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The Spin-Coupled Valence Bond SCVB Approach

2 The spin-coupled valence bond (SCVB) approach [Pg.40]

In its simplest form (6), spin-coupled theory is based on a single product of N singly occupied nonorthogonal orbitals (Jy for the N active electrons  [Pg.40]

At convergence of a single-configuration spin-coupled calculation, the active orbitals tv satisfy separate orbital equations based on (A-l)-electron operators from which the particular occupied orbital has been excluded (9)  [Pg.40]

In this way, we obtain for each active electron a stack of fairly compact orthonormal virtual orbitals that correspond closely to the physical situation in actual excited states. Virtual orbitals in different stacks may of course overlap with one another. [Pg.40]

In order to solve the scattering problem, it proves convenient to avoid the sharp changes in the nonadiabatic couplings by transforming to the so-called p-diabatic representation in which the matrix elements of d/dR are zero. Explicitly, we carry out a unitary transformation using the matrix W(R) which satisfies  [Pg.41]


The latter was developed as a single-configuration method, complemented by non-orthogonal configuration-interaction calculations exploiting virtual orbitals in the Spin-Coupled Valence Bond (SCVB) approach [5] (for a review, see e.g. Ref. [6]). More recently, the use of perturbative virtuals has been introduced, giving rise to the SCVB variant of the method [7] [8]. There are further accounts of SCVB in this volume. [Pg.280]


See other pages where The Spin-Coupled Valence Bond SCVB Approach is mentioned: [Pg.428]   


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