Analysis of the magnetization as functions of the temperature and the field close to the ferromagnetic–paramagnetic phase transition in MnCoGe1– x Si x

The critical behavior of the magnetization M as a function of temperature and ma gnetic field is analyzed using experimental data from the literature for different concentrations of the MnCoGe1–xSix alloy near the ferromagnetic–paramagnetic (FM–PM) transition. The critical exponent β of M(T) is determined using the power-law relation and the Kouvel–Fisher method. The critical exponent δ, characterizing the critical isotherm M(H), is determined using the power-law relation with the Widom scaling law. Using the Arrott–Noakes equation, the critical exponents β of M(T) and γ of the magnetic susceptibility χ(T) are determined, and then χ(T) is predicted for different concentrations x of MnCoGe1–xSix. Our values for the critical exponents (β, γ, and δ) determined from the analyses are compared with those expected by the 3D Ising ferromagnet.

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Publication Details

Journal
Low Temperature Physics
Published
2026-10-01
DOI
https://doi.org/10.1063/10.0046495
Primary Topic
Magnetic and transport properties of perovskites and related materials
Type
article
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Analysis of the magnetization as functions of the temperature and the field close to the ferromagnetic–paramagnetic phase transition in MnCoGe1– x Si x

H. Yurtseven, S. Aksoy
Low Temperature Physics
Magnetic and transport properties of perovskites and related materials
article

Analysis of the magnetization as functions of the temperature and the field close to the ferromagnetic–paramagnetic phase transition in MnCoGe1– x Si x

H. Yurtseven, S. Aksoy
article en

Abstract

The critical behavior of the magnetization M as a function of temperature and ma gnetic field is analyzed using experimental data from the literature for different concentrations of the MnCoGe1–xSix alloy near the ferromagnetic–paramagnetic (FM–PM) transition. The critical exponent β of M(T) is determined using the power-law relation and the Kouvel–Fisher method. The critical exponent δ, characterizing the critical isotherm M(H), is determined using the power-law relation with the Widom scaling law. Using the Arrott–Noakes equation, the critical exponents β of M(T) and γ of the magnetic susceptibility χ(T) are determined, and then χ(T) is predicted for different concentrations x of MnCoGe1–xSix. Our values for the critical exponents (β, γ, and δ) determined from the analyses are compared with those expected by the 3D Ising ferromagnet.

Low Temperature PhysicsVol. 52(10)
Başkent University (TR), Mi̇lli̇ Eği̇ti̇m Bakanliği (TR)
Peace, Justice and strong institutions
Openalex Percentile: Top 30%
Magnetic and transport properties of perovskites and related materials
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