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Journal ArticleDOI

Magnetic phase transitions and the magnetothermal properties of gadolinium

TLDR
A study of four Gd samples of different purities using ac susceptibility, magnetization, heat capacity, and direct measurements of the magnetocaloric effect in quasistatic and pulse magnetic fields revealed that all techniques yield the same value of the zero-field Curie temperature of 294(1) K as mentioned in this paper.
Abstract
A study of four Gd samples of different purities using ac susceptibility, magnetization, heat capacity, and direct measurements of the magnetocaloric effect in quasistatic and pulse magnetic fields revealed that all techniques yield the same value of the zero-field Curie temperature of 294(1) K. The Curie temperature determined from inflection points of the experimental magnetic susceptibility and heat capacity is in excellent agreement with those obtained from the magnetocaloric effect and Arrot plots. Above 2 T the temperature of this transition increases almost linearly with the magnetic field at a rate of $\ensuremath{\sim}6\mathrm{K}/\mathrm{T}$ in fields up to 7.5 T. The spin reorientation transition, which occurs at 227(2) K in the absence of a magnetic field, has been confirmed by susceptibility, magnetization, and heat-capacity measurements. Magnetic fields higher than 2--2.5 T apparently quench the spin reorientation transition and Gd retains its simple ferromagnetic structure from the ${T}_{C}(H)$ down to $\ensuremath{\sim}4\mathrm{K}.$ The nature of anomaly at $T\ensuremath{\cong}132\mathrm{K},$ which is apparent from ac susceptibility measurements along the $c$ axis, is discussed. The presence of large amounts of interstitial impurities lowers the second-order $\mathrm{paramagnetic}\ensuremath{\leftrightarrow}\mathrm{ferromagnetic}$ transition temperature, and can cause some erroneous results in the magnetocaloric effect determined in pulsed magnetic fields. The magnetocaloric effect was studied utilizing the same samples by three experimental techniques: direct measurements of the adiabatic temperature rise, magnetization, and heat capacity. All three techniques, with one exception, yield the same results within the limits of experimental error.

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Journal ArticleDOI

Simulation of Magnetocaloric Effect in La0.7Ca0.3MnO3 Ceramics Fabricated by Fast Sintering Process

TL;DR: In this paper, the enhanced low-field magnetocaloric effect (MCE) is simulated for La0.7Ca0.3MnO3 (LCMO) ceramics that were fabricated by fast sintering process with different Al2O3 contents.
Journal ArticleDOI

The use of the first and of the second order phase magnetic transition alloys for an AMR refrigerator at room temperature: A numerical analysis of the energy performances

TL;DR: In this paper, a model to simulate the thermal behavior of an active magnetic regenerator (AMR) has been introduced for predicting the performance of an AMR refrigerator system, which is a special kind of thermal regenerator made of magnetic material which works both as a refrigerating medium and as a heat regenerating medium.
Journal ArticleDOI

Magnetocaloric effect in La1.25Sr0.75MnCoO6

TL;DR: The magnetocaloric properties of La1.25Sr0.75MnCoO6 (LSCM) manganites were investigated in this article, and it was found that magnetic entropy change distribution of the LSCM is much more uniform than that of gadolinium.
Journal ArticleDOI

Heat capacity near first order phase transitions and the magnetocaloric effect: An analysis of the errors, and a case study of Gd5(Si2Ge2) and Dy

TL;DR: In this paper, the sources of the intrinsic errors in the heat capacity near the first order phase transition temperature and the procedures to minimize them are discussed, and the experimental heat capacity data of Gd5(Si2Ge2) and ultra pure Dy, both of which exhibit first-order phase transition, are used to confirm the theoretical conclusions.
Journal ArticleDOI

Theoretical investigations on giant magnetocaloric effect in MnAs1−xSbx

TL;DR: In this article, a model to describe the magnetocaloric effect for the MnAs 1− x Sb x series of compounds, 0⩽ x ⩽ 0.4, was applied to predict the performance of a composite comprising a combination of compositions of this compound.
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