 529.6 |
XPS results indeed provide evidence for the existence of trivalent manganese and europium ions in all the substituted compounds in DEMO.
Earlier, Yadagiri et al.,26 reported the observation of three kinds of antiferromagnetic transition in the magnetization data of the pristine compound, DyMnO3. Following Kimura et al.,7 these transitions were attributed to an sinusoidal incommensurate antiferromagnetic ordering of Mn3+ ions (TN1 – 39 K), lock-in transition of Mn3+ ions (TN2 – 12 K) and antiferromagnetic ordering of Dy3+ ions (TN – 3.62 K) respectively. Molar susceptibility (χ) of Dy1−xEuxMnO3 (x = 0.1–1.0) as a function of temperature at different applied fields is displayed in Fig. 5.
It is seen from the Fig. 5 that the χZFC and χFC curves measured under various strengths of the magnetic field overlap whose magnitude increased with decreasing the temperature in the entire temperature range for compounds with x = 0.1, 0.3 and 0.5 respectively. However, there appear broad peaks in both the χZFC and χFC curves at all the fields whose peak temperature decreases slightly with field strength indicating the existence of a magnetic transition. Moreover, the temperature at which χZFC and χFC curves bifurcate decreased when the external magnetic field increased. Cwik31 investigated magnetic and magnetoelectric properties of bulk compounds of (Dy0.9Er0.1)1−xGdxCo2 (0.0 ≤ x ≤ 0.25). The irreversibility of the susceptibility between the ZFC and FC processes observed in our compounds is similar to that reported by Cwik. Further, the magnetic transition temperature is reduced with increasing the europium concentration, x up to x = 0.5. In view of the broader peaks, transition temperatures were identified from the minimum observed in the first derivative of the susceptibility curves, dχFC/dT versus temperature. Thus the estimated transition temperatures are ∼12 K, ∼10 K and ∼5 K for x = 0.1, 0.3 and 0.5 respectively. Fig. 6 reports typical dχFC/dT – T plots for selected compounds.
Fig. 6 First derivative of molar susceptibility with temperature for the compounds, Dy1−xEuxMnO3, x = 0.0, 0.5 and 1.0 as indicated in the figure. |
In the case of x = 0.8, (Fig. 5(d)) the χZFC and χFC curves merge down to 50 K below which they deviate with magnitude of χFC greater than χZFC. However, the susceptibility data measured at 1 tesla field does not show any deviation between χZFC and χFC. Irrespective of the applied field strength, both χZFC and χFC continue to increase with decrease in the temperature without any anomalies. In the absence of signatures for a typical antiferromagnet whose magnetization decreases as temperature decreases, the magnetic response may be ascribed to random arrangement of magnetic spins. These experimental findings point to the paramagnetic nature of this compound in the entire temperature range. For EuMnO3, the χZFC and χFC curves merge with each other down to ∼50 K, below which χZFC displayed a peak while χFC increased. A large bifurcation in the curves was observed at low temperatures and low fields. dχFC/dT curve revealed two types of transitions as marked by arrows in the Fig. 6 around 50 K and 35 K. By comparing with literature, a small broad anomaly at <50 K may be ascribed to the onset of incommensurate antiferromagnetic ordering of Mn ions (TN1) and the low temperature anomaly around 35 K may be associated with the collinear arrangement of Mn3+ ions in the antiferromagnetic state (TN2). Nevertheless, magnetization at low temperatures tends to increase/saturate with lowering temperature resembling that of a ferromagnet. This may imply the existence of ferromagnetic correlations inside the antiferromagnetic state. Hence the low temperature magnetic ground state may be A-type AFM. This is corroborated with the observation of large coercive fields from M–H curves whose results will be discussed in the ensuing sections. χ(T) data of all the compounds follow Curie–Weiss behavior in the paramagnetic state. A representative CW fit to field cooled χ(T) data of EMO collected at 10 kOe is shown in Fig. 5(e). The CW fit parameters of the compounds obtained by fitting the χFC data measured at various fields were used to determine the values of effective magnetic moment, μeff.. Variation of μeff. with external magnetic field is displayed in Fig. 7.
Fig. 7 Semi log graph between the experimental effective magnetic moment vs. applied field for x in Dy1−xEuxMnO3. |
The effective magnetic moment is calculated from the atomic moments of the magnetic ions as per the chemical formula of the compounds from the relation:
(4) |
Atomic moments of Dy3+ (10.62 μB), Eu3+ (3.46 μB) and Mn3+ (4.89 μB) are used to determine μeff. (cal.). The values of μeff. (cal.) thus calculated are found to reduce with increase in the europium concentration, x in DEMO. It may be remarked here that μeff. (expt.) obtained from 1 tesla data is close to the calculated value (Table 3).
x | μB | |
---|---|---|
μeff. (cal.) | μeff. (expt.) | |
0 | 11.69 | 11.66 |
0.1 | 11.26 | 11.49 |
0.3 | 10.32 | 10.35 |
0.5 | 9.29 | 9.22 |
0.8 | 7.49 | 7.91 |
1.0 | 6 | 6.42 |
As discussed in the earlier sections, the origin for a series of magnetic transitions observed in DMO was attributed to antiferromagnetic coupling between Mn and Dy ions. Comparison of the experimental findings of the substituted compounds with those of the end compounds, DMO and EMO, the following conclusions can be made:
(a) The x = 0.1, 0.3 and 0.5 compounds with a single anomaly in the χ(T) data exhibit a magnetic transition from paramagnetic to antiferromagnetic structure.
(b) x = 0.8 compound does not undergo any type of magnetic ordering.
(c). EMO indicates the onset of IC-AFM for T ≤ 50 K and C-AFM around 35 K which agrees with the neutron diffraction measurements carried out by Ferreira et al.32 revealing A-AFM.
Further, to clarify the observations of the temperature dependence of magnetization data and to identify the magnetic nature of these materials, isothermal magnetization measurements at different fixed temperatures were performed. M–H curves for all the compounds at selected temperatures are presented in Fig. 8. A linear relationship between the magnetic moment and magnetic field was observed at high temperatures (300 K and 100 K) for all the compounds. It is seen from the Fig. 8, that the isothermal curves measured at 2 K for the compounds with x = 0.1 to 0.8 show S shape wherein the moment increases gradually in the low magnetic field region without hysteresis followed by a slope change which again increases with increase in the field strength. As temperature of the measurement increases, M–H curves show linear behavior. These S type curves have a very low remnant magnetization and do not exhibit coercivity. On the other hand, EMO has a large coercive field. Hysteresis curves of DMO and EMO with appreciable coercive fields show no sign of saturation up to 7 T. However, the remnant magnetization is small, 0.174 μB f.u.−1 and 0.214 μB f.u.−1 for DMO and EMO respectively. These features indicate the short range ferromagnetic correlations within the antiferromagnetic state (Fig. 9).
Fig. 8 Magnetization loops a function of applied magnetic field measured at different fixed temperatures for all the europium concentrations. |
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