Autohomeomorphism groups of spaces with unique non-isolated point
Automata accepting primitive words.
Automates et commutations partielles
Automatic stochastic control of impulses on a three-dimensional crystallographic lattice
Automatic structures, rational growth, and geometrically finite hyperbolic groups.
Automorfismi che fissano i centralizzanti di un gruppo
Automorfismi involutori di p-gruppi finiti
Automorphic loops and metabelian groups
Given a uniquely 2-divisible group , we study a commutative loop which arises as a result of a construction in “Engelsche elemente noetherscher gruppen” (1957) by R. Baer. We investigate some general properties and applications of “” and determine a necessary and sufficient condition on in order for to be Moufang. In “A class of loops categorically isomorphic to Bruck loops of odd order” (2014) by M. Greer, it is conjectured that is metabelian if and only if is an automorphic loop. We...
Automorphic realization of residual Galois representations
We show that it is possible in rather general situations to obtain a finite-dimensional modular representation of the Galois group of a number field as a constituent of one of the modular Galois representations attached to automorphic representations of a general linear group over , provided one works “potentially.” The proof is based on a close study of the monodromy of the Dwork family of Calabi–Yau hypersurfaces; this in turn makes use of properties of rigid local systems and the classification...
Automorphic subsets of the -dimensional cube.
Automorphism Groups of Algebraic Function Fields.
Automorphism Groups of Algebraic Number Fields.
Automorphism groups of compact Klein surfaces with one boundary component.
Automorphism Groups of Compact Planar Klein Surfaces.
Automorphism groups of complements of points
Automorphism Groups of Designs.
Automorphism Groups of Fields.
Automorphism Groups of Finite Distributive Lattices with a Given Sublattice of Fixed Points.
Automorphism groups of free metabelian nilpotent groups.
Automorphism groups of orientable elliptic-hyperelliptic Klein surfaces.