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Tetsuya Ito

68 papers hereh-index 15813 citations91 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author42
  • first author21
  • middle author3
  • last author1

Across the 67 of 68 papers where every author was matched, so the position is known.

fields
  • math.GT52
  • math.GR14
  • cs.CG1
  • math.QA1
same name
  • Tetsuya Ito — 3 papers, h 1
  • Tetsuya Ito — 3 papers, h 0
  • Tetsuya Ito — 2 papers, h 11
  • Tetsuya Ito — 1 paper, h 9

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20082023
most citedOpen Book Foliations

23 citations · 257 across the 67 of their papers we have counts for

collaborators
Showing 2013Show all

5 papers · 1 filter

math.GT2013★ 3 cited

Visualizing overtwisted discs in open books

Tetsuya Ito, Keiko Kawamuro

We give an alternative proof of a theorem of Honda-Kazez-Matić that every non-right-veering open book supports an overtwisted contact structure. We also study two types of examples…

math.GR2013★ 1 cited

Curve diagram for Artin group of type B

Tetsuya Ito

We develop a theory of curve diagrams for Artin groups of type B. We define the winding number labeling and the wall crossing labeling of curve diagrams, and show that these labeli…

math.GT2013★ 15 cited

Operations on open book foliations

Tetsuya Ito, Keiko Kawamuro

We study b-arc foliation change and exchange move of open book foliations which generalize the corresponding operations in braid foliation theory. We also define a bypass move as a…

math.GT2013★ 1 cited

Framing functions and strengthened version of Dehn's lemma

Tetsuya Ito

We give a lower estimate of the framing function of knots, and prove a strengthened version of Dehn's lemma conjectured by Greene-Wiest.

math.GT2013★ 2 cited

On surface links whose link groups are abelian

Tetsuya Ito, Inasa Nakamura

We study surface links whose link groups are free abelian, and construct various stimulating and highly non-trivial examples of such surface links.

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Not affiliated with arXiv. Researcher data from Semantic Scholar (ODC-BY) and OpenAlex.