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Heat and mass transport in developing chars

机译:焦炭中的热质运输

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摘要

The physics of heat and mass transport in chars is explored in the context of a developing char layer. The most important features of the problem are discussed and a section of the relevant literature is briefly reviewed. A mathematical model is then developed and analysed in order to illustrate some of the important phenomena. The model relates to the simplified case of a polymer which degrades to produce char and volatile gases in a single step at a critical temperature. Transport of gas through the char is modelled by Darcy's law and for simplicity it is assumed that there is no overall volume change as char is formed. Conservation of mass, Darcy's law and the perfect gas law are combined to give a non-linear diffusion equation describing the evolution of pressure in the developing char. This equation, together with equations expressing conservation of energy in the char and the virgin polymer and appropriate boundary/initial conditions complete the description. Exact solutions are derived for isothermal conditions in the char and these are used to frame the numerical results for the full model. A key parameter in the model is a dimensionless number λ akin to the Lewis number, namely the ratio of pressure diffusivity to thermal diffusivity. Generally, for realistic parameter values, λ is very large and the results show that under such conditions the developing char offers no resistance to the flow of gases. In other words, one may effectively assume that the mass flux of volatile gases through the char is uniform. Numerical solutions of the full model are presented and discussed and the question of integrity of the char is briefly explored.
机译:在炭层不断发展的背景下,探讨了炭中热和质的传输物理学。讨论了该问题的最重要特征,并简要回顾了相关文献的一部分。然后开发并分析数学模型,以说明一些重要现象。该模型涉及聚合物的简化情况,该聚合物在临界温度下一步分解即可生成炭和挥发性气体。气体通过焦炭的传输是由达西定律建模的,为简单起见,假定随着焦炭的形成,总体积没有变化。结合质量守恒,达西定律和理想气体定律,给出了一个非线性扩散方程,描述了正在发展的碳中压力的演化。该方程式与表示碳和原始聚合物中能量守恒的方程式以及适当的边界/初始条件一起完成了描述。得出了焦炭中等温条件的精确解,并将其用于构建整个模型的数值结果。模型中的关键参数是类似于Lewis数的无量纲数λ,即压力扩散率与热扩散率之比。通常,对于实际的参数值,λ非常大,结果表明,在这种条件下,显影炭对气流没有阻力。换句话说,可以有效地假设通过焦炭的挥发性气体的质量通量是均匀的。提出并讨论了完整模型的数值解,并简要探讨了炭的完整性问题。

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