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首页> 外文期刊>Electric Power Applications, IET >Analytical, numerical and experimental analysis of induction heating of graphite crucible for melting of non-magnetic materials
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Analytical, numerical and experimental analysis of induction heating of graphite crucible for melting of non-magnetic materials

机译:石墨坩埚用于非磁性材料熔化的感应加热的分析,数值和实验分析

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摘要

This study presents analytical formulation used for design of helical coil for induction heating of solid and hollow cylindrical non-magnetic workpiece (graphite crucible). This formulation is applied for estimation of the active power in graphite crucibles and reactive power drawn by the induction coil in presence of different wall thickness (30, 20, 10 and 5 mm) of graphite crucibles at different frequency (1-50 kHz). Magnetic field produced by induction coil is estimated by using empirical factors suggested by kNagaoka et al. Induction heating processes, i.e. electromagnetism and heat transfer physics are mathematically modelled by Maxwell and Fourier equations, respectively. Finite-element method is used to solve the electromagnetic field in frequency domain and heat transfer in transient domain. Numerical analysis is carried out by using two-dimensional axisymmetric geometry. Analytical results and numerical results are compared and are found to be in good agreement with each other. Experimentally obtained coil voltage and graphite crucible temperature were compared with numerical results and the authors found that they also match very well confirming the validity of their assumptions in analyticalumerical approach.
机译:这项研究提出了用于固态和空心圆柱形非磁性工件(石墨坩埚)感应加热的螺旋线圈设计的分析公式。该公式适用于在不同频率(1-50 kHz)的石墨坩埚存在不同壁厚(30、20、10和5 mm)的情况下,估算石墨坩埚中的有功功率和感应线圈吸收的无功功率。感应线圈产生的磁场是通过使用kNagaoka等人提出的经验因素估算的。感应加热过程,即电磁学和传热物理学,分别通过麦克斯韦方程和傅里叶方程进行数学建模。有限元法用于求解频域中的电磁场和瞬态域中的传热。通过使用二维轴对称几何进行数值分析。比较分析结果和数值结果,发现它们彼此吻合良好。将实验获得的线圈电压和石墨坩埚温度与数值结果进行了比较,作者发现它们也非常匹配,从而证实了他们的假设在分析/数值方法中的有效性。

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