Titlebook: Galois Covers, Grothendieck-Teichmüller Theory and Dessins d‘Enfants; Interactions between Frank Neumann,Sibylle Schroll Conference proceed

Discrete

Strongly Real Beauville Groups III,ny attractive geometric properties several of which are dictated by properties of the group .. A particularly interesting subclass are the ‘strongly real’ Beauville surfaces that have an analogue of complex conjugation defined on them. In this survey we discuss these objects and in particular the gr

Compassionate

,Arithmetic Chern–Simons Theory I,ctra of rings of integers in algebraic number fields. In the first three sections, we define classical Chern–Simons functionals on spaces of Galois representations. In the highly speculative Sect.?., we consider the far-fetched possibility of using Chern–Simons theory to construct .-functions.

搜集

Self-Help-Group

,Dessins d’Enfants and Brauer Configuration Algebras,relations induced by the monodromy of the dessin d’enfant. We show that the dimension of the Brauer configuration algebra associated to a dessin d’enfant and the dimension of the centre of this algebra are invariant under the action of the absolute Galois group. We give some examples of well-known a

線(xiàn)

,On the Elliptic Kashiwara–Vergne Lie Algebra,y Alekseev, Kawazumi, Kuno and Naef arising from the study of graded formality isomorphisms associated to topological fundamental groups of surfaces, and the Lie algebra . defined using mould theoretic techniques arising from multiple zeta theory by Raphael and Schneps, and show that they coincide.

Demulcent

Pericarditis

Influx

縱火