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Molecular orbital method and sum-over-states perturbation theory

1 Molecular orbital method and sum-over-states perturbation theory [Pg.246]

A magnetic parameter in tensor form can be evaluated as a sum of two contributions the first term expressed over the ground-state wave function and the second term involving transition moments between the ground-state and excited-state wave functions [Pg.246]

In the molecular orbital method the ground-state determinantal wave function f o) = f (0,0 0) is constructed from the set of occupied molecular spin-orbitals cpi).Then tne matrix elements of the one- and two-electron operators can be evaluated by utilising the Slater rules. The expectation value of a one-electron operator is [Pg.247]

Within the LCAO approximation, when the molecular orbitals are expanded over the basis set of atomic orbitals xM) [Pg.247]

Then the expectation value of a one-electron spinless operator becomes [Pg.247]




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Method, perturbational

Molecular Orbitals Theory

Molecular orbit theory

Molecular orbital method/theory

Molecular orbital methods

Molecular orbital methods perturbation theory

Molecular orbital theory

Molecular orbital theory and

Molecular states

Orbital perturbation

Orbital perturbation theory

Orbital perturbed

Orbitals and States

Orbitals perturbations

Perturbation method

Perturbation molecular orbital theory

Perturbation theory Perturbative methods

Perturbation theory method

Perturbational molecular orbital

Perturbative methods

Perturbed state

State method

State sum

Sum Over States methods

Sum method

Theory and Methods

Theory method

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