Role of SoxE transcription factors in development and disease
Abstract Sox8, Sox9, and Sox10 arose by multiple rounds of genome duplications from a single SoxE gene in ancestral vertebrates. In this review, we will briefly discuss the molecular structure and function of SoxE transcription factors and their evolutionary origin. We will then discuss their expression, function, and developmental disorders.
Merin Lawrence, Gerhard Schlosser
wiley +1 more source
Volumetric Ablation of Phenolic Resin in Extreme Environments: A Variable-Property Physics-Informed Neural Network Framework. [PDF]
Du W, Ma T, Song H.
europepmc +1 more source
Abstract Background Fibrillins provide a scaffold for elastic fiber formation, which enables lung recoil and aortic compliance. Abnormal fibrillin microfibrils, as in Marfan syndrome, lead to enlarged alveoli, vascular stiffening, and aneurysms. Our earlier studies suggested that fibrillin function depends on O‐glucosylation of its epidermal growth ...
Sanjiv Neupane +4 more
wiley +1 more source
Can Adults Accurately Judge Child Weight Status? [PDF]
Ridley BJ +4 more
europepmc +1 more source
Filamentous multiscale characterization of the cultivation of Actinomadura namibiensis pellets for model-based prediction of labyrinthopeptin A1 biosynthesis. [PDF]
Liu Q +5 more
europepmc +1 more source
Prerequisites for pore formation in foods. [PDF]
van der Sman RGM.
europepmc +1 more source
Physics-informed neural network with weighted loss and hard constraints for hyperbolic conservation laws. [PDF]
Ghoreishi MS, Naderan H.
europepmc +1 more source
NPINN+: an enhanced physics-informed neural network for solving wave equations with nonlocal boundary conditions. [PDF]
Tan Q, Yang S, Qin Y.
europepmc +1 more source
Proximal pulmonary artery wall shear stress derived from computational fluid dynamics: A noninvasive biomarker for CTEPH and perfusion mismatch. [PDF]
Bellouche Y +15 more
europepmc +1 more source
Related searches:
The third boundary condition—was it robin’s?
The Mathematical Intelligencer, 1998A real-valued function \(u\) of \(n\) real variables is called harmonic in an \(n\)-dimensional domain if it satisfies Laplace's equation \(\nabla u=0\), where \(\nabla\) is the \(n\)-dimensional Laplace operator. Certain boundary conditions to be satisfied by \(u\) are familiar in the literature.
Gustafson, Karl, Abe, Takehisa
openaire +1 more source

