Issue 13, 2013

Accuracy of density functional theory in the prediction of carbon dioxide adsorbent materials

Abstract

Density functional theory (DFT) has become the computational method of choice for modeling and characterization of carbon dioxide adsorbents, a broad family of materials which at present are urgently sought after for environmental applications. The description of polar carbon dioxide (CO2) molecules in low-coordinated environments like surfaces and porous materials, however, may be challenging for local and semi-local DFT approximations. Here, we present a thorough computational study in which the accuracy of DFT methods in describing the interactions of CO2 with model alkali–earth–metal (AEM, Ca and Li) decorated carbon structures, namely anthracene (C14H10) molecules, is assessed. We find that gas-adsorption energies and equilibrium structures obtained with standard (i.e. LDA and GGA), hybrid (i.e. PBE0 and B3LYP) and van der Waals exchange–correlation functionals of DFT dramatically differ from the results obtained with second-order Møller–Plesset perturbation theory (MP2), an accurate computational quantum chemistry method. The major disagreements found can be mostly rationalized in terms of electron correlation errors that lead to wrong charge-transfer and electrostatic Coulomb interactions between CO2 and AEM-decorated anthracene molecules. Nevertheless, we show that when the concentration of AEM atoms in anthracene is tuned to resemble as closely as possible the electronic structure of AEM-decorated graphene (i.e. an extended two-dimensional material), hybrid exchange–correlation DFT and MP2 methods quantitatively provide similar results.

Graphical abstract: Accuracy of density functional theory in the prediction of carbon dioxide adsorbent materials

Article information

Article type
Paper
Submitted
13 Nov 2012
Accepted
04 Jan 2013
First published
10 Jan 2013

Dalton Trans., 2013,42, 4670-4676

Accuracy of density functional theory in the prediction of carbon dioxide adsorbent materials

C. Cazorla and S. A. Shevlin, Dalton Trans., 2013, 42, 4670 DOI: 10.1039/C3DT32713B

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