(* Content-type: application/vnd.wolfram.mathematica *) (*** Wolfram Notebook File ***) (* http://www.wolfram.com/nb *) (* CreatedBy='Mathematica 9.0' *) (*CacheID: 234*) (* Internal cache information: NotebookFileLineBreakTest NotebookFileLineBreakTest NotebookDataPosition[ 157, 7] NotebookDataLength[ 143491, 2466] NotebookOptionsPosition[ 142352, 2429] NotebookOutlinePosition[ 143049, 2452] CellTagsIndexPosition[ 143006, 2449] WindowFrame->Normal*) (* Beginning of Notebook Content *) Notebook[{ Cell[CellGroupData[{ Cell["\<\ (* Xe atom Kimball, Ne,Ar,Ni,Kr,Pd-centers, 4 5sp-spheres tetrahedral \ 26.12.2011/4.3.2013 *) Clear[k1,k2,k3,k4,k5,k6,k7,sig1,sig2,sig3,sig4,sig5,sig6,sig7,c,z,R1,R2,R3,R4,\ R5,R6,R7,S2,S3,S4,S5,S6,S7]; c = {k1 -> 1.0, k2 -> 1.0, k3 -> 1.0, k4 -> 1.0, k5 -> 1.0, k6 -> 1.0, k7 -> \ 1.0, sig1 -> 0.3, sig2 -> 0.3, sig3 -> 0.3, sig4 -> 0.3, sig5 -> 0.3, sig6 -> \ 0.3, sig7 -> 0.3}; z=54.; (* He+Ne shell *) T = (2.*9./8.)*k1/R1^2+(8.*9./8.)*k2/R2^2 /. c; ad = Sqrt[3./8.]; Vee=3.0*sig1/R1+12.*sig2/R2+16/(R1+R2)+24*ad/(R1+R2) /. c; Vne=-3.0*z/R1-8.0*z/(R1+R2); S2 = R2*4^(1/3); (* Ar shell *) T = T + (8.*9./8.)*k3/R3^2 /. c; Vee = Vee+12.*sig3/R3+80./(S2+R3)+24.*ad/(S2+R3) /. c; Vne = Vne-8.0*z/(S2+R3); S3 = R3*4^(1/3); (* Ni shell trigbipyr, d10 with 5*2 charges; *) T = T + (10.*9./8.)*k4/R4^2 /. c; Vee = Vee+5.*3.*sig4/R4+(180.+25.898766)/(S3+R4) /. c; (* \ 2+24/Sqrt[2]+12/Sqrt[3] *) Vne = Vne - 10.0*z/(S3+R4); S4 = R4*5^(1/3); (* Kr shell *) T = T + (8.*9./8.)*k5/R5^2 /. c; Vee = Vee+12.*sig5/R5+224./(S4+R5)+24.*ad/(S4+R5) /. c; Vne = Vne-8.0*z/(S4+R5); S5 = R5*4^(1/3); (* Pd shell trigbipyr, d10 with 5*2 charges *) T = T + (10.*9./8)*k6/R6^2 /. c; Vee = Vee+5.*3.*sig6/R6+(360.+25.898766)/(S5+R6) /. c; Vne = Vne - 10.0*z/(S5+R6); S6 = R6*5^(1/3); (* Xe shell *) T = T + (8.*9./8.)*k7/R7^2 /. c; Vee = Vee+12.*sig7/R7+(368+24.*ad)/(S6+R7) /. c; Vne = Vne-8.0*z/(S6+R7); S7 = R7*4^(1/3); func = T + Vee + Vne; t = FindMinimum[func, 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