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The Set of Three Coulson Orthogonal Hybrids

Comparison with our set (Equations 2.219) shows that, if the two sets have to be equivalent, we must have  [Pg.109]

We notice, first, that hybrids (Equations 2.299) are correctly normalized, and that  [Pg.109]

Schmidt orthogonalization of / to b or b2 can be done using the explicit formulae given elsewhere (Magnasco, 2007), so obtaining  [Pg.109]

It can be seen that, in doing the orthogonalization process, the coefficient of y in (Equatrions 2.304) becomes identically zero, and we obtain [Pg.109]

1= (1—2S ) [s(cosft —2Ssinft )—2 (sinft + 25cosft cos0)] (2.305) Using Equations (2.300) and (2.214) it is further easily verified that  [Pg.110]




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Coulson

Orthogonal set

The Three

The setting

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