Results 111 to 120 of about 127,524 (304)

Commuting additive maps and some related maps on triangular matrices / Tan Li Yin

open access: yes, 2022
Let F be a ring with identity and let n ⩾ 2 be an integer. Denote by Tn(F) the ring of n_n upper triangular matrices over F with centre Z(Tn(F)) and unity In. Let 1 ⩽ i ⩽ j ⩽ n be integers and let Eij 2 Tn(F) denote the standard matrix unit whose (i, j)
Tan , Li Yin
core  

Structural insights into an engineered feruloyl esterase with improved MHET degrading properties

open access: yesFEBS Letters, EarlyView.
A feruloyl esterase was engineered to mimic key features of MHETase, enhancing the degradation of PET oligomers. Structural and computational analysis reveal how a point mutation stabilizes the active site and reshapes the binding cleft, expading substrate scope.
Panagiota Karampa   +5 more
wiley   +1 more source

On Flexible finite polygenic models for multiple-trait evaluation

open access: yes, 2002
Finite polygenic models (FPM) might be an alternative to the infinitesimal model (TIM) for the genetic evaluation of pedigreed multiple-generation populations for multiple quantitative traits.
Bink, M.C.A.M.
core   +1 more source

Additivity of multiplicative maps on triangular rings

open access: yesLinear Algebra and its Applications, 2011
A bijective map \(\sigma\) between rings is called an \(n\)-isomorphism if it satisfies \((x_1x_2\cdots x_n)^\sigma=x_1^\sigma x_2^\sigma\cdots x_n^\sigma\). Analogously one defines \(n\)-multiplicative derivations and \(n\)-elementary maps. Under certain technical restrictions it is shown that these maps are automatically additive on triangular rings.
openaire   +1 more source

Gut microbiome and aging—A dynamic interplay of microbes, metabolites, and the immune system

open access: yesFEBS Letters, EarlyView.
Age‐dependent shifts in microbial communities engender shifts in microbial metabolite profiles. These in turn drive shifts in barrier surface permeability of the gut and brain and induce immune activation. When paired with preexisting age‐related chronic inflammation this increases the risk of neuroinflammation and neurodegenerative diseases.
Aaron Mehl, Eran Blacher
wiley   +1 more source

New Results about Quadratic Functional Equation on Semigroups

open access: yesAnnales Mathematicae Silesianae
Let S be a semigroup, let (H, +) be a uniquely 2-divisible, abelian group and let φ, ψ be two endomorphisms of S that need not be involutive. In this paper, we express the solutions f : S → H of the following quadratic functional equation f(xφ(y))+f(ψ(y)
Akkaoui Ahmed, Fadli Brahim
doaj   +1 more source

Additive maps on rings behaving like derivations at idempotent-product elements

open access: yes, 2011
For every ring R with the unit I containing a nontrivial idempotent P, we describe the additive maps δ from R into itself which behave like derivations, and show that derivations on such kinds of rings can be determined by the action on the elements A,B ...
Hou, Jinchuan   +3 more
core   +1 more source

Valosin‐containing protein counteracts ATP‐driven dissolution of FUS condensates through its ATPase activity in vitro

open access: yesFEBS Letters, EarlyView.
Biomolecular condensates formed by fused in sarcoma (FUS) are dissolved by high ATP concentrations yet persist in cells. Using a reconstituted system, we demonstrate that valosin‐containing protein (VCP), an AAA+ ATPase, counteracts ATP‐driven dissolution of FUS condensates through its D2 ATPase activity.
Hitomi Kimura   +2 more
wiley   +1 more source

Digital 3D defect maps: detecting localised porosity with high-speed melt pool imaging data in LPBF

open access: yes
Adoption of metal additive manufacturing for critical applications is hindered by the costs of post-build quality inspection. In-process monitoring offers a promising alternative by enabling parallel construction of digital 3Ddefect maps for every ...
Taylor, Patrick L   +5 more
core   +1 more source

Additive mappings on symmetric matrices

open access: yesLinear Algebra and its Applications, 2006
Let \(F_1\) and \(F_2\) be two fields and let \(S_n(F_1)\) and \(S_n(F_2)\) be the set of symmetric matrices over \(F_1\) and \(F_2\), respectively. A mapping \(\Phi: S_n(F_1)\to S_n(F_2)\) is called additive if \(\Phi(A+B)=\Phi(A)+\Phi(B)\). It is said that \(\Phi\) doesn't increase rank-one if \(rk(\Phi(A))\leq1\) whenever \(rk(A)=1\). \textit{M.
Kuzma, Bojan, Orel, Marko
openaire   +2 more sources

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