Ishibe Tadashi

most citedThe skew growth functions

N_{M, deg} (t)

for the monoid of type

B_{ii}

and others

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.GR2013

Infinite examples of cancellative monoids that do not always have least common multiple

Ishibe Tadashi

We will study the presentations of fundamental groups of the complement of complexified real affine line arrangements that do not contain two parallel lines. By Yoshinaga's minimal…

math.CO2013★ 2 cited

The skew growth functions $N_{M, deg} (t)$ for the monoid of type $B_{ii}$ and others

Ishibe Tadashi

Let $M$ be a positive homogeneously presented cancellative monoid $< L ∣ R >_{m o}$ equipped with the degree map $° : M \to Z_{\geq 0}$ defined by assigning to each equivalence cl…

Infinite examples of cancellative monoids that do not always have least common multiple

The skew growth functions NM,deg​(t) for the monoid of type Bii​ and others

The skew growth functions $N_{M, deg} (t)$ for the monoid of type $B_{ii}$ and others