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Numerical integration strategies of PFR dynamic models with axial dispersion and variable superficial velocity: the case of CO2 capture by a solid sorbent

机译:具有轴向扩散和表观速度可变的PFR动态模型的数值积分策略:以固体吸附剂捕集CO2为例

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摘要

In order to integrate mole balances (partial differential equations) of an Axial Dispersion Plug Flow Reactor (ADPFR) model, the overall superficial velocity is usually considered constant, a hypothesis which fits well only null or negligible variations of volumetric flow rate, e.g. feeding flow strongly diluted by inert species. This work proposes a numerical-integration approach (based on the method of lines) for ADPFR dynamic modelling, applied to simulate the CO2 capture in an isothermal-isobaric packed bed, made of purposely synthesized and experimentally characterized CaO-mayenite sorbent particles. This approach proved to be suitable for both constant and variable superficial velocity with respect to time and space. With the latter option, velocity profiles agreed with simulated reactive phenomena, while discrepancies between solutions from the two options became increasingly evident as dilution of inlet CO2 decreased. N2 flow rate and CO2 mole balances obtained from numerical-integrations with variable superficial velocity appeared as the most physicochemically reasonable.
机译:为了对轴向分散塞流反应器(ADPFR)模型的摩尔平衡(偏微分方程)进行积分,通常将整体表观速度视为恒定,这一假设只适合零或微不足道的体积流量变化,例如进料流量被惰性物质强烈稀释。这项工作提出了一种用于ADPFR动态建模的数值积分方法(基于线的方法),该方法用于模拟等温等压填充床中的CO2捕集,该床由专门合成和实验表征的CaO-钙铝石吸附剂颗粒制成。事实证明,这种方法适用于相对于时间和空间的恒定和可变表面速度。对于后一种选择,速度分布与模拟的反应现象相吻合,而随着两种方法的解决方案之间的差异随着入口CO2稀释的减少而变得越来越明显。从具有可变表面速度的数值积分获得的N2流量和CO2摩尔平衡似乎是最理化的。

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