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21 MULTIREFERENCE RAYLEIGH SCHRÖDINGER PERTURBATION THEORY 174<br />

rs2,analytical,ignore 1.8250 102.1069 -76.22789382<br />

rs2,analytical,exact 1.8261 102.1168 -76.22789441<br />

rs2,numerical 1.8261 102.1168 -76.22789441<br />

rs2c,numerical 1.8260 102.1187 -76.22787681<br />

MS-CASPT2 geometry optimization for the second excited 3 B 2 state if H 2 O:<br />

***<br />

memory,8,m<br />

gthresh,energy=1.d-12<br />

!<br />

basis=vdz<br />

R=2.0<br />

R0=R<br />

Theta=100<br />

step=0.001<br />

geometry={O<br />

H1,O,R;<br />

H2,O,R,H1,THETA}<br />

hf;accu,12<br />

multi !state averaged casscf for various triplet states<br />

closed,2<br />

wf,10,1,2<br />

state,3<br />

wf,10,2,2<br />

state,2<br />

wf,10,3,2<br />

state,3<br />

canonical,2140.2<br />

rs2,mix=3,root=2,shift=0.2<br />

wf,10,3,2<br />

state,3<br />

optg,gradient=1.d-5<br />

e_opt(1)=msenergy(2)<br />

r_opt(1)=r<br />

theta_opt(1)=theta<br />

method(1)=’rs2,analytical’<br />

!optimized second 3B2 state<br />

!3B2 wavefunction symmetry<br />

!include 3 states<br />

!geometry optimization using analytical gradients<br />

!optimized ms-caspt2 energy<br />

!optimized bond distance<br />

!optimized bond angle<br />

rs2,mix=3,shift=0.2<br />

wf,10,3,2<br />

!3B2 wavefunction symmetry<br />

state,3<br />

!include 3 states<br />

optg,variable=msenergy(2),gradient=1.d-5,fourpoint<br />

!geometry optimization using numerical gradients<br />

e_opt(2)=msenergy(2)<br />

r_opt(2)=r<br />

theta_opt(2)=theta<br />

method(2)=’rs2,numerical’<br />

!optimized ms-caspt2 energy<br />

!optimized bond distance<br />

!optimized bond angle<br />

table,method,r_opt,theta_opt,e_opt<br />

digits,,4,4,8<br />

http:<br />

//www.molpro.net/info/current/examples/h2o_mscaspt2_opt.com<br />

This produces the table<br />

METHOD R_OPT THETA_OPT E_OPT

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