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This is a monograph on geometrical and topological features which arise in various quantization procedures. When this internal space variable is considered as a direc tion vector introducing an anisotropy in the internal space, we have the quantization of a Fermi field.
It is observed that this is related to certain topological features associated with the fermion and leads to the realization of the topological origin of fermion number as well as the Berry phase.
This is a monograph on geometrical and topological features which arise in various quantization procedures. When this internal space variable is considered as a direc tion vector introducing an anisotropy in the internal space, we have the quantization of a Fermi field.
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