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The life and work of Ernest Sydney Keeping
Abstract This article reviews the life and contributions of Ernest S. Keeping (1895–1984), a British‐born physicist who became a mathematics professor at the University of Alberta in 1929. He played a pivotal role in shaping the university's Mathematics Department, serving as its head from 1954 to 1961, and continuing to teach until 1970, nine years ...
David R. Bellhouse, Christian Genest
wiley +1 more source
Whitham modulation theory for the Davey-Stewartson system and stability analysis of its periodic traveling wave solutions [PDF]
Gino Biondini +3 more
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ABSTRACT Arp2/3 complex is a seven‐component protein complex that facilitates the assembly of branched actin filament networks by binding to pre‐existing “mother” actin filaments and initiating the nucleation of new branched “daughter” filaments. Arp2/3 complex must be activated by a nucleation promoting factor such as the WASP/Scar protein family. The
Caitlin A. Anderson +8 more
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Macroscale Traveling Waves Evoked by Single-Pulse Stimulation of the Human Brain. [PDF]
Campbell JM +7 more
europepmc +1 more source
On the Spread of a Virus and Traveling Waves, Part I [PDF]
Yizhou Wang, Akif Ibragimov
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Labeling Strategies for Monitoring Cytoskeleton Dynamics in Cultured Epithelial Cells
ABSTRACT Collective cell migration relies on coordinated cytoskeletal remodeling, yet the impact of live‐cell actin filament probes on these dynamics remains poorly characterized. Here, we systematically compared the performance and cellular effects of fluorogenic jasplakinolide‐based probes, SiR‐actin and SiR‐XActin, with the genetically encoded ...
Victoria Levario‐Diaz +6 more
wiley +1 more source
Velocities of hippocampal traveling waves are proportional to their coherence frequency. [PDF]
Goelman G +5 more
europepmc +1 more source
Global Long-wavelength Body-wave Catalog (GLoBoCat) for Lower Mantle P and S Wave Travel Times
Jun Su +2 more
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Front Propagation Through a Perforated Wall
ABSTRACT We consider a bistable reaction– diffusion equation ut=Δu+f(u)$u_t=\Delta u +f(u)$ on RN${\mathbb {R}}^N$ in the presence of an obstacle K$K$, which is a wall of infinite span with many holes. More precisely, K$K$ is a closed subset of RN${\mathbb {R}}^N$ with smooth boundary such that its projection onto the x1$x_1$‐axis is bounded and that ...
Henri Berestycki +2 more
wiley +1 more source

