T. Ito

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20222026

most citedSatellite fully positive braid links are braided satellite of fully positive braid links

1 citations · 1 across the 9 of their papers we have counts for

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math.GT2024

Knots whose braided satellite have the same HOMFLY polynomial up to given $z$ -degrees

Tetsuya Ito

For a given knot $K$ and $w > 0$ , we construct infinitely many mutually distinct hyperbolic knots ${K_{i}}$ such that the $P$ -satellites of $K$ and $K_{i}$ have the same HOMFLY polynom…

math.GT2024

Genus non-increasing totally positive unknotting number

Tetsuya Ito

The genus non-increasing totally positive unknotting number is the minimum number of crossing changes that transform a knot into the unknot, such that all the crossing changes are…

math.GT2024★ 1 cited

Satellite fully positive braid links are braided satellite of fully positive braid links

Tetsuya Ito

A link in $S^{3}$ is a fully positive braid link if it is the closure of a positive braid that contains at least one full-twist. We show that a fully positive braid link is a satel…

Knots whose braided satellite have the same HOMFLY polynomial up to given z-degrees

Genus non-increasing totally positive unknotting number

Satellite fully positive braid links are braided satellite of fully positive braid links

Knots whose braided satellite have the same HOMFLY polynomial up to given $z$ -degrees