K. Vinoda,
C. S. Deepakb,
Shilpam Sharmaa,
D. Sornaduraia,
A. T. Satyaa,
T. R. Ravindrana,
C. S. Sundara and
A. Bharathi*a
aMaterials Science Group, IGCAR, Kalpakkam, India 603102. E-mail: bharathi@igcar.gov.in
bDepartment of Chemistry, Indian Institute of Technology, Kanpur, India 208016
First published on 14th April 2015
In this study we examine the phase transitions in single crystals of [(CH3)2NH2]Co(HCOO)3, using magnetization and specific heat measurements as a function of temperature and magnetic field. Magnetisation measurements indicate a transition at 15 K that is associated with an antiferromagnetic ordering. Isothermal magnetization versus magnetic field curves demonstrate the presence of a single-ion magnet phase, coexisting with antiferromagnetism. A peak in specific heat is seen at 15 K, corresponding to a magnetic transition and the enthalpy of the transition evaluated from the area under the specific heat peak which decreases with the application of a magnetic field of up to 8 T. This is suggestive of long range antiferromagnetic magnetic order, giving way to single-ion magnetic behavior under an external magnetic field. At high temperatures, the specific heat measurements show a peak at ∼155 K that is insensitive to the applied magnetic field. Raman scattering studies confirm the presence of a structural transition. The magnetisation in this temperature range, while exhibiting a paramagnetic behavior, shows a distinct jump and the paramagnetic susceptibility changes across the structural transition.
In a recent study on DMA–Fe–formamide single crystals, Tian et al.11 have shown the occurrence of a canted antiferromagnetic (AFM) transition at 20 K followed by a drop in magnetization at 8 K. They attribute this, to the behaviour of two co-existing magnetic phases corresponding to AFM order and a single ion magnet, showing resonant quantum tunnelling. The presence of two co-existing magnetic phases has been rationalized in terms of the structure (see Fig. 1) that leads to two competing magnetic interactions of the Fe ions, one through the pure formate linker, and the other via the formate entity coupled with the DMA+ cation via a hydrogen bond (N–H⋯O). Dielectric constant measurements in this compound12,13 shows an increase below the magnetic transition at 20 K, pointing to a magneto-electric coupling. The dielectric anomaly at the structural transition temperature of ∼160 K is also affected by the application of external magnetic field. These results emphasise the cross coupling between electric and magnetic orders in [(CH3)2NH2]Fe(HCOO)3.
The aim of our study is to investigate phase transitions corresponding to magnetic order and order–disorder structural transition in the corresponding Co–formamide compound, viz., [(CH3)2NH2]Co(HCOO)3. These investigations were carried out to see if the Co formamide compound bears any similarity to the Fe compound and also investigate if Co2+, that has a propensity to exist in various spin states14 has any influence on the observed phase transitions in the material. Towards this, we first synthesize single crystals of [(CH3)2NH2]Co(HCOO)3 by an already established route.7 We investigate the magnetic property of the tiny single crystal using a SQUID vibrating sample magnetometer, in external magnetic fields of upto 6 Tesla. The magnetization measurements, are followed up with highly sensitive, specific-heat measurements, carried out on a 250 micron sized single crystal, by ac calorimetry, in the temperature range of 5 to 300 K, and in magnetic fields upto 8 T. These results point to the presence of two coexisting magnetic phases, as was seen in the Fe compound.11 Further, the magnetization measurements across the order–disorder structural transition, shows a distinct jump, which could be attributed to a change in the magnetic moment of Co2+.
c (167)). The lattice parameters, extracted employing the GSAS program18,19 are a = b = 8.2012 ± 0.0007 A and c = 22.547 ± 0.003 A. These values lie between those obtained for Fe and Zn formamide compounds,20 as is expected. The structure generated using the CASTEP programme is shown in the inset of Fig. 1.
The magnetization measurements were carried out in a Quantum Design Ever-Cool SQUID vibrating sample magnetometer capable of a temperature variation of 1.6 K to 320 K and field variation of 0 to 7 Tesla, with a base sensitivity of 10−7 emu. These measurements were carried out in the zero field cooled (ZFC) and field cooled (FC) protocols. For the temperature scan during the ZFC and FC measurements, the temperature was varied at the rate of 2 K min−1 upto 50 K and at 8 K min−1 from 50 K up to 180 K. For the scans as a function of magnetic field the ramp rate of magnetic field was done at the rate of ∼50 Oe s−1. The measurement of specific heat on the single crystal was carried out by ac calorimetry, in the 4 K to 300 K temperature range, in external fields upto to 8 Tesla, using a Cryogenic (UK) make insert, to the existing vibrating sample magnetometer. In this ac calorimetric technique a sinusoidal current (11 Hz) is passed through a heater and the temperature rise is monitored by thermopiles phase sensitively.21 The heater and the thermopiles are a part of a custom made chip and are in close proximity to the 250 micron sized crystal. The heat capacity using this system has a sensitivity of ∼nJ K−1, enabling measurement on very small crystals. The ramping of temperature for the heat capacity versus temperature measurements was done at a rate of 0.5 K min−1.
Raman scattering investigations were done using Renishaw, UK, model inVia, micro-Raman set up, with an excitation wavelength of 488 nm wavelength. The low temperature was achieved using a continuous flow cryostat with liquid nitrogen cryogen.
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| Fig. 2 The magnetization versus temperature in the 1.6 to 50 K temperature range, with measuring fields indicated, ZFC and FC curves are separated for measuring fields of 0.1 T and 0.05 T. | ||
To get an insight into the transitions observed in magnetization measurements, we performed specific heat measurements on the small, single-crystal, of [(CH3)2NH2]Co(HCOO)3 as a function of temperature, in various magnetic fields. The as-measured specific heat data, displayed in Fig. 4, shows a sharp lambda like transition at 15 K, corresponding with the magnetic transition (cf. Fig. 2), similar to that reported for the Mn system.7 It is evident from the figure that the specific heat peak that occurs at 15 K, shifts to lower temperature and the area under the specific heat curve reduces with the application of magnetic field. To extract the enthalpy change from the specific heat data, across the magnetic transition, a polynomial background function is first subtracted from the specific heat versus temperature plot and peak area evaluated. The variation of enthalpy change obtained at the magnetic phase transition, is plotted as a function of applied magnetic field in Fig. 5. Given the two phase magnetic structure of the sample below 15 K, as inferred from the isothermal magnetization studies indicated above, the observed decrease in the enthalpy change with the applied field reflects the decrease in the volume fraction of the antiferromagnetic phase and the corresponding build up of single-ion magnetic structure. It must be mentioned that a similar specific heat anomaly at the magnetic transition, was earlier observed7 in a mosaic of single crystals of [(CH3)2NH2]Mn(HCOO)3, which was attributed to the suppression of the antiferromagnetic transition with the applied magnetic field. We note from Fig. 4, that while there is a marginal decrease in the antiferromagnetic transition temperature with the applied field, there is a significant change in the enthalpy across the transition which suggests that the explanation in terms of the changing volume fraction of two phase magnetic structure is more tenable.
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| Fig. 4 Heat capacity measurements on a single crystal of [(CH3)2NH2]Co(HCOO)3 at various applied magnetic fields as indicated. The peak in heat capacity corresponds to the magnetic transition seen in Fig. 2. A suppression of the peak temperature and broadening of the transition is evident with increase in the strength of the external magnetic field. | ||
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| Fig. 5 Decrease in the enthalpy change across the antiferromagnetic magnetic transition, with the applied magnetic field. The enthalpy change is obtained by integrating the area under the heat capacity curve, shown in Fig. 4, after a polynomial fitted background subtraction. | ||
The results of specific heat measurements, across the order–disorder transition at ∼160 K, is shown in Fig. 6a, after background subtraction. It is seen that there is considerable hysteresis in the heating and cooling runs, pointing to the first order nature of the transition. Fig. 6a also indicates that the transition is insensitive to the applied field. Similar specific heat anomalies has been seen earlier in Mn7 Zn and Fe formamide20 and has been attributed structural transition, associated with the orientational ordering of N. The most definitive evidence for the ordering of N atoms leading to the structural transition has been obtained from temperature dependent Raman spectroscopy experiments in the Fe and Zn formamides.22 Following this, we have carried out Raman measurements as a function of temperature in the Co–formamide system, and the results at two representative temperatures of 200 and 100 K are shown in Fig. 6b. It is seen that the characteristic mode corresponding to HCOO is seen to split at low temperatures, consistent with that observed in the Zn formamide,22 implying the specific heat anomaly indeed arises due to a structural transition in the [(CH3)2NH2]Co(HCOO)3 crystals.
In Fig. 7, we plot the ZFC magnetisation data measured in the SQUID-VSM in the high temperature range, across the structural transition, for measuring fields of 1 T and 4 T. It is seen that there is a distinct jump in the magnetization at 157 K, the temperature that corresponds to the structural transition, riding on the Curie–Weiss behavior. This jump in magnetization is seen for the first time in this family of formamides, and not reported for the Mn, Fe and Ni systems,20 and may be linked to a possible change in the magnetic moment of the Co2+ ion. In order to explore this, we estimate the Curie constant from DC magnetisation measurements, at measuring fields of 0.1 T and 0.5 T, carried out on an assemblage of single crystals embedded in GE vanish. The results of magnetisation versus inverse temperature below and above the transition, is shown in Fig. 8. The magnetic moments obtained from the Curie–Weiss fits are estimated to be 4.07μB below and 4.63μB above the transition. We note that these values of the magnetic moments fall in the range corresponding to a high spin state of Co2+ ion,23 and thus the marginal increase with temperature could be due to changes in the distribution of the ligands around Co2+ ions across the transition.
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| Fig. 7 Magnetization versus temperature measured on a single crystal at 4 T and 1 T in the ZFC protocol showing a jump in magnetisation coinciding with the structural transition. | ||
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