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The automorphism groups

by Hiroki Shimakura
"... of the vertex operator algebras V +L: general case ..."
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of the vertex operator algebras V +L: general case

Automorphism Groups of . . .

by Linfan Mao , 2005
"... ..."
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Abstract not found

Automorphism Groups

by unknown authors , 2013
"... ar ..."
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Abstract not found

The automorphism group of the tetrablock

by N. J. Young - Journal of the London Mathematical Society
"... Abstract. The tetrablock is shown to be inhomogeneous and its automorphism group is determined. A type of Schwarz lemma for the tetrablock is proved. The action of the automorphism group is described in terms of a certain natural foliation by complex geodesic discs. 1. ..."
Abstract - Cited by 13 (2 self) - Add to MetaCart
Abstract. The tetrablock is shown to be inhomogeneous and its automorphism group is determined. A type of Schwarz lemma for the tetrablock is proved. The action of the automorphism group is described in terms of a certain natural foliation by complex geodesic discs. 1.

on automorphism groups of networks

by Ben D. Macarthur, Rubén J. Sánchez-garcía, James W. Anderson , 2008
"... We consider the size and structure of the automorphism groups of a variety of empirical ‘real-world’ networks and find that, in contrast to classical random graph models, many real-world networks are richly symmetric. We relate automorphism group structure to network topology and discuss generic for ..."
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We consider the size and structure of the automorphism groups of a variety of empirical ‘real-world’ networks and find that, in contrast to classical random graph models, many real-world networks are richly symmetric. We relate automorphism group structure to network topology and discuss generic

Geometric Automorphism Groups of Graphs ⋆

by David Abelson, Seok-hee Hong, D. E. Taylor
"... Abstract. Constructing symmetric drawings of graphs is NP-hard. In this paper, we present a new method for drawing graphs symmetrically based on group theory. More formally, we define an n-geometric automorphism group as a subgroup of the automorphism group of a graph that can be displayed as symmet ..."
Abstract - Cited by 1 (0 self) - Add to MetaCart
Abstract. Constructing symmetric drawings of graphs is NP-hard. In this paper, we present a new method for drawing graphs symmetrically based on group theory. More formally, we define an n-geometric automorphism group as a subgroup of the automorphism group of a graph that can be displayed

THE AUTOMORPHISM GROUP OF TORIC

by Deligne-mumford Stacks, Yunfeng Jiang , 705
"... Abstract. We prove that the automorphism group of a toric Deligne-Mumford stack is isomorphic to the 2-group associated to the stacky fan. 1. ..."
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Abstract. We prove that the automorphism group of a toric Deligne-Mumford stack is isomorphic to the 2-group associated to the stacky fan. 1.

On the automorphism groups of hyperbolic manifolds

by Er V. Isaev, Steven G. Krantz - J. Reine Angew. Math
"... We show that there does not exist a Kobayashi hyperbolic complex manifold of dimension n ̸ = 3, whose group of holomorphic automorphisms has dimension n 2 + 1 and that, if a 3-dimensional connected hyperbolic complex manifold has automorphism group of dimension 10, then it is holomorphically equival ..."
Abstract - Cited by 11 (8 self) - Add to MetaCart
We show that there does not exist a Kobayashi hyperbolic complex manifold of dimension n ̸ = 3, whose group of holomorphic automorphisms has dimension n 2 + 1 and that, if a 3-dimensional connected hyperbolic complex manifold has automorphism group of dimension 10, then it is holomorphically

THE AUTOMORPHISM GROUP OF ACCESSIBLE GROUPS

by MATHIEU CARETTE , 2008
"... In this article, we study the outer automorphism group of a group G decomposed as a finite graph of group with finite edge groups and finitely generated vertex groups with at most one end. We show that Out(G) is essentially obtained by taking extensions of relative automorphism groups of vertex gro ..."
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In this article, we study the outer automorphism group of a group G decomposed as a finite graph of group with finite edge groups and finitely generated vertex groups with at most one end. We show that Out(G) is essentially obtained by taking extensions of relative automorphism groups of vertex

Tree Actions of Automorphism Groups

by N.D. Gilbert, J. Howie, V. Metaftsis, E. Raptis - J. Group Theory
"... We introduce conditions on a group action on a tree that are sufficient for the action to extend to the automorphism group. We apply this to two different classes of one-relator groups: certain Baumslag-Solitar groups and one-relator groups with centre. In each case we derive results about the autom ..."
Abstract - Cited by 15 (0 self) - Add to MetaCart
We introduce conditions on a group action on a tree that are sufficient for the action to extend to the automorphism group. We apply this to two different classes of one-relator groups: certain Baumslag-Solitar groups and one-relator groups with centre. In each case we derive results about
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