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Hypertext Dalton 2.0 manual - Theoretical Chemistry, KTH

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CHAPTER 27. COUPLED-CLUSTER CALCULATIONS, CC 305<br />

top), LINEAR, and GENER (use point group symmetry from geometry input). Note<br />

that the .AVERAG option should be specified in the *CCCR section before any .OPERAT<br />

or .DIPOLE input.<br />

.DCKERR<br />

READ (LUCMD,*) MFREQ<br />

READ (LUCMD,*) (DCRFR(IDX),IDX=NCRFREQ+1,NCRFREQ+MFREQ)<br />

Input for dc-Kerr effect γ ABCD (−ω; 0, 0, ω): on the first line following .DCKERR the<br />

number of different frequencies are read, from the second line the input for ω D = ω is<br />

read. ω B and ω C to 0 and ω A to −ω.<br />

.DFWMFR<br />

READ (LUCMD,*) MFREQ<br />

READ (LUCMD,*) (BCRFR(IDX),IDX=NCRFREQ+1,NCRFREQ+MFREQ)<br />

Input for degenerate four wave mixing γ ABCD (−ω; ω, ω, −ω): on the first line following<br />

.DFWMFR the number of different frequencies are read, from the second line the input<br />

for ω B = ω is read. ω C is set to ω, ω D and ω A to −ω.<br />

.DIPOLE Evaluate all symmetry allowed elements of the second dipole hyperpolarizability<br />

(max. 81 components per frequency).<br />

.DISPCF<br />

READ (LUCMD,*) NCRDSPE<br />

Calculate the dispersion coefficients D ABCD (l, m, n) up to l + m + n = NCRDSPE. Note<br />

that dispersion coefficients presently are only available for real fourth-order properties.<br />

.ESHGFR<br />

READ (LUCMD,*) MFREQ<br />

READ (LUCMD,*) (BCRFR(IDX),IDX=NCRFREQ+1,NCRFREQ+MFREQ)<br />

Input for electric field induced second harmonic generation γ ABCD (−2ω; ω, ω, 0): on<br />

the first line following .ESHGFR the number of different frequencies are read, from the<br />

second line the input for ω B = ω is read. ω C is set to ω, ω D to 0 and ω A to −2ω.<br />

.L2 BC solve response equations for the second-order Lagrangian multipliers ¯t BC instead<br />

of the equations for the second-order amplitudes t AD .<br />

.L2 BCD solve response equations for the second-order Lagrangian multipliers ¯t BC , ¯t BD ,<br />

¯t CD instead of the equations for the second-order amplitudes t AD , t AC , t AB .

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