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85033071009
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Bi, since the orbital energy denominator vanishes
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Bi, since the orbital energy denominator vanishes.
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21
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85033045426
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note
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The approach advocated here for degenerate orbitals might be also advantageous in cases where the CPHF coefficients determined according Eq. (29) become extremely large. Here, the choice of non-canonical perturbed orbitals might be required to avoid numerical instabilities (Ref. 15).
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27
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52
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85033044381
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note
-
The basis set consists for C,N,O,F of optimized jp-sets (13s8p contracted to 8s5p) (Ref. 51) augmented by three d- and two f-functions taken from Ref. 52. For hydrogen, an optimized s-set (8s contracted to 6s) (Ref. 51) has been augmented by three p-functions with exponents from Ref. 52. In order to be consistent with previous work, the full set of Cartesian functions has been used in all calculations.
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65
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85033043269
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for a previous analysis of experimental spin rotation constants, see C.J. Jameson, Nucl. Magn. Reson. 18, 1 (1989).
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Jameson, C.J.1
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69
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71
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85033037224
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note
-
3. For further details, see Ref. 6.
-
-
-
-
72
-
-
85033034462
-
-
note
-
The qz2p basis consists of a (11s7p2d/6s4p2d) contraction for C, N, O, F, and a (6s2p/3s2p) contraction for H. The exponents of the polarization functions have been chosen as follows: α(d) =1.39 and 0.46 for C, α(d) = 1.73 and 0.58 for N α(d)=2.08 and 0.69 for O, α(d)=2.42 and 0.81 for F, and α(p) = 1.39 and 0.46 for H. The pz3d1f basis is identical to the pz3d2f basis except that for computational reasons only one f-function is included. The exponents for the latter have been taken from Ref. 52. Note that the full set of Cartesian functions have been used in all chemical shift calculations in order to be consistent with previous work.
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