The quasi-isomorphism class of the Kakimizu complex

Jessica Banks

The quasi-isomorphism class of the Kakimizu complex

Jessica Banks

School of Mathematics

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Abstract

It has been shown that the Kakimizu complex of a knot is quasi-isomorphic to Z^n for some n≥0. We give a lower bound on n, matching the upper bound previously given.

Original language	English
Pages (from-to)	1173-1183
Number of pages	11
Journal	New York Journal of Mathematics
Volume	23
Publication status	Published - 6 Sept 2017

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title = "The quasi-isomorphism class of the Kakimizu complex",

abstract = "It has been shown that the Kakimizu complex of a knot is quasi-isomorphic to Z\textasciicircum{}n for some n≥0. We give a lower bound on n, matching the upper bound previously given.",

author = "Jessica Banks",

year = "2017",

month = sep,

day = "6",

language = "English",

volume = "23",

pages = "1173--1183",

journal = "New York Journal of Mathematics",

issn = "1076-9803",

publisher = "Electronic Journals Project",

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T1 - The quasi-isomorphism class of the Kakimizu complex

AU - Banks, Jessica

PY - 2017/9/6

Y1 - 2017/9/6

N2 - It has been shown that the Kakimizu complex of a knot is quasi-isomorphic to Z^n for some n≥0. We give a lower bound on n, matching the upper bound previously given.

AB - It has been shown that the Kakimizu complex of a knot is quasi-isomorphic to Z^n for some n≥0. We give a lower bound on n, matching the upper bound previously given.

M3 - Article (Academic Journal)

SN - 1076-9803

VL - 23

SP - 1173

EP - 1183

JO - New York Journal of Mathematics

JF - New York Journal of Mathematics

ER -

The quasi-isomorphism class of the Kakimizu complex

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