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researcher

S. Akiyama

39 papers hereh-index 272.5k citations137 works total

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

author position
  • sole author6
  • first author29
  • middle author2
  • last author1

Across the 38 of 39 papers where every author was matched, so the position is known.

fields
  • math.DS15
  • math.NT12
  • math.MG7
  • cs.DM1
  • cs.FL1
  • math.CA1
same name
  • S. Akiyama — 68 papers, h 37
  • S. Akiyama — 10 papers, h 6
  • S. Akiyama — 7 papers, h 3
  • S. Akiyama — 5 papers, h 3
  • S. Akiyama — 4 papers, h 2
  • S. Akiyama — 1 paper, h 11

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
20072026
most citedDiscretized rotation has infinitely many periodic orbits

12 citations · 65 across the 36 of their papers we have counts for

collaborators
Showing 2012Show all

4 papers · 1 filter

math.MG2012★ 1 cited

The computation of overlap coincidence in Taylor-Socolar substitution tiling

Shigeki Akiyama, Jeong-Yup Lee

Recently Taylor and Socolar introduced an aperiodic mono-tile. The associated tiling can be viewed as a substitution tiling. We use the substitution rule for this tiling and apply…

math.NT2012

Mean Divisibility of Multinomial coefficients

Shigeki Akiyama

Let m_1,...,m_s be positive integers. Consider the sequence defined by multinomial coefficients: a_n=\binom{(m_1+m_2+... +m_s)n}{m_1 n, m_2 n,..., m_s n}. Fix a positive integer k\…

math.DS2012★ 12 cited

Discretized rotation has infinitely many periodic orbits

Shigeki Akiyama, Attila Pethoe

For a fixed k in (-2,2), the discretized rotation on Z^2 is defined by (x,y)->(y,-[x+ky]). We prove that this dynamics has infinitely many periodic orbits.

math.NT2012★ 3 cited

Comments on the height reducing property

Shigeki Akiyama, Toufik Zaimi

A complex number alpha is said to satisfy the height reducing property if there is a finite subset F of the ring Z of the rational integers such that Z[alpha]=F[alpha]. This proble…

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