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Greg Huber

Researcher at Kavli Institute for Theoretical Physics

Publications -  61
Citations -  3122

Greg Huber is an academic researcher from Kavli Institute for Theoretical Physics. The author has contributed to research in topics: Stop codon & Population. The author has an hindex of 16, co-authored 55 publications receiving 2810 citations. Previous affiliations of Greg Huber include University of Massachusetts Boston & University of Connecticut.

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Contact line deposits in an evaporating drop

TL;DR: A theory is described that predicts the flow velocity, the rate of growth of the ring, and the distribution of solute within the drop that is driven by the loss of solvent by evaporation and the geometrical constraint that the drop maintain an equilibrium droplet shape with a fixed boundary.
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Stacked Endoplasmic Reticulum Sheets Are Connected by Helicoidal Membrane Motifs

TL;DR: Improved staining and automated ultrathin sectioning electron microscopy methods are used to analyze stacked ER sheets in neuronal cells and secretory salivary gland cells of mice to show that stackedER sheets form a continuous membrane system in which the sheets are connected by twisted membrane surfaces with helical edges of left- or right-handedness.
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Fluid-membrane tethers: minimal surfaces and elastic boundary layers.

TL;DR: This work studies the shape and formation of a tether in terms of the classical soap-film problem, which is applied to the case of a membrane disk under tension subject to a point force.
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Stoichiometry of Nck-dependent actin polymerization in living cells

TL;DR: A combination of computational modeling and quantitative experimentation demonstrates that actin polymerization depends on Nck density as a result of a 4:2:1 Nck/N-WASp/Arp2/3 stoichiometry.
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“Parking-garage” structures in nuclear astrophysics and cellular biophysics

TL;DR: Very similar shapes are found in molecular dynamics simulations of the nuclear pasta phases of dense nuclear matter that are expected deep in the crust of neutron stars, suggesting both systems may have similar coarse-grained dynamics.