This paper demonstrates the algebraic structure of 3D complex vectors, highlighting integral identities and geometric relationships.
Based on the isomorphic algebraic structures of the 2\( D \) Euclidean field of complex vectors \( VC \) and the field of complex numbers \( C \), in terms of identical geometric products of the elements of both fields, this paper brings the algebraic structure of a 3\( D \) field of complex vectors, as well as the corresponding fundamental integral identities in those vector fields.
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Branko Sarić (2025) studied this question.
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