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https://doi.org/10.1007/978-3-319-05146-8y it to the problem of solving the Schrödinger equation for each metal and obtain thereby the interesting physical quantities, such as the cohesive energy, the lattice constant, and similar parameters. It is not clear, however, that a great deal would be gained by this. Presumably the results would
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https://doi.org/10.1007/978-94-015-0766-0ting of (zero-dimensional) points, namely its .; (one-dimensional) lines connecting some of the vertices, namely its .; and (two-dimensional) surfaces formed by the edges, namely its . Polyhedra can appear in chemical structures as . in which the vertices represent ligands surrounding a central atom
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https://doi.org/10.1007/978-3-322-97570-6problem in theoretical chemistry. Any progress in understanding reactivity not only enriches chemical knowledge but also has important practical implications. Numerous methods have been developed to assess reactivity quantitatively, and it is not the aim of this chapter to review all of them. Yet, s
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Introduction to Graph Theory,e determines its reactivity toward a specific reaction and how the graph theory helps you understand these relationships. This introduction to the graph theory was written for the purpose that a chemist or chemist-to-be will be relaxed to think of applying the graph theory to one’s own problem.
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Polyhedral Dynamics,ting of (zero-dimensional) points, namely its .; (one-dimensional) lines connecting some of the vertices, namely its .; and (two-dimensional) surfaces formed by the edges, namely its . Polyhedra can appear in chemical structures as . in which the vertices represent ligands surrounding a central atom
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