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YIPFα1A expression is regulated by multilayered molecular mechanisms

FEBS Open Bio, EarlyView.
YIPFα1A, a five‐pass Golgi protein, is regulated at multiple layers. (1) Rare‐codon enrichment drives translation‐coupled mRNA decay. (2) A proximal 3′‐UTR element stabilizes mRNA. (3) A distal 3′‐UTR element included by alternate poly(A) site usage represses translation, which can be overridden by the proximal 3′‐UTR element.
Tokio Takaji, Yurika Nakanishi, Nobuhiro Nakamura   +2 more
wiley   +1 more source

Linking spontaneous speech synchronization and cognitive abilities: evidence from a syllable-timed language. [PDF]

Psychol Res
Noboa ML, Kertész C, Slosar NM, Honbolygó F.   +3 more
europepmc   +1 more source

<i>In silico</i> prediction and IgE serum screening for potential allergenicity of novel foods-a case of fungal biomass Fermotein®. [PDF]

Front Allergy
Versteeg SA, Akkerdaas JH, Pařenicová L, Morisset M, Dijk W, O'Malley A, Dommels Y, van Ree R.   +7 more
europepmc   +1 more source

Correction: Spatio-temporal characterization of earthquake sequence parameters and forecasting of strong aftershocks in Xinjiang based on the ETAS model. [PDF]

PLoS One
PLOS One Editors.
europepmc   +1 more source

Comparison of slot wall deformation in conventional and self-ligating brackets during torque with TMA wire - A finite element analysis. [PDF]

Bioinformation
Keerthana C, Siri Krishna P, Kumar P, Hegde M, Chaitra C.   +4 more
europepmc   +1 more source

Value-added assessment of career planning for vocational competence based on deep learning. [PDF]

Sci Rep
Zhang W.
europepmc   +1 more source

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Convexity of degree sequences

Journal of Graph Theory, 1999
Summary: We explore the convexity of the set of vectors consisting of degree sequences of subgraphs of a given graph. Results of \textit{P. Katerinis} [J. Graph Theory 9, No. 4, 513-521 (1985; Zbl 0664.05047)] and \textit{P. Fraisse}, \textit{P. Hell} and \textit{D. G. Kirkpatrick} [Graphs Comb.
Richard P. Anstee, Yunsun Nam
openaire   +2 more sources

Descending sequences of degrees

Journal of Symbolic Logic, 1975
Our unexplained notation is that of Rogers [4]. Let P ⊆ 2N × 2N. We call a sequence <An: n ∈ N> of subsets of N a P-sequence iff ∀n(An+1 = the unique B such that P(An, B)).Theorem. Let P ⊆ 2N × 2N be arithmetical. Then there is no P-sequence <An: n ∈ N> such that ∀n(A′n+1 ≤T An).This theorem improves a result of Friedman [2] who showed that
openaire   +2 more sources