结合位点被双重占据的异质催化反应

IF 4.4 3区 化学 Q2 CHEMISTRY, PHYSICAL Catalysis Science & Technology Pub Date : 2024-06-04 DOI:10.1039/d4cy00228h
Vladimir P. Zhdanov
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引用次数: 0

摘要

催化表面的速率过程因各种因素而变得复杂,相应的动力学模型也多种多样。这些模型的共同要素之一是假设结合位点空置或被一个吸附粒子占据。不过,也有可能出现双重占据的情况,尽管在能量上并不有利。在这一背景下,作者提出了描述共吸附等温线和分子吸附、解吸和朗缪尔-欣舍伍德反应动力学的一般方程,即允许其中一种吸附剂双重占据结合位点的情况。相应计算的结果表明,包括空置位点或被一个吸附粒子占据的位点在内的传统动力学途径在高覆盖率时占主导地位,大致在 θ ≤ 0.9 时占主导地位。然而,随着压力的增加,可以达到高覆盖率极限,即 θ ≥ 0.9,此时包括双位点占据的动力学途径可能占主导地位。这一发现确定并澄清了异相催化中压隙问题的可能原因或复杂因素之一。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Heterogeneous catalytic reactions with double occupation of binding sites

The rate processes occurring at catalytic surfaces are complicated by various factors, and the corresponding kinetic models are diverse. One of the common ingredients of these models is the assumption that binding sites are vacant or occupied by one adsorbed particle. Double occupation is, however, also possible although energetically not favourable. With this background, the author presents general equations describing coadsorption isotherms and kinetics of molecular adsorption, desorption, and Langmuir–Hinshelwood reaction in the situations when double occupation of binding sites is allowed for one of the adsorbates. The results of the corresponding calculations indicate that the conventional kinetic pathways including vacant sites or sites occupied by one adsorbed particle dominate up to high coverage, roughly at θ ≤ 0.9. With increasing pressure, one can, however, reach the high-coverage limit, θ ≥ 0.9, where the kinetic pathways including double occupation of sites can be dominating. This finding identifies and clarifies one of the likely reasons or complicating factors of the pressure-gap problem in heterogeneous catalysis.

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来源期刊
Catalysis Science & Technology
Catalysis Science & Technology CHEMISTRY, PHYSICAL-
CiteScore
8.70
自引率
6.00%
发文量
587
审稿时长
1.5 months
期刊介绍: A multidisciplinary journal focusing on cutting edge research across all fundamental science and technological aspects of catalysis. Editor-in-chief: Bert Weckhuysen Impact factor: 5.0 Time to first decision (peer reviewed only): 31 days
期刊最新文献
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