Results 11 to 20 of about 337 (36)

The Leibniz algebras whose subalgebras are ideals

Open Mathematics, 2017
In this paper we obtain the description of the Leibniz algebras whose subalgebras are ideals.
Kurdachenko Leonid A., Semko Nikolai N., Subbotin Igor Ya.   +2 more
doaj   +1 more source

Chief factors covered by projectors of soluble Leibniz algebras

, 2011
Let F be a saturated formation of soluble Leibniz algebras. Let K be an F-projector and A/B a chief factor of the soluble Leibniz algebra L. It is well-known that if A/B is F-central, then K covers A/B.
Barnes, Donald W.
core   +1 more source

Conditions for a Schunck class to be a formation

, 2014
A Schunck class H is determined by the class X of primitives contained in H. We give necessary and sufficient conditions on X for H to be a saturated formation.Comment: 6 pages. Version 2 clarifies solubility conditions assumed in section
Barnes, Donald W.
core   +1 more source

Transparent reporting items for simulation studies evaluating statistical methods: Foundations for reproducibility and reliability

Methods in Ecology and Evolution, Volume 15, Issue 11, Page 1926-1939, November 2024.
Abstract Simulation studies are essential tools to assess statistical methods. Functioning as controlled experiments, simulations generate data from known underlying processes. However, unclear or incomplete reporting of simulation studies can impact their interpretability and reproducibility, potentially leading to the misuse of statistical methods ...
Coralie Williams, Yefeng Yang, Malgorzata Lagisz, Kyle Morrison, Lorenzo Ricolfi, David I. Warton, Shinichi Nakagawa   +6 more
wiley   +1 more source

Growth of some varieties of Leibniz-Poisson algebras [PDF]

, 2011
2010 Mathematics Subject Classification: 17A32, 17B63.Let V be a variety of Leibniz-Poisson algebras over an arbitrary field whose ideal of identities contains the identities {{x1,y1},{x2,y2},ј,{xm,ym}} = 0, {x1,y1}·{x2,y2}· ј ·{xm,ym} = 0 for some m.
Ratseev, S. M.
core  

A characterization of nilpotent Leibniz algebras

, 2012
W. A. Moens proved that a Lie algebra is nilpotent if and only if it admits an invertible Leibniz-derivation. In this paper we show that with the definition of Leibniz-derivation from W. A.
Fialowski, Alice, Khudoyberdiyev, A. Kh., Omirov, B. A.   +2 more
core   +1 more source

Leibniz Homology of the Affine Indefinite Orthogonal Lie Algebra [PDF]

, 2013
In this paper, we compute the Leibniz (co)homology of the affine indefinite orthogonal Lie algebra. This calculation generalizes a result \cite[corollary 4.5]{JL} obtained by Jerry Lodder. We construct several indefinite orthogonal invariants in terms of
Biyogmam, Guy
core  

Solvable Leibniz algebras with triangular nilradicals [PDF]

, 2014
In this paper the description of solvable Lie algebras with triangular nilradicals is extended to Leibniz algebras. It is proven that the matrices of the left and right operators on elements of Leibniz algebra have upper triangular forms.
Karimjanov, I. A., Khudoyberdiyev, A. Kh., Omirov, B. A.   +2 more
core  

Hom-Lie-Yamaguti structures on Hom-Leibniz algebras [PDF]

, 2012
Multiplicative left Hom-Leibniz algebras have natural Hom-Lie-Yamaguti structure.Comment: 10 pages, no ...
Gaparayi, Donatien, Issa, A. Nourou
core   +3 more sources

Identification of Immune Activation Markers in the Early Onset of COVID-19 Infection. [PDF]

Front Cell Infect Microbiol, 2021
Kovarik JJ, Kämpf AK, Gasser F, Herdina AN, Breuer M, Kaltenecker CC, Wahrmann M, Haindl S, Mayer F, Traby L, Touzeau-Roemer V, Grabmeier-Pfistershammer K, Kussmann M, Robak O, Willschke H, Ay C, Säemann MD, Schmetterer KG, Strassl R.   +18 more
europepmc   +1 more source