AbstractQuandles have two operations corresponding to the operations of conjugation x ▷ y = y−1xy and x ▷ −1 y = yxy−1 in a group. Simple quandles are classified in terms of certain triples 〈N, C, m〉, where N is a simple group, C is a conjugacy class in Aut N, and m ⩾ 1
AbstractWe introduce the concept of the quandle partial derivatives, and use them to define extreme ...
Sets with a self-distributive operation (in the sense of (a ⊳ b) ⊳ c = (a ⊳ c) ⊳ (b ⊳ c)), in partic...
E. Bunch, P. Lofgren, A. Rapp and D. N. Yetter [J. Knot theory Ramifications (2010)] pointed out tha...
AbstractQuandles have two operations corresponding to the operations of conjugation x ▷ y = y−1xy an...
AbstractThe two operations of conjugation in a group, x▷y=y-1xy and x▷-1y=yxy-1 satisfy certain iden...
Quandles are self-distributive, right-invertible, idempotent algebras. A group with conjugation for ...
The usual algebraic construction used to study the symmetries of an object is the group of automorph...
AbstractA quandle is a set with a self-distributive binary operation satisfying a certain condition....
For any twisted conjugate quandle $Q$, and in particular any Alexander quandle, there exists a group...
This thesis arose from a desire to better understand the structures of automorphism groups and inner...
A nilpotent quandle is a quandle whose inner automorphism group is nilpotent. Such quandles have bee...
We present methods of constructing examples of quandles of order 3n, where n is greater or equal to ...
If A is an abelian quandle and Q is a quandle, the hom set Hom(Q,A) of quandle homomorphisms from Q ...
The paper develops further the theory of quandle rings which was introduced by the authors in a rece...
Biquandles are algebraic objects with two binary operations whose axioms encode the generalized Reid...
AbstractWe introduce the concept of the quandle partial derivatives, and use them to define extreme ...
Sets with a self-distributive operation (in the sense of (a ⊳ b) ⊳ c = (a ⊳ c) ⊳ (b ⊳ c)), in partic...
E. Bunch, P. Lofgren, A. Rapp and D. N. Yetter [J. Knot theory Ramifications (2010)] pointed out tha...
AbstractQuandles have two operations corresponding to the operations of conjugation x ▷ y = y−1xy an...
AbstractThe two operations of conjugation in a group, x▷y=y-1xy and x▷-1y=yxy-1 satisfy certain iden...
Quandles are self-distributive, right-invertible, idempotent algebras. A group with conjugation for ...
The usual algebraic construction used to study the symmetries of an object is the group of automorph...
AbstractA quandle is a set with a self-distributive binary operation satisfying a certain condition....
For any twisted conjugate quandle $Q$, and in particular any Alexander quandle, there exists a group...
This thesis arose from a desire to better understand the structures of automorphism groups and inner...
A nilpotent quandle is a quandle whose inner automorphism group is nilpotent. Such quandles have bee...
We present methods of constructing examples of quandles of order 3n, where n is greater or equal to ...
If A is an abelian quandle and Q is a quandle, the hom set Hom(Q,A) of quandle homomorphisms from Q ...
The paper develops further the theory of quandle rings which was introduced by the authors in a rece...
Biquandles are algebraic objects with two binary operations whose axioms encode the generalized Reid...
AbstractWe introduce the concept of the quandle partial derivatives, and use them to define extreme ...
Sets with a self-distributive operation (in the sense of (a ⊳ b) ⊳ c = (a ⊳ c) ⊳ (b ⊳ c)), in partic...
E. Bunch, P. Lofgren, A. Rapp and D. N. Yetter [J. Knot theory Ramifications (2010)] pointed out tha...
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