On the complexifications of the Euclidean $R^n$ spaces and the n-dimensional generalization of Pithagore theorem

Gennady Volkov

paper

On the complexifications of the Euclidean $R^{n}$ spaces and the n-dimensional generalization of Pithagore theorem

arXiv:1006.5630

Abstract

We will discuss the following results C_n complexification of R(n) spaces, C_n structure and the invariant surfaces C_n holomorphicity and harmonicity. We also consider the link between C_n holomorphicity and the origin of spin 1/n. In our approach appears a new geometry and N-ary algebras/symmetries.

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On the complexifications of the Euclidean Rn spaces and the n-dimensional generalization of Pithagore theorem

Abstract

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Cited by in corpus (1)

On the complexifications of the Euclidean $R^{n}$ spaces and the n-dimensional generalization of Pithagore theorem