activity
20082016
most citedOn (2,3) torus decompositions of QL-configurations

2 citations · 5 across the 6 of their papers we have counts for

collaborators

6 papers

math.AG2016★ 1 cited

Topology of mixed hypersurfaces of cyclic type

Kazumasa Inaba, Masayuki Kawashima, Mutsuo Oka

We study a simplicial mixed polynomial of cyclic type and its associated weighted homogeneous polynomial. In the present paper, we show that their links are diffeomorphic and their…

math.GT2014★ 1 cited

On linear deformations of Brieskorn singularities of two variables into generic maps

Kazumasa Inaba, Masaharu Ishikawa, Masayuki Kawashima +1

In this paper, we study deformations of Brieskorn polynomials of two variables obtained by adding linear terms consisting of the conjugates of complex variables and prove that the…

math.AG2010★ 2 cited

On (2,3) torus decompositions of QL-configurations

Masayuki Kawashima, Kenta Yoshizaki

Let be an affine quartic which does not intersect transversely with the line at infinity . In this paper, we show the existence of a torus decomposition of…

math.AG2009

On the fundamental group of the complement of linear torus curves of maximal contact

M. Kawashima

In this paper, we compute the fundamental group of the complement of linear torus curves of maximal contact and we show that it is isomorphic that of generic linear torus curves.

math.AG2008

On Alexander Polynomials of Certain (2,5) Torus Curves

M. Kawashima, M. Oka

In this paper, we compute Alexander polynomials of a torus curve C of type (2, 5), C : f(x, y) = f_2(x, y)^5 + f_5(x, y)^2 = 0, under the assumption that the origin O is the unique…

math.AG2008★ 1 cited

Classification of Local Singularities on Torus Curves of Type (2,5)

M. Kawashima

In this paper, we consider curves of degree 10 of torus type (2,5), C : f_5(x, y)^2 + f_2(x, y)^5 = 0. Assume that f_2(0, 0) = f_5(0, 0) = 0. Then O = (0, 0) is a singular point of…