铂上氢-氧的催化点火

H. Enomoto, H. Kato, M. Tsue, M. Kono
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引用次数: 7

摘要

实验研究了常压下铂上氢-氧的催化点火。氢-氧混合物用氮气稀释以防止均匀点火。参数为相对氢浓度和稀释比,氮的摩尔分数。表面温度用r型热电偶测量。表面温度的时间历程存在一个拐点,催化点火温度定义为拐点处的温度。结果表明,点燃温度随稀释比的增大而增大,在一定的相对氢浓度下达到最低。倒数点火温度与总反应物摩尔分数的自然对数成正比,比例常数在所有相对氢浓度下几乎相同。如果催化点火发生了,就会产生从动力学控制系统到质量传递控制系统的突然转变。由于改变系统所需的时间很短,并且由于表面反应速率比质量传递速度快得多,因此在点火发生之前气体成分是相同的,因此可以近似地评估质量传递控制系统中的表面条件。为了简单分析着火温度与反应物浓度之间的关系,采用Arrhenius表达式的整体反应模型,其中吸附的H和O的反应级数为一级。该式定量地解释了着火温度与稀释比的关系,并表示了实验结果中在一定相对氢浓度下的最低着火温度。
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Catalytic ignition of hydrogen-oxygen on platinum

Catalytic ignition of hydrogen-oxygen on platinum at atmospheric pressure is studied experimentally. The hydrogen-oxygen mixtures are diluted with nitrogen to prevent the homogeneous ignition. The parameters are relative hydrogen concentration and dilution ratio, a mole fraction of nitrogen. The surface temperature is measured with an R-type thermocouple. The time histories of surface temperature show an inflection point, and the catalytic ignition temperature is defined as the temperature at the inflection point. As a result, the ignition temperature is increased with the dilution ratio and shows a minimum at a certain relative hydrogen concentration. The reciprocal ignition temperature is proportional to the natural log of total reactant mole fraction, and the proportional constants are almost the same in all relative hydrogen concentration.

If the catalytic ignition has occurred, an abrupt transition from a kinetically controlled system to one controlled by mass transport is produced. It is approximated that the surface conditions could be evaluated in a mass transport controlled system as the time needed to change the systems is very short and that the gaseous compositions are the same before the ignition has occurred as the surface reaction rate is much faster than the velocity of the mass transport. To analyze the relation between the ignition temperature and the reactant concentrations simply, an overall reaction model with an Arrhenius expression is used, and the orders of reaction of the adsorbed H and O are one in the expression. The expression includes the desorption of the excess of the adsorbed H.

The expression explained the dependence of the ignition temperature on the dilution ratio quantitatively and denoted a minimum ignition temperature at a certain relative hydrogen concentration as shown in the experimental results.

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