2 citations · 9 across the 8 of their papers we have counts for
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The Dabkowski-Sahi invariant and -moves for links
Haruko A. Miyazawa, Kodai Wada, Akira Yasuhara
Dabkowski and Sahi defined an invariant of a link in the -sphere, which is preserved under -moves. This invariant is a quotient of the fundamental group of the complement of…
Combinatorial approach to Milnor invariants of welded links
Haruko A. Miyazawa, Kodai Wada, Akira Yasuhara
For a classical link, Milnor defined a family of isotopy invariants, called Milnor -invariants. Recently, Chrisman extended Milnor -invariants to welded lin…
Milnor invariants, -moves and -moves for welded string links
Haruko A. Miyazawa, Kodai Wada, Akira Yasuhara
In a previous paper, the authors proved that Milnor link-homotopy invariants modulo classify classical string links up to -move and link-homotopy. As analogues to the welde…
Classification of string links up to -moves and link-homotopy
Haruko A. Miyazawa, Kodai Wada, Akira Yasuhara
Two string links are equivalent up to -moves and link-homotopy if and only if their all Milnor link-homotopy invariants are congruent modulo . Moreover, the set of the equiv…
Generalized virtualization on welded links
Haruko A. Miyazawa, Kodai Wada, Akira Yasuhara
Let be a positive integer. The aim of this paper is to study two local moves and on welded links, which are generalizations of the crossing virtualization. We sh…
Burnside groups and -moves for links
Haruko A. Miyazawa, Kodai Wada, Akira Yasuhara
Let be a positive integer. M. K. Dabkowski and J. H. Przytycki introduced the th Burnside group of links which is preserved by -moves, and proved that for any odd prime $…