1. True Stabilization Energies for the optimal Planar Hydrogen-Bonded and Stacked Structures of Guanine...Cytosine, Adenine...Thymine, and Their 9- and 1-Methyl Derivatives: Complete Basis...
- Author
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Jurecka, Petr and Hobza, Pavel
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HYDROGEN bonding , *MOLECULAR association , *PHYSICAL & theoretical chemistry , *CHEMICAL bonds , *CHEMICAL structure , *CONSTITUTION of matter - Abstract
Planar H-bonded and stacked structures of guanine…cytosine (G…C), adeine…thymine (A…T), 9-methylguanine…1 -methylcytosine (mG…mC), and 9-methyladenine… 1 -methylthymine (mA…mT) were optimized at the Rl-MP2 level using the TZVPP ([5s3p2dlf/3s2pld]) basis set. Planar H-bonded structures of G…C, mG…mC, and A…T correspond to the Watson-Crick (WC) arrangement, in contrast to mA…mT for which the Hoogsteen (H) structure is found. Stabilization energies for all structures were determined as the sum of the complete basis set limit of MP2 energies and a (δE[supCC8D](T) - δ;E[supmp2]) correction term evaluated with the cc-pVDZ(0.25,0.15) basis set. The complete basis set limit of MP2 energies was determined by two-point extrapolation using the aug-cc-pVXZ basis sets for X = D and T and X = I and Q. This procedure is required since the convergency of the MP2 interaction energy for the present complexes is rather slow, and it is thus important to include the extrapolation to the complete basis set limit. For the MP2/aug-cc-pVQZ level of theory, stabilization energies for all complexes studied are already very close to the complete basis set limit. The much cheaper D→T extrapolation provided a complete basis set limit close (by less than 0.7 kcal/mol) to the more accurate T→Q term, and the D→T extrapolation can be recommended for evaluation of complete basis set limits of more extended complexes (e.g. larger motifs of DNA). The convergency of the (δE[CCSD(T)]-δ[supmp2]) term is known to be faster than that of the MP2 or CCSD(T) correlation energy itself, and the cc-pVDZ(0.25,O.15) basis set provides reasonable values for planar H-bonded as well as stacked structures. [ABSTRACT FROM AUTHOR]
- Published
- 2003
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