管式反应器中的多组分反应和扩散:一个算子理论解决方案

B. Turner, D. Ramkrishna
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摘要

描述等温管式反应器中发生一阶化学反应和不耦合多组分扩散的数学模型用线性算子形式求解。求解了兼顾体流相扩散和颗粒内扩散的伪均匀轴向扩散模型,考察了不同构型扩散系数对反应器中选择性的影响。对于数学上更为复杂的非均匀、完全发展的壁式催化反应器,也证明了算子形式的解。轴向分散模型的计算表明,分子筛催化剂的颗粒内扩散阻碍对二甲苯异构化体系的选择性有显著影响。研究了反应器参数(Peclet数和Damkohler数)和反应器进料条件对产物选择性的影响,以阐明在何种条件下可获得最佳的选择性。
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Multicomponent reaction and diffusion in a tubular reactor: an operator-theoretic solution
Mathematical models describing isothermal tubular reactors in which first-order chemical reactions and uncoupled multicomponent diffusion occur are solved by a linear operator formalism. A pseudohomogeneous axial dispersion model accounting for both bulk-fluid-phase dispersion and intraparticle diffusion is solved to examine the effect of widely disparate configuration diffusion coefficients on selectivity in the reactor. The operator formalism is shown to obtain also solutions for the mathematically more complicated situation of a wall-catalyzed reactor with a nonuniform, fully developed flow profile. Computations presented for the axial dispersion model demonstrate that intraparticle diffusion hindrances in molecular sieve catalysts can drastically affect the selectivity of the xylene isomerization system. The influence of reactor parameters (Peclet and Damkohler numbers) and reactor feed conditions on product selectivity is investigated in order to elucidate the conditions under which optimum selectivity can be expected.
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