Highly accurate CCSD(T) homolytic Al-H bond dissociation enthalpies - chemical insights and performance of density functional theory

We obtain gas-phase homolytic Al-H bond dissociation enthalpies (BDEs) at the CCSD(T)/CBS level for a set of neutral aluminium hydrides (which we refer to as the AlHBDE dataset). The Al-H BDEs in this dataset differ by as much as 79.2 kJ mol(-1), with (H2B)(2)Al-H having the lowest BDE (288.1 kJ mol(-1)) and (H2N)(2)Al-H having the largest (367.3 kJ mol(-1)). These results show that substitution with at least one -AlH2 or -BH2 substituent exerts by far the greatest effect in modifying the Al-H BDEs compared with the BDE of monomeric H2Al-H (354.3 kJ mol(-1)). To facilitate quantum chemical investigations of large aluminium hydrides, for which the use of rigorous methods such as W2w may not be computationally feasible, we assess the performance of 53 density functional theory (DFT) functionals. We find that the performance of the DFT methods does not strictly improve along the rungs of Jacob's Ladder. The best-performing methods from each rung of Jacob's Ladder are (mean absolute deviations are given in parentheses): the GGA B97-D (6.9), the meta-GGA M06-L (2.3), the global hybrid-GGA SOGGA11-X (3.3), the range-separated hybrid-GGA CAM-B3LYP (2.1), the hybrid-meta-GGA ?B97M-V (2.5) and the double-hybrid methods mPW2-PLYP and B2GP-PLYP (4.1 kJ mol(-1)).

Automated summary

We obtained gas-phase homolytic Al-H bond dissociation enthalpies (BDEs) at the CCSD(T)/CBS level for a set of neutral aluminium hydrides (AlHBDE dataset). The Al-H BDEs in this dataset vary greatly, with (H2B)(2)Al-H having the lowest BDE (288.1 kJ mol(-1)) and (H2N)(2)Al-H having the highest (367.3 kJ mol(-1)). Substitution with at least one -AlH2 or -BH2 substituent has the greatest effect on modifying the Al-H BDEs compared to monomeric H2Al-H (354.3 kJ mol(-1)). To facilitate quantum chemical investigations of large aluminium hydrides, we assessed the performance of 53 density functional theory (DFT) functionals and found that the performance of the DFT methods does not strictly improve along the rungs of Jacob's Ladder. The best-performing methods from each rung of Jacob's Ladder are given.