Akira Yasuhara

most citedClassification of

n

-component Brunnian links up to

C_{n}

-move

2 citations · 2 across the 4 of their papers we have counts for

collaborators

4 papers

math.GT2004★ 2 cited

Classification of $n$ -component Brunnian links up to $C_{n}$ -move

Haruko Aida Miyazawa, Akira Yasuhara

We give a classification of $n$ -component links up to $C_{n}$ -move. In order to prove this classification, we characterize Brunnian links, and have that a Brunnian link is ambient is…

math.GT2004

Brunnian local moves of knots and Vassiliev invariants

Akira Yasuhara

K. Habiro gave a neccesary and sufficient condition for knots to have the same Vassiliev invariants in terms of $C_{k}$ -move. In this paper we give another geometric condition in ter…

math.GT2004

Signature of rotors

Mieczyslaw K. Dabkowski, Makiko Ishiwata, Jozef H. Przytycki +1

Rotors were introduced in Graph Theory by W.Tutte. The concept was adapted to Knot Theory as a generalization of mutation by Anstee, Przytycki and Rolfsen in 1987. In this paper we…

math.GT2004

A factorization of the Conway polynomial and covering linkage invariants

Tatsuya Tsukamoto, Akira Yasuhara

J.P. Levine showed that the Conway polynomial of a link is a product of two factors: one is the Conway polynomial of a knot which is obtained from the link by banding together the…

Classification of n-component Brunnian links up to Cn​-move

Brunnian local moves of knots and Vassiliev invariants

Signature of rotors

A factorization of the Conway polynomial and covering linkage invariants

Classification of $n$ -component Brunnian links up to $C_{n}$ -move