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首页> 外文期刊>Mathematical Problems in Engineering >Determination of One Unknown Thermal Coefficient through a Mushy Zone Model with a Convective Overspecified Boundary Condition
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Determination of One Unknown Thermal Coefficient through a Mushy Zone Model with a Convective Overspecified Boundary Condition

机译:通过对流超规定边界条件的糊状区模型确定一个未知的热系数

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摘要

A semi-infinite material under a solidification process with the Solomon-Wilson-Alexiades mushy zone model with a heat flux condition at the fixed boundary is considered. The associated free boundary problem is overspecified through a convective boundary condition with the aim of the simultaneous determination of the temperature, the two free boundaries of the mushy zone and one thermal coefficient among the latent heat by unit mass, the thermal conductivity, the mass density, the specific heat, and the two coefficients that characterize the mushy zone, when the unknown thermal coefficient is supposed to be constant. Bulk temperature and coefficients which characterize the heat flux and the heat transfer at the boundary are assumed to be determined experimentally. Explicit formulae for the unknowns are given for the resulting six phase-change problems, besides necessary and sufficient conditions on data in order to obtain them. In addition, relationship between the phase-change process solved in this paper and an analogous process overspecified by a temperature boundary condition is presented, and this second problem is solved by considering a large heat transfer coefficient at the boundary in the problem with the convective boundary condition. Formulae for the unknown thermal coefficients corresponding to both problems are summarized in two tables.
机译:考虑在凝固过程中具有无限边界下热流条件的Solomon-Wilson-Alexiades糊状区域模型下的半无限材料。为了确定温度,糊状区的两个自由边界以及潜热中单位质量,导热系数,质量密度中的一个热系数的同时确定,通过对流边界条件对相关的自由边界问题进行了超标。 ,比热和两个糊状区域的系数(假设未知热系数恒定)。假定表征边界处的热通量和热传递的体温和系数是通过实验确定的。除了要获得数据的必要和充分条件之外,还针对产生的六个相变问题给出了未知数的显式公式。另外,提出了本文所解决的相变过程与温度边界条件所指定的类似过程之间的关系,并通过考虑对流边界问题中边界处的大传热系数来解决第二个问题。健康)状况。在两个表中总结了对应于两个问题的未知热系数的公式。

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  • 来源
    《Mathematical Problems in Engineering》 |2015年第21期|637852.1-637852.8|共8页
  • 作者单位

    Univ Austral, Fac Ciencias Empresariales, Dept Matemat, CONICET, RA-1950 Paraguari, Argentina|Univ Nacl Rosario, Fac Ciencias Exactas Ingn & Agrimensura, Dept Matemat, RA-2000 Rosario, Santa Fe, Argentina;

    Univ Austral, Fac Ciencias Empresariales, Dept Matemat, CONICET, RA-1950 Paraguari, Argentina;

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