Results 231 to 240 of about 32,058 (259)

Abi3S212F Alzheimer's disease variant alters plaque structure and disrupts microglia

Alzheimer's &Dementia, Volume 22, Issue 5, May 2026.
Abstract BACKGROUND Genetic variants affecting microglial function can influence Alzheimer's disease (AD) risk, yet the underlying mechanisms remain unclear. The AD‐associated ABI3S209F (Abi3S212F in mouse) variant regulates cytoskeletal dynamics, but its in vivo impact on pathology is unknown. METHODS: An Abi3S212F mouse was developed and crossed with
Claire A. Butler, Min Sung Gee, Katie O'Gara, Giedre Milinkeviciute, Celia Da Cunha, Shimako Kawauchi, Yueh‐Hao Lu, Nellie Kwang, Kate I. Tsourmas, Christiana Prekopa, Zechuan Shi, Heidi Yahan Liang, Sherilyn D. Collins, Zachary A. Pashkutz, Jenna A. Sanchez, Kai‐Xuan Shi, Amber D. Walker, Shuling Wang, Maigan L. A. Wong, Karina Genaro, Jonathan Neumann, Angela Gomez‐Arboledas, Duc M. Duong, Nicholas T. Seyfried, Andrea J. Tenner, Frank M. LaFerla, Ali Mortazavi, Vivek Swarup, Grant R. MacGregor, Kim N. Green   +29 more
wiley   +1 more source

Recent Advances in Artificial Sensory Neurons: Biological Fundamentals, Devices, Applications, and Challenges. [PDF]

Nanomicro Lett
Zhong S, Su L, Xu M, Loke D, Yu B, Zhang Y, Zhao R.   +6 more
europepmc   +1 more source

On von Neumann regular rings. V

On von Neumann regular rings. V
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Multipliers of von neumann regular rings

Communications in Algebra, 2000
We analyse the structure of the multiplier ring M(R) of a(nonuni-tal)Von Neumann regular ring R. We show that M(R) is not regular in general, but every principal right ideal is generated by two idempotents. This, together with Riesz Decomposition on idempotents of M(R), furnishes a description of the monoid V(M(R)) of Murray-Von Neumann equivalence ...
Pere Ara, Francesc Perera
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Combining Local and Von Neumann Regular Rings

Communications in Algebra, 2004
All rings R considered are commutative and have an identity element. Contessa called R a VNL-ring if a or 1 − a has a Von Neumann inverse whenever a ∈ R.
Emad Abu Osba, Melvin Henriksen, Osama Alkam   +2 more
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On von neumann regular rings

Communications in Algebra, 2000
(2000). On von neumann regular rings. Communications in Algebra: Vol. 28, No. 2, pp. 791-801.
Chan Yong Hong, Jin Yong Kim, Nam Kyun Kim   +2 more
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Characterizing von Neumann Regular Rings in Reverse Mathematics

Notre Dame Journal of Formal Logic, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Von Neumann Regular Rings Satisfying Weak Comparability

Applied Categorical Structures, 2007
For modules \(X\) and \(Y\) over a ring \(R\), write \(X\lesssim Y\) (resp. \(X\prec Y\)) in case \(X\) is isomorphic to a submodule (resp. proper submodule) of \(Y\). A regular ring \(R\) `satisfies weak comparability' if for each nonzero \(x\in R\) there is a positive integer \(n=n(x)\) such that \(n(yR)\lesssim R\) implies \(yR\lesssim xR\) for all \
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On von Neumann regular elements in f-rings

Algebra universalis, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Azouzi, Youssef, Ben Amor, Mohamed Amine
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Larders from Von Neumann Regular Rings

2011
The assignment that sends a regular ring R to its lattice of all principal right ideals can be naturally extended to a functor, denoted by L (cf. Sect. 1.1.2). An earlier occurrence of a condensate-like construction is provided by the proof in Wehrung (J. Math. Log. 6(1):1–24, 2006, Theo- rem 9.3).
Pierre Gillibert, Friedrich Wehrung
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