By David C. Spellmeyer (Ed.)
Annual reviews in Computational Chemistry is a brand new periodical delivering well timed and important reports of vital subject matters in computational chemistry as utilized to all chemical disciplines. subject matters lined contain quantum chemistry, molecular mechanics, strength fields, chemical schooling, and purposes in educational and commercial settings. each one quantity is equipped into (thematic) sections with contributions written by way of specialists. targeting the latest literature and advances within the box, each one article covers a selected subject of value to computational chemists. Annual studies in Computational Chemistry is a 'must' for researchers and scholars wishing to stick updated on present advancements in computational chemistry.
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Extra resources for Annual Reports in Computational Chemistry, Vol. 1
4. 1. Vertical excitation and CD spectra So far, simulation and assignment of vertical electronic absorption spectra has been the main task of TDDFT calculations in chemistry. Most benchmark studies agree that low-lying valence excitations are predicted with errors of ca. 4 eV by LDA and GGA functionals [10,17,18]. Hybrid functionals can be more accurate, but display a less systematic error pattern. Traditional methods such as TDHF or configuration interaction singles (CIS) often produce errors of 1 – 2 eV at Time-Dependent Density Functional Theory in Quantum Chemistry 23 comparable or higher computational cost.
P. Blaudeau, N. E. Davies, R. C. Binning, Jr. and L. Radom, Extension of Gaussian-2 theory to molecules containing third-row atoms Ga –Kr, J. Chem. , 1995, 103, 6104–6113.  L. A. Curtiss, K. Raghavachari, P. C. Redfern, V. Rassolov and J. A. Pople, Gaussian3 (G3) theory for molecules containing first and second-row atoms, J. Chem. , 1998, 109, 7764–7776; L. A. Curtiss, P. C. Redfern, V. Rassolov, G. Kedziora and J. A. Pople, Extension of Gaussian-3 theory to molecules containing third-row atoms K, Ca, Ga –Kr, J.
51] enabled us to investigate  correlation effects beyond CCSD(T). Our conclusions were: (a) higher order connected triple excitations systematically reduce the binding energy (generally away from experiment); (b) connected quadruple excitations systematically increase binding energies, and the excellent performance of CCSD(T) for many systems is the result of error compensation; (c) the connected quadruples contribution converges very rapidly with the basis set, such that even an spd basis set can give useful answers; (d) connected quintuple and higher excitations are unimportant for all except the most pathological systems (like C2 or BN in their respective lowest singlet states).