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首页> 外文期刊>Hiroshima Mathematical Journal >NUMERICAL SIMULATION OF THERMAL CONVECTION IN A FLUID WITH THE INFINITE PRANDTL NUMBER AND ITS APPLICATION TO A GLASS MANUFACTURING PROBLEM
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NUMERICAL SIMULATION OF THERMAL CONVECTION IN A FLUID WITH THE INFINITE PRANDTL NUMBER AND ITS APPLICATION TO A GLASS MANUFACTURING PROBLEM

机译:无限Prandtl数的流体热对流的数值模拟及其在玻璃制造中的应用

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摘要

Thermal convection phenomena of fluids with the finite prandtl number are studied via numerical simulations. These phenomena are governed by various physical mechanisms in a glass melting furnace that affect the quality of glass. As an extension of the numerical model for thermal convection phenomena with the infinite Prandtl number, we present an effective finite element scheme that is called a stabilized method and enables us to carry out stable computation even for the cases of high Rayleigh numbers. By means of this scheme, transient growth of thermal convection in a top cooled rectangulare domain is studied. This problem is regarded as model of cooling process in a glass melting furnace. The computational results reveal the mechanism of generating debasement of glass quality in the cooling process. Applying the results of the simulations ,we present a new cooling method that enables us to shorten a residence time that is necessary for cooling without debasement of glass quality.
机译:通过数值模拟研究了有限普朗特数的流体的热对流现象。这些现象受玻璃熔炉中影响玻璃质量的各种物理机制支配。作为具有无限Prandtl数的热对流现象数值模型的扩展,我们提出了一种有效的有限元方案,称为稳定方法,使我们即使在高瑞利数的情况下也能够进行稳定的计算。通过该方案,研究了在顶部冷却的矩形区域中热对流的瞬时增长。该问题被认为是玻璃熔炉中冷却过程的模型。计算结果揭示了冷却过程中玻璃质量下降的机理。应用模拟结果,我们提出了一种新的冷却方法,使我们能够缩短冷却所需的停留时间,而不会降低玻璃质量。

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