Factorization in Phase-Space Finite Geometry and Weak Mutually Unbiased Bases

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dc.contributor.authorA. D. Adeshola, S. O. Oladejo, A. O. Abdulkareemc, G. R. Ibrahim
dc.date.accessioned2026-05-10T18:40:13Z
dc.date.available2026-05-10T18:40:13Z
dc.date.issued2023-04-29
dc.description.abstractA phase-space factorization of lines in finite geometry G(m) with variables in Zm and its correspondence in finite Hilbert space H(m) for m a non-prime was discussed. Using the method of Good [15], lines in G(m) were factorized as products of lines G(mi) where mi is a prime divisor of m. A lattice was formed between the non trivial sublines of G(m) and lines of G(mi) and between a subspace of H(m) and bases of H(mi) and existence of a link between lines in phase space finite geometry and bases in Hilbert space of finite quantum systems was discussed.
dc.description.sponsorshipCo-sponsored
dc.identifier.citationhttps://asr.nsps.org.ng/index.php/asr/article/view/96
dc.identifier.issn2955-1617
dc.identifier.urihttps://kwasuspace.kwasu.edu.ng/handle/123456789/6976
dc.language.isoen
dc.publisherNigerian Society of Physical Sciences.
dc.relation.ispartofseries2; 1
dc.titleFactorization in Phase-Space Finite Geometry and Weak Mutually Unbiased Bases
dc.typeArticle
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