Finite type invariants for cyclic equivalence classes of nanophrases

Yuka Kotorii

Displaying similar documents to “Finite type invariants for cyclic equivalence classes of nanophrases”

Vassiliev Invariants of Doodles, Ornaments, Etc.

Alexander B. Merkov (1999)

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Link invariants from finite racks

Sam Nelson (2014)

Fundamenta Mathematicae

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We define ambient isotopy invariants of oriented knots and links using the counting invariants of framed links defined by finite racks. These invariants reduce to the usual quandle counting invariant when the rack in question is a quandle. We are able to further enhance these counting invariants with 2-cocycles from the coloring rack's second rack cohomology satisfying a new degeneracy condition which reduces to the usual case for quandles.

A measure-theoretic approach to the invariants of the Selberg class

J. Kaczorowski, A. Perelli (2008)

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Kulish, P.P., Nikitin, A.M. (2000)

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The Kontsevich integral and re-normalized link invariants arising from Lie superalgebras

Nathan Geer (2014)

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We show that the coefficients of the re-normalized link invariants of [3] are Vassiliev invariants which give rise to a canonical family of weight systems.