Bulletin of the Malaysian Mathematical Sciences Society, ISSN 0126-6705, 11/2019, Volume 42, Issue 6, pp. 3131 - 3147

In this paper, we prove the following result. Let $$m\ge 1,n\ge 1$$ m ≥ 1 , n ≥ 1 be some fixed integers and let R be a prime ring with $$\mathrm{char}(R)=0$$...

Semiprime ring | Two-sided centralizer | 39B05 | Mathematics | Left (right) Jordan centralizer | Prime ring | Functional identity | Left (right) centralizer | Ring | ( m , n )-Jordan centralizer | Mathematics, general | Applications of Mathematics | 16W10 | MATHEMATICS | Left (right) centralizer | Left (right) Jordan centralizer | (m, n)-Jordan centralizer | Integers | Functional equations | Oil field equipment

Semiprime ring | Two-sided centralizer | 39B05 | Mathematics | Left (right) Jordan centralizer | Prime ring | Functional identity | Left (right) centralizer | Ring | ( m , n )-Jordan centralizer | Mathematics, general | Applications of Mathematics | 16W10 | MATHEMATICS | Left (right) centralizer | Left (right) Jordan centralizer | (m, n)-Jordan centralizer | Integers | Functional equations | Oil field equipment

Journal Article

REVISTA MATEMATICA IBEROAMERICANA, ISSN 0213-2230, 2019, Volume 35, Issue 5, pp. 1281 - 1308

Let M be a compact and connected smooth manifold endowed with a smooth action of a finite group Gamma, and let f be a Gamma-invariant Morse function on M. We...

MATHEMATICS | diffeomorphisms | CENTRALIZERS | Vector fields

MATHEMATICS | diffeomorphisms | CENTRALIZERS | Vector fields

Journal Article

Research Journal of Applied Sciences, Engineering and Technology, ISSN 2040-7459, 12/2013, Volume 6, Issue 22, pp. 4129 - 4137

Journal Article

Boletim da Sociedade Paranaense de Matematica, ISSN 0037-8712, 2017, Volume 35, Issue 3, pp. 225 - 240

In this paper, it is shown that if $\mathcal {A}$ is a CSL subalgebra of a von Neumann algebr and $\phi$ is a continuous mapping on $\mathcal {A}$ such that...

Centralizers | CSL subalgebras of von Neumann algebras | Jordan centralizers | centralizers | generalized Jordan centralizers

Centralizers | CSL subalgebras of von Neumann algebras | Jordan centralizers | centralizers | generalized Jordan centralizers

Journal Article

Linear Algebra and Its Applications, ISSN 0024-3795, 10/2018, Volume 555, pp. 432 - 433

In this corrigendum we add the missing class of doubly-stochastic matrices with maximal centralizer relative to doubly-stochastic matrices which were...

Matrix algebra | Centralizers | Doubly stochastic matrices

Matrix algebra | Centralizers | Doubly stochastic matrices

Journal Article

Publicationes Mathematicae, ISSN 0033-3883, 2016, Volume 89, Issue 1-2, pp. 223 - 231

In this paper we prove the following result. Let m >= 1,n >= 1 be fixed integers and let R be an mn(m+n)-torsion free semiprime ring. Suppose there exists an...

Prime ring | Two-sided centralizer | (m; n)-Jordan centralizer | Left (right) centralizer | Semiprime ring | Left (right) Jordan centralizer | MATHEMATICS | ALGEBRAS | left (right) centralizer | left (right) Jordan centralizer | two-sided centralizer | semiprime ring | prime ring | (m, n)-Jordan centralizer

Prime ring | Two-sided centralizer | (m; n)-Jordan centralizer | Left (right) centralizer | Semiprime ring | Left (right) Jordan centralizer | MATHEMATICS | ALGEBRAS | left (right) centralizer | left (right) Jordan centralizer | two-sided centralizer | semiprime ring | prime ring | (m, n)-Jordan centralizer

Journal Article

Turkish Journal of Mathematics, ISSN 1300-0098, 2017, Volume 41, Issue 6, pp. 1458 - 1466

We prove the conjugacy of Sylow 2-subgroups in pseudofinite (sic)(c) (in particular linear) groups under the assumption that there is at least one finite Sylow...

MATHEMATICS | MINIMAL-CONDITION | CENTRALIZERS

MATHEMATICS | MINIMAL-CONDITION | CENTRALIZERS

Journal Article

Proceedings of the American Mathematical Society, ISSN 0002-9939, 2018, Volume 146, Issue 1, pp. 247 - 260

Journal Article

Demonstratio Mathematica, ISSN 1135-3716, 03/2014, Volume 47, Issue 1, pp. 130 - 136

Let R be a 2-torsion free semiprime ring equipped with an involution *. An additive mapping T : R→R is called a left (resp. right) Jordan α-*centralizer...

centralizer | derivation | semiprime ring | involution | Jordan α- centralizers | Centralizers | Derivation | Involution | Semiprime ring | Centralizer | Jordan α | Jordan α-centralizers

centralizer | derivation | semiprime ring | involution | Jordan α- centralizers | Centralizers | Derivation | Involution | Semiprime ring | Centralizer | Jordan α | Jordan α-centralizers

Journal Article

JOURNAL OF ALGEBRA AND ITS APPLICATIONS, ISSN 0219-4988, 12/2019, Volume 18, Issue 12

The c-dimension of a group is the supremum of lengths of strict nested chains of centralizers. We describe the structure of locally finite groups of finite...

MATHEMATICS | MATHEMATICS, APPLIED | MINIMAL-CONDITION | Centralizer dimension | c-dimension | locally soluble radical | minimal condition on centralizers | CENTRALIZER | locally finite groups

MATHEMATICS | MATHEMATICS, APPLIED | MINIMAL-CONDITION | Centralizer dimension | c-dimension | locally soluble radical | minimal condition on centralizers | CENTRALIZER | locally finite groups

Journal Article

Bollettino dell'Unione Matematica Italiana, ISSN 1972-6724, 12/2016, Volume 9, Issue 4, pp. 527 - 531

Given a group G, let $${{\mathrm{Cent}}}(G)$$ Cent ( G ) denote the set of distinct centralizers of elements of G. The group G is called an n-centralizer group...

20D99 | Finite groups | 20D60 | Mathematics, general | Mathematics | n -Centralizer groups | Primitive n -Centralizer groups | Primitive n-Centralizer groups | N-Centralizer groups

20D99 | Finite groups | 20D60 | Mathematics, general | Mathematics | n -Centralizer groups | Primitive n -Centralizer groups | Primitive n-Centralizer groups | N-Centralizer groups

Journal Article

Journal of Algebra, ISSN 0021-8693, 03/2019, Volume 521, pp. 331 - 364

We study the nonabelian composition factors of a finite group G assumed to admit an Aut(G)-orbit of length at least ρ|G|, for a given ρ∈(0,1]. Our main results...

Automorphism orbits | Composition factors | Finite groups | MATHEMATICS | CENTRALIZERS

Automorphism orbits | Composition factors | Finite groups | MATHEMATICS | CENTRALIZERS

Journal Article

Nonlinearity, ISSN 0951-7715, 12/2014, Volume 27, Issue 12, pp. 2869 - 2885

Journal Article

MONATSHEFTE FUR MATHEMATIK, ISSN 0026-9255, 02/2020, Volume 191, Issue 2, pp. 257 - 265

Given a positive integer m and a group-word w, we consider a finite group G such that w(G)not equal 1 and all centralizers of non-trivial w-values have order...

MATHEMATICS | Centralizers | Commutators | Group words

MATHEMATICS | Centralizers | Commutators | Group words

Journal Article

Journal of Topology and Analysis, ISSN 1793-5253, 2018

Journal Article

Mathematische Zeitschrift, ISSN 0025-5874, 08/2018, Volume 289, Issue 3-4, pp. 1059 - 1088

To access, purchase, authenticate, or subscribe to the full-text of this article, please visit this link: http://dx.doi.org/10.1007/s00209-017-1988-7 In this...

Expansive flows | Singular-hyperbolicity | actions | Trivial centralizers | Geometric Lorenz attractors

Expansive flows | Singular-hyperbolicity | actions | Trivial centralizers | Geometric Lorenz attractors

Journal Article

Bollettino dell'Unione Matematica Italiana, ISSN 1972-6724, 9/2019, Volume 12, Issue 3, pp. 425 - 430

If $$F,D:R\rightarrow R$$ F , D : R → R are additive mappings satisfying $$F(x^{n}y^{n})=\alpha (x^n)F(y^{n})+\beta (y^n)D(x^{n})$$ F ( x n y n ) = α ( x n ) F...

(Jordan) $$\alpha $$ α -centralizers | Additive mappings | 16U80 | Mathematics, general | 16W25 | Mathematics | Generalized (Jordan)( $$\alpha , \beta $$ α , β )-derivations | Generalized (Jordan)(α, β)-derivations | (Jordan)α-centralizers

(Jordan) $$\alpha $$ α -centralizers | Additive mappings | 16U80 | Mathematics, general | 16W25 | Mathematics | Generalized (Jordan)( $$\alpha , \beta $$ α , β )-derivations | Generalized (Jordan)(α, β)-derivations | (Jordan)α-centralizers

Journal Article

Communications in Algebra, ISSN 0092-7872, 02/2015, Volume 43, Issue 2, pp. 378 - 383

Let G be a group and Aut(G) be the group of automorphisms of G. Then the Acentralizer of an automorphism α ∈Aut(G) in G is defined as C G...

20D45 | Automorphism | Finite groups | 20D25 | Centralizer | MATHEMATICS | NUMBER | CENTRALIZERS

20D45 | Automorphism | Finite groups | 20D25 | Centralizer | MATHEMATICS | NUMBER | CENTRALIZERS

Journal Article

Journal of Geometry and Physics, ISSN 0393-0440, 04/2020, Volume 150, p. 103595

To each complex semisimple Lie algebra g decorated with appropriate data, one may associate two completely integrable systems. One is the well-studied...

Integrable system | Toda lattice | Universal centralizer

Integrable system | Toda lattice | Universal centralizer

Journal Article

Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 12/2018, Volume 468, Issue 1, pp. 461 - 472

We study complex interpolation scales obtained by vector valued amalgamation and the derivations they generate. We study their trivial and singular character...

Derivations | Complex interpolation | Strictly singular operators | Vector sums | MATHEMATICS | MATHEMATICS, APPLIED | BANACH-SPACES | CENTRALIZERS

Derivations | Complex interpolation | Strictly singular operators | Vector sums | MATHEMATICS | MATHEMATICS, APPLIED | BANACH-SPACES | CENTRALIZERS

Journal Article

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