activity
19992023
most citedRoles of Modified Chaplygin-Jacobi and Chaplygin-Abel Gases in FRW Universe

17 citations · 70 across the 14 of their papers we have counts for

collaborators

14 papers

math.GT2023

The equivariant genera of marked strongly invertible knots associated with -bridge knots

Mikami Hirasawa, Ryota Hiura, Makoto Sakuma

A marked strongly invertible knot is a triple of a knot in , a strong inversion of , and a subarc bounded by $\o…

math.GT2023

Saddle point braids of braided fibrations and pseudo-fibrations

Benjamin Bode, Mikami Hirasawa

Let be a loop in the space of monic complex polynomials in one variable of fixed degree . If the roots of are distinct for all , they form a braid on st…

math.GT2022

Invariant Seifert surfaces for strongly invertible knots

Mikami Hirasawa, Ryota Hiura, Makoto Sakuma

We study invariant Seifert surfaces for strongly invertible knots, and prove that the gap between the equivariant genus (the minimum of the genera of invariant Seifert surfaces) of…

gr-qc2021★ 17 cited

Roles of Modified Chaplygin-Jacobi and Chaplygin-Abel Gases in FRW Universe

Ujjal Debnath

We have considered flat Friedmann-Robertson-Walker (FRW) model of the universe and reviewed the modified Chaplygin gas as the fluid source. Associated with the scalar field model,…

math.GT2013★ 12 cited

Various stabilities of the Alexander polynomials of knots and links

Mikami Hirasawa, Kunio Murasugi

In this paper, we study distribution of the zeros of the Alexander polynomials of knots and links in S^3. We call a knot or link "real stable" (resp. "circular stable") if all the…

math.GT2009★ 1 cited

Twisted Alexander polynomials of 2-bridge knots associated to metabelian representations

Mikami Hirasawa, Kunio Murasugi

Suppose the knot group G(K) of a knot K has a non-abelian representation ρon A_4 \subset GL(4,Z). We conjecture that the twisted Alexander polynomial of K associated to ρis of the…