Results 101 to 110 of about 251,092 (316)
Associative conformal algebras with finite faithful representation
We describe all irreducible conformal subalgebras of Cend_N. The classification of simple and semisimple associative conformal algebras with finite faithful representation follows from this description.
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At low cell density, SETDB1 and YAP1 accumulate in the nucleus. As cell density increases, the Hippo pathway is gradually activated, and SETDB1 is associated with increased YAP1 phosphorylation. At high cell density, phosphorylated YAP1 is sequestered in the cytoplasm, while SETDB1 becomes polyubiquitinated and degraded by the ubiquitin–proteasome ...
Jaemin Eom +3 more
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A note on faithful representations of limit groups
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fine, Benjamin, Rosenberger, Gerhard
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Bone metastasis in prostate cancer (PCa) patients is a clinical hurdle due to the poor understanding of the supportive bone microenvironment. Here, we identify stearoyl‐CoA desaturase (SCD) as a tumor‐promoting enzyme and potential therapeutic target in bone metastatic PCa.
Alexis Wilson +7 more
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Au fil de Sirona… la déesse de Mediolanum/Mâlain
In 2014, the realization of a diagnosis in Mâlain (Côte-d'Or) offered the opportunity to better discern the site of the western sanctuary of Mediolanum, ancient antique agglomeration of the city of Lingons.
Marie-Agnès Widehen, Michel Kasprzyk
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Integration of paths—a faithful representation of paths by non-commutative formal power series [PDF]
Kuo-sai Chen
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Faithful graphical representations of local independence
17 pages, 3 ...
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We reconstituted Synechocystis glycogen synthesis in vitro from purified enzymes and showed that two GlgA isoenzymes produce glycogen with different architectures: GlgA1 yields denser, highly branched glycogen, whereas GlgA2 synthesizes longer, less‐branched chains.
Kenric Lee +3 more
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Honors Thesis: On the faithfulness of the Burau representation at roots\n of unity [PDF]
Thomas Chuna
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Faithful Representations for Convex Hamilton--Jacobi Equations
Summary: When a Hamiltonian \(H = H(t,x,p)\) is convex in the adjoint variable \(p\), the corresponding Hamilton-Jacobi equation \[ u_{t}+H(t,x,u_{x})= 0\tag{0.1} \] is known to be the Bellman equation of a suitable optimal control problem. Of course, the latter is not unique, so it is interesting to select a good optimal control problem among those ...
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