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Potential energy global minimum

Characterize a potential energy surface for acertain niimberof atoms, i.e., detect all the local energy minima, the global minimum on the surface, and all the transition states between different minima. [Pg.65]

The curve above shows that as R—the potential energy approaches a constant, which is the energy of the two individual atoms. Further, there is a global minimum for this potential surface at intermediate distances. At very short distances, the energy rises to +°° as the two atoms repel each other. [Pg.159]

As we noted in Chapter 3, the 0° form has lower energy and is in fact the global minimum. The 180° form is a higher energy minimum elsewhere on the potential energy surface. [Pg.76]

Global Minimum. The lowest energy Local Minimum on a Potential Energy Surface. [Pg.281]

Moreover Figure 3 shows the graph of the potential energy of the molecule where E2 and E4 representing structure optimization finished in a local minimum and E6 a global minimum found (internal strain of the molecule minimized). [Pg.194]


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