2011
DOI: 10.1007/s00214-010-0871-y
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(Hyper)polarizability density analysis for open-shell molecular systems based on natural orbitals and occupation numbers

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Cited by 126 publications
(132 citation statements)
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“…At this point, it is worth noting that related methods have been reported: Nakano et al. have analyzed the properties of biradicals based on the odd‐electron density from long‐range corrected DFT, which also provides a spatially resolved image of the unpaired electron density in open‐shell singlet systems . Lischka and co‐workers have studied analogous bi‐ and polyradicaloid systems by using multireference ab initio methods .…”
Section: Resultsmentioning
confidence: 99%
“…At this point, it is worth noting that related methods have been reported: Nakano et al. have analyzed the properties of biradicals based on the odd‐electron density from long‐range corrected DFT, which also provides a spatially resolved image of the unpaired electron density in open‐shell singlet systems . Lischka and co‐workers have studied analogous bi‐ and polyradicaloid systems by using multireference ab initio methods .…”
Section: Resultsmentioning
confidence: 99%
“…The term min(2− n k , n k ) can be regarded as the probability for the electron of being unpaired in the k th NO φ k ( r ). In the case of n HONO + n LUNO =2, which is satisfied exactly in single‐determinant schemes and approximately in general, the diradical character leads y =Tr[Doddy ( r )]/2, highlighting that the spatial distribution of y is described by the odd electron densities …”
Section: Model Systems and Calculation Methodsmentioning
confidence: 75%
“…The diradical character y 0 is defined by the occupation numbers ( n L ) of the lowest unoccupied natural orbital (LUNO) . The open‐shell character of a molecule can be described by the spatial distribution of the odd‐electron densities DoddLUNO ( r ) and DoddHONO ( r ), where HONO means the highest occupied natural orbital.…”
Section: Model Systems and Calculation Methodsmentioning
confidence: 99%
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“…Spatial contributions of electrons to y and γ can be visualized by applying analyses of the odd‐electron and γ densities . The odd‐electron density Dyodd(boldr) related to y is defined by Equation : truey=12Dyodd(boldr)dr=12nnormalH||ϕH(r)2+nnormalL||ϕL(r)2dr …”
Section: Computational Detailsmentioning
confidence: 99%