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Density functional theory simulations of complex catalytic materials in reactive environments: beyond the ideal surface at low coverage

机译:在反应性环境中复杂催化材料的密度功能理论模拟:在低覆盖范围下的理想表面之外

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摘要

Most efficient heterogeneous catalysts used industrially are generally very complex systems. Far away from perfect crystallinity and well-defined oriented surfaces at low coverage, they involve structural disorder, heterogeneous site distribution with variable coordination and structural dependence upon the chemical environment. Unravelling their atomic-scale structures and understanding their roles in the catalytic reaction are not easy tasks, as the respective contributions of each type of site to the spectroscopic or catalytic responses are generally convoluted. Computational chemistry is of great help to address these issues. In the present perspective review, we highlight two relevant systems involved in numerous industrial applications: the amorphous silica alumina support; and subnanometric platinum clusters, possibly doped with tin and/or indium, supported on γ-Al2O3. The structural complexity is inherent to the amorphous nature of an oxide support on the one hand, and to the ultra-dispersed form of a mono- and multi-metallic catalyst on the other hand. In each case. Density Functional Theory (DFT) calculation was used to provide an original structure for active sites and to reveal how the corresponding multi-step reactions are influenced. Moreover, we highlight how theoretical studies including coverage effects on complex systems, induced by (T, P) reaction conditions, offer enriched perspectives with respect to studies on ideal surfaces at low coverage.
机译:工业上使用的最有效的异质催化剂通常是非常复杂的系统。远离覆盖范围低的完美结晶度和定义明确的表面,它们涉及结构障碍,异质部位分布,具有可变的协调性和对化学环境的结构依赖性。阐明其原子尺度结构并理解它们在催化反应中的作用并不容易,因为每种类型的位点对光谱或催化反应的各自贡献通常都在复杂。计算化学对解决这些问题有很大帮助。在当前的透视评论中,我们重点介绍了众多工业应用中涉及的两个相关系统:无定形的硅胶支持;以及可能在γ-Al2O3上支撑的,可能用锡和/或依赖的掺杂的铂簇和亚纳米的铂簇。一方面,结构复杂性是氧化物支撑的无定形性质,另一方面是单一和多金属催化剂的超分散形式。在每种情况下。密度功能理论(DFT)计算用于为活动位点提供原始结构,并揭示相应的多步反应如何影响。此外,我们强调了如何在低覆盖范围下对理想表面的研究提供丰富的观点,包括(t,p)反应条件引起的(t,p)反应条件的覆盖范围影响的理论研究。

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