Table 2.
Molecule |
Method Aa |
Method Bb |
MP4c |
B3LYPd |
Expt.c |
---|---|---|---|---|---|
H2O | 316.2 | 304.5 | 320.3 | 307.9 | |
−138.6 | −132.6 | −139.3 | −133.1 | ||
|
−177.6 |
−171.9 |
−180.9 |
|
−174.8 |
HF |
355.6 |
346.8 |
363.0 |
|
354.2 |
CH4 |
196.0 |
190.2 |
197.6 |
|
191.5 |
HCCH |
223.6 |
217.1 |
224.2 |
|
203.5±10 |
HCCCN |
219.7 |
213.0 |
225.4 |
|
203.5±1.5 |
C6H6 | 198.4 | 192.1(187.6)e | 202.9(192.2) | 186.1±1.8f | |
−92.5 | −89.6(−88.1)e | −95.8(−90.7) | −88.9±2.3f | ||
−105.9 | −102.5(−99.6)e | −107.2(−101.5) | −97.2±2.3f | ||
η=0.068 | η=0.067(0.061)e | η=0.056 | η=0.046±0.017 |
B3LYP/6−311++G(2df,2pd)//B3LYP/6−311G**, this work (method/basis set for the property//method/basis set for the geometry).
B3LYP/aug+cc-pVTZ//B3LYP/6−311G(2df,2pd), this work.
Gerber and Huber30. Note that different basis sets were used for H2O, HF and CH4 and the other two molecules.
Bailey31, B3LYP/6−31G(df,3p)//experiment. The numbers in parentheses are the scaled values.
Values in parentheses have been corrected for zero-point vibrational effects; see Results and discussion.
Jans-Bürli et al.37. Our calculations confirm that these authors interchanged the x and y components of the tensor; this table shows the correct assignment. Bürgi et al.38 obtain a value near 180 kHz for the zz component in solid C6D6; re-analyzing the data of Pyykkö and Lähteenmäki39 also yields 179.3±2.8 kHz.