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dc.contributor.authorAmundsen, Jonah
dc.contributor.authorAnderson, Eric
dc.contributor.authorDavis, Christopher
dc.date.accessioned2020-01-08T14:20:25Z
dc.date.available2020-01-08T14:20:25Z
dc.date.issued2019-05
dc.identifier.urihttp://digital.library.wisc.edu/1793/79559
dc.descriptionColor poster with text, images, and formulas.en_US
dc.description.abstractIn the 1950’s Milnor defined a new family of tools of link theory generalizing the classical linking number. When the classical linking numbers vanish, the first of these new invariants μ123(L) gives new interesting information. In the case that the classical linking numbers are non-zero, Milnor’s invariants are not well defined. In recent work, Davis-Nagel-Orson-Powell defined new invariants called the total triple linking number and the total Milnor quotient that improved on the triple linking number. In this project we compute the total Milnor quotient and show that it is non-trivial for every link of at least six components. Thus, the total triple linking can be used to distinguish links even when none of the triple linking numbers are well defined.en_US
dc.description.sponsorshipUniversity of Wisconsin--Eau Claire Office of Research and Sponsored Programsen_US
dc.language.isoen_USen_US
dc.relation.ispartofseriesUSGZE AS589;
dc.subjectKnot theoryen_US
dc.subjectMathematics - Geometric Topologyen_US
dc.subjectPostersen_US
dc.titleOn the Indeterminacy of the Triple Linking Numberen_US
dc.typePresentationen_US


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