Results 141 to 150 of about 9,504,920 (193)
ON AUTOMORPHISM GROUPS OF MATRICES
Prikladnaya diskretnaya matematika, 2010 Summary: In this paper we consider the groups of the left (right) automorphisms of matrices and their automorphism groups. Without loss of generality one can take square matrices over the ring of integers. For such a matrix, we suggest the notion of a quasiautomorphism and the correspondent notion of its quasiautomorphism group.
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The automorphism group of a near-ring
, 1980 As for groups certain automorphisms of a near-ring N may be regarded as inner. The inner automorphisms of N form a normal subgroup of the automorphism group of N.
S. D. Scott
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Affine Complements in the Projective Space with Trivial Automorphism Group [PDF]
We construct a new class of affine complements with trivial automorphism group, where is a rational hypersurface, is odd ...
Pukhlikov, AV
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Journal of Algebra, 1989 Given a graph \(\Gamma=(V,E)\), the graph group \(F\langle\Gamma\rangle\) is the group with presentation \(\langle V\mid [E]\rangle\), where \([E]\) denotes the set of commutators \(\{[a,b]\mid\{a,b\}\in E\}\). The graph group \(F\langle\Gamma\rangle\) is modeled to be a group analog of the graph algebra K(\(\Gamma)\) generated as a free associative ...
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Some infinite classes of asymmetric nearly Hamiltonian snarks
Le Matematiche, 2010 We determine the full automorphism group of each member of three infinite families of connected cubic graphs which are snarks. A graph is said to be nearly hamiltonian if it has a cycle which contains all vertices but one.
Carla Fiori, Beatrice Ruini
doaj
On topological groups of automorphisms
Applied General TopologyWe study spaces X for which the space Homp(X) of automorphisms with the topology of point-wise convergence is a topological group. We identify large classes of spaces X for which Homp(X) is or is not a topological group.
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On the finite state automorphism group of a rooted tree
, 2002 The normalizer of the finite state automorphism group of a rooted homogeneous tree in the full automorphism group of this tree was investigated.
Lavrenyuk, Y.
core
The group of automorphisms of the holomorph of a group [PDF]
Pacific Journal of Mathematics, 1961 openaire +3 more sources
On the Automorphism Group of A 2-Group [PDF]
Proceedings of the London Mathematical Society, 1973 openaire +2 more sources