Monoids and Groups of I-Type
By Eric Jespers, Jan Okninski. 2005
85 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Computational Theory and Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/b5ba0ffa12ac0ac9e1e56945ff35a617f0290c9e
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Leandro Vendramin
- D. Bachiller
- Ferran Cedó
- Eric Jespers
- Jan Okninski
- Patrick Dehornoy
- Agata Smoktunowicz
- F. Digne
In Computational Theory and Mathematics
- Eric Jespers
- Jan Okninski
- Leandro Vendramin
- Ferran Cedó
- F. Digne
- D. Bachiller
- Jean Michel
- Patrick Dehornoy
In Geometry and Topology
- Leandro Vendramin
- D. Bachiller
- Ferran Cedó
- Eric Jespers
- Jan Okninski
- Patrick Dehornoy
- Agata Smoktunowicz
- Eddy Godelle
Citations in the corpus
- Foundations of Garside Theory (2013, background): “Further results about monoids of I-type, in particular the connection with a wreathed Abelian monoid, appear in Jespers–Oknińsky [150] and in Cedó–Jespers–Okniński [53]; a comprehensive exposition is available as Chapter 8 of the book [151] by E.”
- Problems on skew left braces (2018, background): “One of the implications was proved in [30, 44].”
- Retractability of set theoretic solutions of the Yang-Baxter equation (2009, unknown): “G R ] 2 3”
- Iterated matched products of finite braces and simplicity; new solutions of the Yang-Baxter equation (2016, background): “This class of solutions has received a lot of attention in recent years, see for example [8, 9, 12, 13, 14, 17, 18, 19, 20, 21, 25, 26, 29, 31, 39].”
- Braces and the Yang–Baxter Equation (2012, background): “Such solutions have received a lot of attention as they seem to have better structural properties (see for example [10,15,16] and their references).”