A wells type exact sequence for non-degenerate unitary solutions of the Yang–Baxter equationA wells type exact sequence for non-degenerate unitary solutions of the Yang–Baxter equation
Rota-Baxter groups, skew left braces, and the Yang-Baxter equation-Baxter equation. In 2017, L. Guarnieri and L. Vendramin defined for the same purposes
a more general notion of
a Virtually symmetric representations and marked Gauss diagramsIn this paper, we define the notion of
a virtually symmetric representation of representations
General constructions of biquandles and their symmetries biquandle of
a quandle. These constructions give
a wealth of solutions of the Yang-Baxter equation. We also
Multi-switches and representations of braid groupsWe introduce the notion of
a (virtual) multi-switch which generalizes the notion of
a (virtual
Acrodystrophic axonal polyneuropathy with celiac disease: a case report. Despite
a fairly wide range of celiac neuropathies, we report
a case of the acrodystrophic variant
Corrigendum: Twenty-year clinical progression of dysferlinopathy in patients from Dagestan [Front Neurol, 8, (2017) (77)] doi: 10.3389/fneur.2017.00077Umakhanova Z.,
Bardakov S.,
Mavlikeev M.,
Chernova O.,
Magomedova R.,
Akhmedova P.,
Yakovlev I.,
Dalgatov G.,
Fedotov V.,
Isaev A.,
Deev R. -15-00916). Ivan
A. Yakovlev and Mikhail O. Mavlikeev were supported by the Russian Government Program
Twenty-year clinical progression of dysferlinopathy in patients from DagestanUmakhanova Z.,
Bardakov S.,
Mavlikeev M.,
Chernova O.,
Magomedova R.,
Akhmedova P.,
Yakovlev I.,
Dalgatov G.,
Fedotov V.,
Isaev A.,
Deev R. © 2017 Umakhanova,
Bardakov, Mavlikeev, Chernova, Magomedova, Akhmedova, Yakovlev, Dalgatov