L11 Molecular Symmetry Representations

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9 Terms

1
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What are totally symmetric orbitals

Don’t change sign with any symmetry operation.

For water’s point group it is called A1

<p>Don’t change sign with any symmetry operation.</p><p>For water’s point group it is called A<sub>1</sub></p>
2
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What about the other MOs

They change sign with different symmetry operations. Tables can be drawn out for them and a -1 written whenever a symmetry operation changes their sign. The B implies there is some anti-symmetry as opposed to A. The numbering is just to distinguish.

<p>They change sign with different symmetry operations. Tables can be drawn out for them and a -1 written whenever a symmetry operation changes their sign. The B implies there is some anti-symmetry as opposed to A. The numbering is just to distinguish.</p>
3
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<p>This p orbital has its own symmetry, what does that tell you</p>

This p orbital has its own symmetry, what does that tell you

That it does not combine with any of the other MOs

4
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A2 character table

For d orbitals, hence it is not in water

<p>For d orbitals, hence it is not in water</p>
5
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Irreducible representation properties

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6
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Finding the reducible representation from the atomic orbitals

You can sum up the result of symmetry operations form the atomic orbitals.

Add 1 if the sign does not chnage

Subtract 1 if the sign does change

Ignore it (0) if the orbital moves

Ther planes of symmetry go through the molecule, not the atom on which the orbital is centred.

<p>You can sum up the result of symmetry operations form the atomic orbitals.</p><p>Add 1 if the sign does not chnage</p><p>Subtract 1 if the sign does change</p><p>Ignore it (0) if the orbital moves</p><p>Ther planes of symmetry go through the molecule, not the atom on which the orbital is centred.</p>
7
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How does increasing the n of the principal axis affect the irreducible representations

you can have numbers different from 1 and -1. The px and py orbitals can be rotated 90 degrees to give a 0, and they are no longer treated separately

<p>you can have numbers different from 1 and -1. The p<sub>x</sub>&nbsp;and p<sub>y</sub>&nbsp;orbitals can be rotated 90 degrees to give a 0, and they are no longer treated separately</p>
8
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Consequences of x,y being treated together in representations of dimension > 1

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9
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Energy degeneracy relation to symmetry

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