EX1: Global Quadratic Descriptors (Frontier MO)ΒΆ

Compute global conceptual density functional theory reactivity descriptors based on the quadratic energy model using frontier molecular orbital (FMO) approach.

from chemtools import GlobalConceptualDFT

# build quadratic global conceptual DFT tool (one file is passed, so FMO approach is taken)
tool = GlobalConceptualDFT.from_file('ch2o_q+0.fchk', model='quadratic')

# 2. Print all available global quadratic reactivity descriptors

print 'Ionization Potential:', tool.ip, tool.ionization_potential
print 'Electron Affinity   :', tool.ea, tool.electron_affinity
print 'Chemical Potential  :', tool.mu, tool.chemical_potential
print 'Chemical Hardness   :', tool.eta, tool.chemical_hardness
print 'Chemical Softness   :', tool.softness
print 'Electronegativity   :', tool.electronegativity
print 'Electrophilicity    :', tool.electrophilicity
print 'Electrofugality     :', tool.electrofugality
print 'Nucleofugality      :', tool.nucleofugality
print 'N_max               :', tool.n_max
print

# 3. Compute quadratic energy model and its derivatives for various numbers of electrons.

print 'Energy at N=15.5:', tool.energy(15.5)
print 'Energy at N=16.0:', tool.energy(16.0)
print 'Energy at N=16.5:', tool.energy(16.5)
print 'Energy at N=Nmax:', tool.energy(tool.n_max)
print
print '1st Derivative Energy at N=15.5:', tool.energy_derivative(15.5, order=1)
print '1st Derivative Energy at N=16.0:', tool.energy_derivative(16.0, order=1)
print '1st Derivative Energy at N=16.5:', tool.energy_derivative(16.5, order=1)
print '1st Derivative Energy at N=Nmax:', tool.energy_derivative(tool.n_max, order=1)
print
print '2nd Derivative Energy at N=15.5:', tool.energy_derivative(15.5, order=2)
print '2nd Derivative Energy at N=16.0:', tool.energy_derivative(16.0, order=2)
print '2nd Derivative Energy at N=16.5:', tool.energy_derivative(16.5, order=2)
print '2nd Derivative Energy at N=Nmax:', tool.energy_derivative(tool.n_max, order=2)
print

Total running time of the script: ( 0 minutes 0.000 seconds)

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