Kint = b*((2*(lB+mB+nB))+3)*Sxyz(RA, RB, a, b, lA, lB, mA, mB, nA, nB)
#print("$Kint \n")
Kint -= (2*(b^2))*Sxyz(RA, RB, a, b, lA, lB+2, mA, mB, nA, nB)
Kint -= (2*(b^2))*Sxyz(RA, RB, a, b, lA, lB, mA, mB+2, nA, nB)
Kint -= (2*(b^2))*Sxyz(RA, RB, a, b, lA, lB, mA, mB, nA, nB+2)
Kint -= (1/2)*(lB*(lB-1))*Sxyz(RA, RB, a, b, lA, lB-2, mA, mB, nA, nB)
Kint -= (1/2)*(mB*(mB-1))*Sxyz(RA, RB, a, b, lA, lB, mA, mB-2, nA, nB)
Kint -= (1/2)*(nB*(nB-1))*Sxyz(RA, RB, a, b, lA, lB, mA, mB, nA, nB-2)
return Kint
end
I was trying to perform a summation using this function, but when evaluating Kint, I noticed that the value I get was the initial Kint (Kint = b*((2*(lB+mB+nB))+3)*Sxyz(RA, RB, a, b, lA, lB, mA, mB, nA, nB
)).