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Ti substitution for Mn in MnCoGe – The magnetism of Mn0.9Ti0.1CoGe
•We detected and confirmed two magnetic phase transitions at ∼178K and ∼280K.•Both structural entropy and magnetic entropy contribute to the entropy change around Tstr.•−ΔSMmax can be expressed as −ΔSMmax∝Bn with n=1 around Tstr and n=2/3 around TC. Bulk magnetization measurements (5–320K; 0–8T) rev...
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Published in: | Journal of alloys and compounds 2013-11, Vol.577, p.475-479 |
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Main Authors: | , , , , , , , , , |
Format: | Article |
Language: | English |
Subjects: | |
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Online Access: | Get full text |
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Summary: | •We detected and confirmed two magnetic phase transitions at ∼178K and ∼280K.•Both structural entropy and magnetic entropy contribute to the entropy change around Tstr.•−ΔSMmax can be expressed as −ΔSMmax∝Bn with n=1 around Tstr and n=2/3 around TC.
Bulk magnetization measurements (5–320K; 0–8T) reveal that below room temperature Mn0.9Ti0.1CoGe exhibits two magnetic phase transitions at ∼178K and ∼280K. Neutron diffraction measurements (3–350K) confirm that the transition at ∼178K is due to the structural change from the low-temperature orthorhombic TiNiSi-type structure (space group Pnma) to the higher temperature hexagonal Ni2In-type structure (space group P63/mmc), while the transition at ∼280K originates from the transition from ferromagnetism to paramagnetism. The magnetocaloric behaviour of Mn0.9Ti0.1CoGe around Tstr∼178K and TC∼280K as determined via the magnetic field and temperature dependences of DC magnetisation are given by the maximum values of the magnetic entropy changes −ΔSMmax=6.6Jkg−1K−1 around Tstr∼178K, and −ΔSMmax=4.2Jkg−1K−1 around TC∼280K for a magnetic field change of ΔB=0–8T. Both structural entropy – due to the unit cell expansion of ∼4.04% – and magnetic entropy – due to an increase in the magnetic moment of ∼31% – are found to contribute significantly to the total entropy change around Tstr. Critical analysis of the transition around TC∼280K leads to exponents similar to values derived from a mean field theory, consistent with long-range ferromagnetic interactions. It was found that the field dependence of −ΔSMmax can be expressed as −ΔSMmax∝Bn with n=1 for the structural transition around Tstr and n=2/3 for the ferromagnetic transition around TC, thereby confirming the second order nature of this latter transition. |
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ISSN: | 0925-8388 1873-4669 |
DOI: | 10.1016/j.jallcom.2013.06.134 |