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NUMERICAL STABILITY ANALYSIS FOR REACTIVE MULTIPHASE FLOW IN SLURRY BUBBLE COLUMN REACTORS AND SOLID PROPELLANT ROCKETS

机译:浆料泡沫柱反应器中反应多相流动的数值稳定性分析及固体推进剂火箭

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A two-dimensional, transient computer code for solving a generalization of Navier-Stokes equations for reacting multiphase flow was developed and tested for two applications: production of methanol in an Air Products slurry bubble column reactor and generation of particles in a rocket motor. For the slow catalytic methanol production the conventional ICE technique produced numerical solutions in agreement with Air Products pilot plant results and IITs hydrodynamics experiments. The code predicted the measured methanol production, the observed vortices and the catalyst viscosity obtained from measurements of granular temperature using a digital camera. However, for the rapid propellant combustion the conventional ICE technique proved problematic. In such problems the absolute error grows without bounds for explicit and for implicit numerical schemes, as for example, determined by von Neumann stability analysis. An analysis of the relative error showed how to finite difference the rate of reaction to obtain numerically stable solutions.
机译:用于求解Navier-Stokes方程的一维的瞬态瞬态计算机代码用于反应多相流动的两种应用,两种应用:在空气产品浆料泡柱反应器中生产甲醇,并在火箭电机中产生颗粒。对于缓慢的催化甲醇生产,传统的冰技术与空气产品试验厂结果和IITS流体动力学实验一致地产生了数值解决方案。该代码预测了测量的甲醇生产,观察的涡流和使用数码相机测量的颗粒温度测量获得的催化剂粘度。然而,对于快速推进剂燃烧,传统的冰技术被证明是有问题的。在这些问题中,绝对误差在没有明确的界限和隐式数值方案的情况下增长,例如,由von neumann稳定性分析确定。对相对误差的分析表明如何有限差异来获得数值稳定的溶液。

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