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Density Functionals of Exchange-Correlation Energy

Another approach in questing exchange and correlation density functionals consists in finding them both at once in what was defined as exchange-correlation density functional (4.404). In this regard, following the Lee and Parr approach (Lee Parr, 1990), the simplest starting point is to rewrite the inter-electronic interaction potential [Pg.496]

Quantum Nanochemistty-Volume I Quantum Theory and Observability [Pg.498]

Inserting relations (4.496)-(4.503) in -J) difference it is eventually converted from the genuine exchange meaning into practical exchange-correlation energy characterized by the density fimctional form  [Pg.498]

Making use of the two possible multiplication of the series in Eq. (4.504), i.e., either by retaining the a(r) containing function only or by including also the density gradient terms in the first curled brackets, thus retaining also the term containing (r) fimction, the so-called I-xc or ll-xc type Junctionals are respectively obtained. [Pg.498]

laying aside other variants and choosing the simple (however meaningfully) density dependency [Pg.498]


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Correlation energy

Correlation energy functions

Correlation function exchange

Density Functionals of Correlation Energy

Density Functionals of Exchange Energy

Density correlation

Density correlation function

Energy densiti

Energy density

Energy density functionals

Energy exchanger

Energy exchanging

Exchange Correlation energy

Exchange correlation

Exchange correlation functional

Exchange density

Exchange energy

Exchange function

Exchange functionals

Exchange of energy

Exchange-correlation energy functional

Exchange-correlation energy functionals

Exchange-correlation energy, density functionals

Exchange-density functionals

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