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建立了一种简便的、适用于磁畴模型应用的Tb0.3Dy0.7Fe2 合金本构参数辨识方法. 针对Tb0.3Dy0.7Fe2合金磁畴模型中本构参数不明确且直接实验测试困难的问题, 提出了一种数值计算与实验测试相结合的参数辨识方法. 采用坐标变换与绘制自由能等势曲线相结合的方法, 简化了载荷作用下Tb0.3Dy0.7Fe2 合金内磁畴角度偏转的数值计算, 研究了合金磁畴角度偏转模型的参数依赖性. 在此基础上, 结合简单的实验测试, 建立了Tb0.3Dy0.7Fe2合金各向异性常数K1 和K2、能量分布因子ω、晶轴取向分布的辨识及修正方法. 该方法能够简单、快速地完成Tb0.3Dy0.7Fe2 合金磁畴模型中本构参数的辨识, 对完善磁致伸缩材料磁畴偏转的数值计算模型非常有意义. 理论分析可为类磁致伸缩材料磁机耦合模型的建立、完善, 以及材料本构参数的辨识、获取提供参考.
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关键词:
- Tb0.3Dy0.7Fe2合金 /
- 磁畴偏转 /
- 数值计算 /
- 参数辨识方法
In this paper, a simple consititutive parameter identification method for the application of domain model in Tb0.3Dy0.7Fe2 alloy is studied, the magnetization and hystersis characteristics are summarized. Targeting the problem of unclarity and difficulty in directly testing the constitutive parameters in Tb0.3Dy0.7Fe2 alloy, numerical calculation and experimental test are used to propose a parameter identification method. Coordinate transformation and graphic solution technique are used in this paper to simplify the minimization solutions of domain rotation in alloy. The dependence of parameters in magnetic rotation model is studied. On this basis, combined with simple experimental test, the method of indentifying Tb0.3Dy0.7Fe2 alloy is established, and the influences of anisotropy constants K1 and K2, energy distribution factor ω, axis orientation distribution in domain rotation are discussed. The method can simply and rapidly identify the constitutive parameters of Tb0.3Dy0.7Fe2 alloy in magnetic domain model, which is significant to improve the numerical calculation of domain rotation in magnetostrictive material. The above theoretical computations are significant for establishing magnetomechanical model of magnetostrictive material, and results are helpful for perfecting the identification of constitutive parameters.-
Keywords:
- Tb0.3Dy0.7Fe2 alloy /
- domain deflection /
- numerical calculation /
- parameter identification method
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[23] Jin Y M, Chopra H D 2011 Phys. Rev. B 84 140401
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[1] Eason G, Noble B, Sneddon I N 2000 Sensors and Actuators 81 275
[2] Bottauscio O, Roccato P E, Zucca M 2010 IEEE Trans. Magn. 46 3022
[3] Zucca M, Roccato P E, Bottauscio O, Beatrice C 2010 IEEE Trans. Magn. 46 183
[4] Grunwald A, Olabi A G 2008 Sensors and Actuators A 144 161
[5] Karunanidhi S, Singaperumal M 2010 Sensors and Actuators A 157 185
[6] Davino D, Giustiniani A, Visone C 2010 IEEE Trans. Magn. 46 646
[7] Jiles D C, Thoelke J B 1994 J. Magn. Mater. 134 143
[8] Liu J H, Wang Z B, Jiang C B, Xu H B 2010 J. Appl. Phys. 108 033913
[9] Li L Y, Yan B P, Zhang C M, Cao J W 2012 Acta Phys. Sin. 61 167506 (in Chinese) [李立毅, 严柏平, 张成明, 曹继伟 2012 61 167506]
[10] Zhao X G, Lord D G 1998 J. Appl. Phys. 83 7276
[11] Zhang H 2011 Appl. Phys. Lett. 98 232505
[12] Zhang H, Zeng D C, Liu Z W 2011 Acta Phys. Sin. 60 067503 (in Chinese) [张辉, 曾德长, 刘仲武 2011 60 067503]
[13] Mei W, Okane T, Umeda T 1998 J. Appl. Phys. 84 6208
[14] Armstrong W D 1997 J. Appl. Phys. 81 3548
[15] Wang Z B, Liu J H, Jiang C B, Xu H B 2011 J. Appl. Phys. 109 123923
[16] Zhang C S, Ma T Y, Yan M 2011 J. Appl. Phys. 109 07A937
[17] Zheng L, Jiang C B, Shang J X, Xu H B 2009 Chin. Phys. B 18 1647
[18] Wang Z B, Liu J H, Jiang C B 2010 Chin. Phys. B 19 117504
[19] Yang Y V, Huang Y X, Jin Y M 2011 Appl. Phys. Lett. 98 012503
[20] Bonino O, Rango P D, Tournier R 2000 J. Magn. Magn. Mater. 212 225
[21] Stoner E C, Wohifarth E P 1948 Philos. Trans. Roy. Soc. London A 240 599
[22] Clark A E, Yoo J H, Cullen J R, Fogle M W, Petculescu G, Flatau A 2009 J. Appl. Phys. 105 07A913
[23] Jin Y M, Chopra H D 2011 Phys. Rev. B 84 140401
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