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The use of these elements allows for the design and fabrication of high-density 3-dimensional circuits that can achieve the interconnect density of biological neural systems.
By appropriately regulating the population density of biological resources, the conversion among the population is restrained, and the stability of the biological system is eventually ensured.
Sarah has developed a novel and exciting postdoctoral research project that involves real-time analysis of elastic energy release and measurements of the power density of biological systems, such as trap-jaw ants and snapping shrimp.
The method is very diverse and can provide quantitative information on density of biological materials such as maize kernels (Guelpa et al. 2015) to determine, for example, milling quality.
Sarah was nominated by her mentor, Sheila Patek, who wrote, "Sarah has developed a novel and exciting postdoctoral research project that involves real-time analysis of elastic energy release and measurements of the power density of biological systems, such as trap-jaw ants and snapping shrimp...
These caveats, however, do not change the overall message of our study, which is that the density of biological network links may be an important evolutionary design feature that balances speed and flexibility against stability.
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Electron cryomicroscopy (cryo-EM) has been used to determine the atomic coordinates (models) from density maps of biological assemblies.
Motivation: Cryo electron tomography (CryoET) produces 3D density maps of biological specimen in its near native states.
Equation (1.1) describes the fast diffusion of concentration of some Newtonian fluids through porous media or the density of some biological species in many physical phenomena and biological species theories.
Moreover, by the regularity theorem [[2], Chapter 3], we know u ∈ C 3 ( D × ( 0, T ) ) ∩ C 2 ( D ¯ × ( 0, T ) ). Equation (1.1) describes the diffusion of concentration of some Newtonian fluids through porous media or the density of some biological species in many physical phenomena and combustion theories (see [3, 4]).
The equation in (1.1) is a fast diffusion equation perturbed by both a nonlocal source term and an absorption term, which describes the diffusion of concentration of some Newtonian fluids or the density of some biological species (see [1, 2] and the references therein).
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