We study the difference between quandles that arise from conjugation in groups and those which do not. As a result, we define conjugation subquandles, and show that not all quandles or keis are in this class of examples. We investigate coloring by keis which are not conjugation subquandles. And we investigate the relationship between decomposable quandles or keis and link colorings. Subsequently, we analyze what kinds of quandles or keis can be homomorphic images of a knot quandle
We present a set of 26 finite quandles that distinguish (up to reversal and mirror image) by number ...
In this paper, we introduce an enhancement of the quandle coloring quiver, which is an invariant of ...
none2siWe show that the fundamental quandle defines a functor from the oriented tangle category to a...
Knot theory has rapidly expanded in recent years. New representations of braid groups led to an extr...
Quandle colorings and cocycle invariants are studied for composite knots, and applied to chirality a...
Quandle colorings and cocycle invariants are studied for composite knots, and applied to chirality a...
Geometric representations of cycles in quandle homology theory are given in terms of colored knot di...
AbstractThe two operations of conjugation in a group, x▷y=y-1xy and x▷-1y=yxy-1 satisfy certain iden...
Quandles are mathematical structures that have been mostly studied in knot theory, where they determ...
The thesis deal with coloring knots by algebraical structures called quandles. We will introduce the...
Quandle of a link diagram is very useful tool to describe the knot group via Wirtinger presentation....
We investigate some algebraic structures called quasi-trivial quandles and we use them to study link...
A quandle is a set with a binary operation that satisfies three axioms that corresponds to the three...
Title: Algebraic Structures for Knot Coloring Author: Martina Vaváčková Department: Department of Al...
Quandles, which are algebraic structures related to knots, can be used to color knot diagrams, and t...
We present a set of 26 finite quandles that distinguish (up to reversal and mirror image) by number ...
In this paper, we introduce an enhancement of the quandle coloring quiver, which is an invariant of ...
none2siWe show that the fundamental quandle defines a functor from the oriented tangle category to a...
Knot theory has rapidly expanded in recent years. New representations of braid groups led to an extr...
Quandle colorings and cocycle invariants are studied for composite knots, and applied to chirality a...
Quandle colorings and cocycle invariants are studied for composite knots, and applied to chirality a...
Geometric representations of cycles in quandle homology theory are given in terms of colored knot di...
AbstractThe two operations of conjugation in a group, x▷y=y-1xy and x▷-1y=yxy-1 satisfy certain iden...
Quandles are mathematical structures that have been mostly studied in knot theory, where they determ...
The thesis deal with coloring knots by algebraical structures called quandles. We will introduce the...
Quandle of a link diagram is very useful tool to describe the knot group via Wirtinger presentation....
We investigate some algebraic structures called quasi-trivial quandles and we use them to study link...
A quandle is a set with a binary operation that satisfies three axioms that corresponds to the three...
Title: Algebraic Structures for Knot Coloring Author: Martina Vaváčková Department: Department of Al...
Quandles, which are algebraic structures related to knots, can be used to color knot diagrams, and t...
We present a set of 26 finite quandles that distinguish (up to reversal and mirror image) by number ...
In this paper, we introduce an enhancement of the quandle coloring quiver, which is an invariant of ...
none2siWe show that the fundamental quandle defines a functor from the oriented tangle category to a...