AbstractA quandle is a set with a binary operation satisfying certain conditions related to Reidemeister moves in knot theory. First we give an example of a quandle with subsets which are not subquandles but closed under the quandle operation. We introduce a method to produce a quandle from an invertible dynamical system. Our example is generalized to such dynamical quandles
AbstractWe introduce the concept of the quandle partial derivatives, and use them to define extreme ...
AbstractA quandle is a set with a self-distributive binary operation satisfying a certain condition....
We study the difference between quandles that arise from conjugation in groups and those which do no...
This article surveys many aspects of the theory of quandles which algebraically encode the Reidemeis...
AbstractA quandle is a set with a binary operation satisfying certain conditions related to Reidemei...
Quandles are distributive algebraic structures that were introduced by David Joyce [24] in his P...
Quandles are mathematical structures that have been mostly studied in knot theory, where they determ...
From prehistory to the present, knots have been used for purposes both artistic and practical. The m...
In generalization of knot quandles we introduce similar algebraic structures associated with arbitra...
Knot theory has rapidly expanded in recent years. New representations of braid groups led to an extr...
Quandles are distributive algebraic structures originally introduced independently by David ...
none2siWe show that the fundamental quandle defines a functor from the oriented tangle category to a...
Knot theory is an important branch of mathematics with applications in other branches of science. In...
A quandle is a set with a binary operation that satisfies three axioms that corresponds to the three...
The aim of this paper is to define certain algebraic structures coming from generalized Reidemeister...
AbstractWe introduce the concept of the quandle partial derivatives, and use them to define extreme ...
AbstractA quandle is a set with a self-distributive binary operation satisfying a certain condition....
We study the difference between quandles that arise from conjugation in groups and those which do no...
This article surveys many aspects of the theory of quandles which algebraically encode the Reidemeis...
AbstractA quandle is a set with a binary operation satisfying certain conditions related to Reidemei...
Quandles are distributive algebraic structures that were introduced by David Joyce [24] in his P...
Quandles are mathematical structures that have been mostly studied in knot theory, where they determ...
From prehistory to the present, knots have been used for purposes both artistic and practical. The m...
In generalization of knot quandles we introduce similar algebraic structures associated with arbitra...
Knot theory has rapidly expanded in recent years. New representations of braid groups led to an extr...
Quandles are distributive algebraic structures originally introduced independently by David ...
none2siWe show that the fundamental quandle defines a functor from the oriented tangle category to a...
Knot theory is an important branch of mathematics with applications in other branches of science. In...
A quandle is a set with a binary operation that satisfies three axioms that corresponds to the three...
The aim of this paper is to define certain algebraic structures coming from generalized Reidemeister...
AbstractWe introduce the concept of the quandle partial derivatives, and use them to define extreme ...
AbstractA quandle is a set with a self-distributive binary operation satisfying a certain condition....
We study the difference between quandles that arise from conjugation in groups and those which do no...