Mutually unbiased bases via complex projective trigonometry
Mikhail G. Katz
TL;DR
This paper presents a synthetic geometric approach to constructing a complete set of mutually unbiased bases in three-dimensional complex space, advancing the understanding of quantum state measurement.
Contribution
It introduces a novel synthetic construction method for mutually unbiased bases in bc^3, which is a new approach compared to existing algebraic methods.
Findings
Successful construction of a complete system of mutually unbiased bases in bc^3
Provides a geometric perspective using complex projective trigonometry
Potential applications in quantum information processing
Abstract
We give a synthetic construction of a complete system of mutually unbiased bases in .
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