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Point Charge Model of XY2 Linear Symmetric Molecules

Point Charge Model of XY2 Linear Symmetric Molecules.—It is possible to model the potential energy in a molecule usefully by more primitive models than those just discussed. We consider here some consequences of a point charge model employed by Ray and Parr.69 So that we can be more specific than in the previous section, let us consider briefly the ideas of their approach with reference to linear triatomic molecules of the symmetric type XY2. [Pg.129]

If Rx and R2 are the YX and XY distances in a molecule YXY and 8 is the YXY angle, then the total Born-Oppenheimer energy E=T+ Vhas a potential energy Vgiven by53 [Pg.129]

The vibrational problem of a symmetric molecule XY2 is most frequently described in terms of a quadratic valence force field. This is given in terms of a bond stretching force constant K1U the bond-bond interaction constant K12 and the bending force constant Koo  [Pg.129]

In the conventional simple valence force field approximation, mixed derivatives of the type (d3E/dR1dd2)n2 and (33 /3/f2902)j x are neglected. In fact they are usually relatively small. Using these approximations, it follows from the above equations that [Pg.129]

Following Simons,70 the potential energy V is approximated by placing charges + 2/3 qe at each atom and qe at the middle of each bond. The potential energy V is then given by [Pg.130]




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Charge Model

Charged molecules

Charges, point

Linear molecule

Linearized model

Model Linearity

Modeling of molecules

Models linear model

Models linearization

Molecules charges

Molecules modeling

Point model

Point-charge model

Point-molecules

Symmetric model

Symmetric molecules

Symmetrical molecule

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