RETRACTED: A mathematical model explains saturating axon guidance responses to molecular gradients
Correct wiring is crucial for the proper functioning of the nervous system. Molecular gradients provide critical signals to guide growth cones, which are the motile tips of developing axons, to their targets.
Huyen Nguyen+4 more
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FREEZE-FRACTURING OF NERVE GROWTH CONES AND YOUNG FIBERS [PDF]
Karl H. Pfenninger, Richard P. Bunge
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Signaling mechanisms in cortical axon growth, guidance and branching
Precise wiring of cortical circuits during development depends upon axon extension, guidance and branching to appropriate targets. Motile growth cones at axon tips navigate through the nervous system by responding to molecular cues, which modulate ...
Katherine eKalil+5 more
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Förster resonance energy transfer efficiency of the vinculin tension sensor in cultured primary cortical neuronal growth cones. [PDF]
Ayad MA+6 more
europepmc +1 more source
Growth cones of cultured sympathetic neurons contain adrenergic vesicles. [PDF]
S. C. Landis
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Frataxin Deficit Leads to Reduced Dynamics of Growth Cones in Dorsal Root Ganglia Neurons of Friedreich's Ataxia YG8sR Model: A Multilinear Algebra Approach. [PDF]
Muñoz-Lasso DC+8 more
europepmc +1 more source
Growth cone localization of neural cell adhesion molecule on central nervous system neurons in vitro. [PDF]
Anthony N. van den Pol+2 more
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We study minimal hypersurfaces in manifolds of non-negative Ricci curvature, Euclidean volume growth and quadratic curvature decay at infinity. By comparison with capped spherical cones, we identify a precise borderline for the Ricci curvature decay ...
Ding, Qi, Jost, J., Xin, Y. L.
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The role of cytoskeleton in organizing growth cones: a microfilament-associated growth cone component depends upon microtubules for its localization. [PDF]
Kimberly Goslin+3 more
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Subquadratic harmonic functions on Calabi-Yau manifolds with Euclidean volume growth
We prove that on a complete Calabi-Yau manifold $M$ with Euclidean volume growth, a harmonic function with subquadratic polynomial growth is the real part of a holomorphic function. This generalizes a result of Conlon-Hein.
Chiu, Shih-Kai
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