On Some Sequence Spaces of Bicomplex Numbers
DOI:
https://doi.org/10.3126/njmathsci.v6i1.77374Keywords:
Bi-complex numbers, Euclidean norm, Banach space, Convexity, Uniform convexityAbstract
In 1892, Segre introduced the concept of bi-complex numbers. The main contribution in bicomplex analysis was the pioneering works in Functional analysis. It is a new subject, not only relevant from a mathematical point of view, but also has significant applications in physics and engineering.
This article provides an overview of bi-complex numbers and examines the completeness of certain sequence spaces of bi-complex numbers. Additionally, the study explores their algebraic, topological, and geometric properties, contributing to a deeper understanding of these spaces.
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