! EXAM 41. ! This job illustrates TDDFT/PBE0/6-31+G(d) for ! the 3 lowest singlet excited states of CO. ! There are diffuse functions in the basis set, ! as excited states often have Rydberg character. ! ! The geometry is the experimental ground state's. ! The first excited state need not have the same ! geometry as the G.S., so its gradient is big. ! experimental Te is 8.06 to 1-pi, ! 8.17 to 1-sigma-minus ! Of course this run computes vertical T0 values. ! Computational results on the log file show that ! these two valence states arise from sigma->pi* ! and pi->pi* excitations, respectively. ! ! Results for the gas phase: ! ground state FINAL E= -113.1878149968, 17 iters ! excitation transition dipole oscillator ! state eV x y z strength ! 0 sig+ .000 ! 1 pi 8.474 -.3724 .5587 .0000 .094 ! 2 pi 8.474 .5587 .3724 .0000 .094 ! 3 sig- 10.231 .0000 .0000 .0000 .000 ! The 'lambda diagnostic' for the pi state is 0.700 ! RMS gradient of 1st excited state= 0.112201641 ! ! if the Tamm/Dancoff approximation is used: ! 0 sig+ .000 ! 1 pi 8.687 -.7421 -.1223 .0000 .120 ! 2 pi 8.687 .1223 -.7421 .0000 .120 ! 3 sig- 10.234 .0000 .0000 .0000 .000 ! ! if aqueous solvation is turned on: ! E= -113.1885370825, 14 iters, R.M.S.= .105538008 ! excitation transition dipole oscillator ! state eV x y z strength ! 0 sig+ .000 ! 1 pi 8.267 .0001 .7499 .0000 .114 ! 2 pi 8.267 .7499 -.0001 .0000 .114 ! 3 sig- 9.799 .0000 .0000 .0000 .000 ! The solvated first E.S. optimizes to R= 1.2282 ! $contrl scftyp=rhf dfttyp=pbe0 tddft=excite runtyp=gradient $end $system timlim=4 $end $tddft nstate=3 mult=1 iroot=1 tammd=.false. $end $guess guess=huckel $end $basis gbasis=N31 ngauss=6 diffsp=.T. ndfunc=1 $end x$pcm solvnt=water $end x$pcmcav radii=suahf $end x$tddft noneq=.false. $end $data CO...excitation to the 3 lowest singlet states Cnv 4 C 6.0 0.0 0.0 0.0 O 8.0 0.0 0.0 1.128323 $end