Results 11 to 20 of about 30,476 (209)

Almost periodic operators of inner automorphism groups [PDF]

Proceedings of the American Mathematical Society, 1977
We examine the almost periodic part of the inner automorphism group of B ( H ) \mathcal {B}(H) arising from a representation of a locally compact abelian group.
F. Javier Thayer
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Inner automorphisms of Clifford monoids

Hacettepe Journal of Mathematics and Statistics
An automorphism $\phi$ of a monoid $S$ is called inner if there exists $g$ in $U_{S}$, the group of units of $S$, such that $\phi(s)=gsg^{-1}$ for all $s $ in $S$; we call $S$ nearly complete if all of its automorphisms are inner. In this paper, first we prove several results on inner automorphisms of a general monoid and subsequently apply them to ...
Aftab Hussain Shah, Dilawar Juneed Mir, Thomas J. Gregson   +2 more
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Some weakly inner automorphisms of the Cuntz algebras [PDF]

Proceedings of the American Mathematical Society, 1995
Let V be an n × n n \times n unitary matrix. Then V induces an automorphism O V {O_V} of O ∞ {O_\infty } and O n {O_n} . It is shown in this paper that
Sze-Kai Tsui
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Inner automorphisms of groups in topological algebras. [PDF]

Michigan Mathematical Journal, 1963
Bertram Yood
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Rigid automorphisms of linking systems

Forum of Mathematics, Sigma, 2021
A rigid automorphism of a linking system is an automorphism that restricts to the identity on the Sylow subgroup. A rigid inner automorphism is conjugation by an element in the center of the Sylow subgroup.
George Glauberman, Justin Lynd
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Inner automorphisms of universal algebras

Publicationes Mathematicae Debrecen, 2022
Béla Csákány
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Automorphisms and Inner Automorphisms [PDF]

Journal of Mathematics, 2016
LetKbe a field of characteristic not2and letA=A0+A1be central simple superalgebra overK, and let⁎be superinvolution onA. Our main purpose is to classify the group of automorphisms and inner automorphisms of(A,⁎)(i.e., commuting with⁎) by using the classical theorem of Skolem-Noether.
Ameer Jaber, Moh'd Yasein
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Class-preserving Coleman automorphisms of some classes of finite groups

Open Mathematics, 2022
The normalizer problem of integral group rings has been studied extensively in recent years due to its connection with the longstanding isomorphism problem of integral group rings.
Hai Jingjing, Li Zhengxing, Ling Xian
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Orthogonal Inner Product Graphs over Finite Fields of Odd Characteristic

Journal of Mathematics, 2023
Let Fq be a finite field of odd characteristic and 2ν+δ≥2 be an integer with δ=0,1, or 2. The orthogonal inner product graph Oi2ν+δ,q over Fq is defined, and a class of subgroup of the automorphism groups of Oi2ν+δ,q is determined.
Shouxiang Zhao, Hengbin Zhang, Jizhu Nan, Gaohua Tang   +3 more
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Strongly Ad-Nilpotent Elements of the Lie Algebra of Upper Triangular Matrices

Journal of Mathematics, 2022
In this paper, the strongly ad-nilpotent elements of the Lie algebra tn,ℂ of upper triangular complex matrices are studied. We prove that all the nilpotent matrices in tn,ℂ are strongly ad-nilpotent if and only if n≤6. Additionally, we prove that all the
Zhiguang Hu
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