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High order compact difference schemes for the complex flow fields in anisotropic porous fibrous media with sorption

机译:具有吸附作用的各向异性多孔纤维介质中复杂流场的高阶紧致差分格式

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High order compact difference schemes for the complex flow fields in anisotropic porous fibrous media with sorption are presented. Using the compact difference schemes and Runge-Kutta (R-K) method, the time evolutions of temperature and complex flow fields are numerically studied for different types of porous fibrous media as well as width/height ratios of cubic cavities available to practical applications. The results indicate that the heat and mass transfer taking into account the adsorption effects is quite different from the case without consideration of adsorption effects. Taking into account the adsorption effects, the variation of isothermal surface with time is followed by the situation without consideration of sorption and it is shown that the temperature reaches a higher level and the streamline structure for fluid flow develops faster in the symmetrical plane. Furthermore, the numerical results are in good agreement with experimental data.
机译:提出了具有吸附作用的各向异性多孔纤维介质中复杂流场的高阶紧致差分格式。使用紧凑差分方案和Runge-Kutta(R-K)方法,对不同类型的多孔纤维介质的温度和复杂流场的时间演化以及适用于实际应用的立方腔体的宽高比进行了数值研究。结果表明,考虑了吸附效果的传热和传质与不考虑吸附效果的情况有很大的不同。考虑到吸附效应,等温表面随时间的变化是在没有考虑吸附的情况下进行的,结果表明温度达到较高水平,流体流动的流线结构在对称平面上发展得更快。此外,数值结果与实验数据吻合良好。

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