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- W3027855852 abstract "This paper proposes a description of maximally entangled bipartite states within the algebra of biquaternions--$mathbb{C} otimes mathbb{H}$. We assume that a bipartite entanglement is created in a process of splitting one particle into a pair of two indiscernible, yet not identical particles. As a result, we describe an entangled correlation by the use of a division relation and obtain twelve forms of biquaternions, representing pure maximally entangled states. Additionally, we obtain other patterns, describing mixed entangled states. Finally, we show that there are no other maximally entangled states in $mathbb{C} otimes mathbb{H}$ than those presented in this work." @default.
- W3027855852 created "2020-05-29" @default.
- W3027855852 creator A5080975975 @default.
- W3027855852 date "2020-05-28" @default.
- W3027855852 modified "2023-09-27" @default.
- W3027855852 title "Patterns of maximally entangled states within the algebra of biquaternions" @default.
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- W3027855852 doi "https://doi.org/10.1088/2399-6528/ab9506" @default.
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