A Categorical Equivalence between Digraphs and Tripartite Posets

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dc.contributor.advisor Hart, James
dc.contributor.author Crowell, Jordan Lee
dc.contributor.committeemember Hart, James
dc.contributor.committeemember Martin, Mary
dc.contributor.committeemember Stephens, Chris
dc.date.accessioned 2023-05-01T16:57:05Z
dc.date.available 2023-05-01T16:57:05Z
dc.date.issued 2023
dc.date.updated 2023-05-01T16:57:05Z
dc.description.abstract In this thesis we construct a categorical equivalence between the category of quivers and a the category whose objects consist of a subset of tripartite posets. This result takes ideas from Tucker Dowell’s thesis: The Category of Finite Incidence Posets[2] and applies them in a new arena.
dc.description.degree M.S.
dc.identifier.uri https://jewlscholar.mtsu.edu/handle/mtsu/6917
dc.language.rfc3066 en
dc.publisher Middle Tennessee State University
dc.source.uri http://dissertations.umi.com/mtsu:11705
dc.subject Mathematics
dc.thesis.degreelevel masters
dc.title A Categorical Equivalence between Digraphs and Tripartite Posets
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