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Crystal field splitting in octahedral coordination

T able 2.1. Electronic configurations of the first-series transition elements [Pg.15]

In the crystal field model, the split 3d orbital energy levels are assumed to obey a centre of gravity rule. As a result, the three t2g orbitals are lowered by 0.4Ao below, and the two eg orbitals raised by 0.6Ao above, the baricentre. This follows from a simple algebraic argument that the energy of six electrons in the three t2g orbitals is compensated by the energy of four electrons in the two eg [Pg.16]

Consider the elements of the first transition series in octahedral coordination. Ions with one, two or three 3d electrons (for example, Ti3+, V3+ and Cr3+, respectively) each can have only one electronic configuration, and the electrons occupy [Pg.17]

It can be seen from table 2.2 that transition metal ions with 3d5, 3cP and low-spin 3 configurations acquire significantly higher CFSE s in octahedral coordination than other cations. Therefore, ions such as Cr3+, Mn4+, Ni2+, and Co3+ are expected to show strong preferences for octahedral coordination sites. Cations with 3d°, 3d10 and high-spin 3d5 configurations, such as Ca2+, Zn2+, Mn2+ and Fe3+, receive zero CFSE in octahedral coordination. [Pg.18]

If there is competition between pairing energy and crystal field stabilization energy, a cation may be unstable towards oxidation and reduction. For example, the Mn3+ (3d ) ion is readily oxidized to the Mn(IV) oxidation state and is easily reduced to the Mn2+ ion. In addition, the Mn3+ ion disproportionates in aqueous solution  [Pg.18]


See other pages where Crystal field splitting in octahedral coordination is mentioned: [Pg.15]    [Pg.15]    [Pg.17]   
See also in sourсe #XX -- [ Pg.15 , Pg.16 , Pg.17 , Pg.18 , Pg.19 , Pg.20 ]




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Crystal field octahedral

Crystal field splittings

Crystal splitting

Crystallization fields

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Crystals octahedral

Field Splittings

Octahedral coordination

Octahedral crystal-field splitting

Octahedral field

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