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首页> 外文期刊>Topics in Catalysis >Improvement in the Pore Size Distribution for Ordered Mesoporous Materials with Cylindrical and Spherical Pores Using the Kelvin Equation
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Improvement in the Pore Size Distribution for Ordered Mesoporous Materials with Cylindrical and Spherical Pores Using the Kelvin Equation

机译:使用Kelvin方程改进带孔和圆柱孔的有序介孔材料的孔径分布

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Ordered mesoporous materials such as MCM-41 and SBA-15, which exhibit cylindrical pores open at both ends and SBA-16 with spherical pores, show a strong influence on adsorption and catalytic processes, basically due to their defined pore sizes. In general, the textural characteristics of these materials are obtained by N2 adsorption–desorption isotherms at 77 K where, for the calculus of the mesopores size, the “Kelvin equation” is used. Thus, several authors have conducted studies on the pore size distribution (PSD) for these materials, applying diverse methods such as: Barret, Joyner and Halenda (BJH); Dollimore and Heal (DH); and Kruk, Jaroniec and Sayari (BJH-KJS) methods. To obtain the PSD, the BJH and DH methods were proposed for cylindrical pores, using the desorption branch data of the isotherm, meanwhile the BJH-KJS method uses the adsorption branch data, but assumes the mechanism corresponding to the desorption branch for cylindrical pores. Due to the diversity of methods to evaluate the PSD, all of them with different considerations, it is difficult to determine the most suitable. In this work, with the aim to improve the analysis, the PSD was evaluated from the N2 adsorption–desorption isotherms at 77 K for a series of materials, MCM-41, SBA-15 and SBA-16 type, synthesized in our laboratory. By a modification in the Kelvin equation with the addition of a correction term (f c ) and assuming appropriate mechanisms of capillary condensation and capillary evaporation, an improved method is proposed to be used for cylindrical as well as spherical pore geometries based on the BJH algorithm. This term was obtained adjusting simulated isotherms with different values of f c to the experimental isotherm. The results were compared to those obtained by traditional methods and by the Non-Local Density Functional Theory (NLDFT) model.
机译:有序介孔材料(例如MCM-41和SBA-15)具有两端开口的圆柱形孔,而SBA-16具有球形孔,对它们的吸附和催化过程显示出强烈的影响,这主要是由于它们定义的孔径。通常,这些材料的组织特性是通过在77 K下进行N 2 吸附-解吸等温线获得的,其中,对于中孔尺寸的演算,使用“开尔文方程”。因此,几位作者采用了多种方法对这些材料的孔径分布(PSD)进行了研究,例如:Barret,Joyner和Halenda(BJH);以及Dollimore and Heal(DH);以及Kruk,Jaroniec和Sayari(BJH-KJS)方法。为了获得PSD,提出了BJH和DH方法用于圆柱孔,利用等温线的解吸支链数据,同时BJH-KJS方法使用吸附支链数据,但假定机理与圆柱孔的解吸支链相对应。由于评估PSD的方法多种多样,所有这些都有不同的考虑因素,因此很难确定最合适的方法。在这项工作中,为了改进分析,从一系列材料MCM-41,SBA-15和SBA-M在77 K下的N 2 吸附-解吸等温线评估了PSD。 16型,在我们的实验室合成。通过对Kelvin方程进行修改并添加校正项(f c ),并假设毛细管​​冷凝和毛细管蒸发的适当机制,提出了一种改进的方法,可用于圆柱以及球形基于BJH算法的孔隙几何形状。该术语是通过将模拟等温线的f c 值与实验等温线进行调整而获得的。将结果与传统方法和非局部密度泛函理论(NLDFT)模型获得的结果进行比较。

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