Results 91 to 100 of about 66,912 (209)
On automorphisms of L.C. groups [PDF]
The left regular representation λ \lambda of a locally compact group G generates a W ∗ {W^\ast } -algebra R ( λ ) \mathcal {R}(\lambda ) , and each topological automorphism α ~
openaire +1 more source
The L$L$‐polynomials of van der Geer–van der Vlugt curves in characteristic 2
Abstract The van der Geer–van der Vlugt curves form a class of Artin–Schreier coverings of the projective line over finite fields. We provide an explicit formula for their L$L$‐polynomials in characteristic 2, expressed in terms of characters of maximal abelian subgroups of the associated Heisenberg groups.
Tetsushi Ito +2 more
wiley +1 more source
To each totally disconnected, locally compact topological group G and each group A of automorphisms of G, a pseudo-metric space of ``directions'' has been associated by U. Baumgartner and the second author. Given a Lie group G over a local field, it is a
Glockner, Helge, Willis, George A.
core
Mating parabolic rational maps with Hecke groups
Abstract We prove that any degree d$d$ rational map having a parabolic fixed point of multiplier 1 with a fully invariant and simply connected immediate basin of attraction is mateable with the Hecke group Hd+1$\mathcal {H}_{d+1}$, with the mating realised by an algebraic correspondence.
Shaun Bullett +3 more
wiley +1 more source
Derivations and automorphisms of locally matrix algebras and groups
We describe derivations and automorphisms of infinite tensor products of matrix algebras. Using this description, we show that, for a countable–dimensional locally matrix algebra A over a field F, the dimension of the Lie algebra of outer derivations of ...
O.O. Bezushchak
doaj +1 more source
Normal and normally outer automorphisms of free metabelian nilpotent Lie algebras [PDF]
Let L be the free m-generated metabelian nilpotent of class c Lie algebra over a field of characteristic 0. An automorphism f of L is called normal if f(I)=I for every ideal I of the algebra L.
Findik, Sehmus
core +1 more source
Abstract For every integer $$n>0$$ , we construct a new infinite series of rational affine algebraic varieties such that their automorphism groups contain the automorphism group
openaire +3 more sources
Properties of triple error orbits G and their invariants in Bose – Chaudhuri – Hocquenghem codes C7
This work is the further development of the theory of norms of syndromes: the theory of polynomial invariants of G-orbits of errors expands with the group G of automorphisms of binary cyclic BCH codes obtained by joining the degrees of cyclotomic ...
V. A. Lipnitski, A. U. Serada
doaj +1 more source
CHARACTERIZING AUTOMORPHISM GROUPS OF ORDERED ABELIAN GROUPS
We characterize the groups isomorphic to full automorphism groups of ordered abelian groups. The result will follow from classical theorems on ordered groups adding an argument from proofs used to realize rings as endomorphism rings of abelian groups.
Göbel, Rüdiger, Shelah, Saharon
openaire +3 more sources
ON THE GROUPS OF THE INFINITELY GENERATED FREE ABELIAN GROUPS AUTOMORPHISMS
Let A be an infinitely generated free abelian group. The paper shows that all automorphisms of the group Aut(A) are inner.
V. A. Tolstykh
doaj

