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The diffusion equation is shown to generate curvature dependent motion and this is used to develop an algorithm to move multiple junctions with curvature-dependent speed.
Moreover, increased energy dependent motion was observed by Wang et al. [ 28] for shorter telomeres when compared with longer and uncapped telomeres.
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The time dependent motions of the junctions are assumed to obey the Langevin equation.
Glycosidic linkage and pyranose ring flexing were affected by branching, linkage position, and secondary structure, implicating sequence dependent motions in glycomic functional diversity.
To this end flow noise and pseudo-advection provide the capability of a time-dependent motion in the surface texture, capturing the swirl and flow of the lava.
Fluoroscopic image guidance removes the need for additional fiducial marker placement; however, benefits may be moderated by worse dose gradient and more operator-dependent motion management by gated delivery.
Systems of reaction diffusion equations are shown to possess inherent properties which prohibit efficient numerical solutions when applied to curvature-dependent motion.
The result is an extremely simple algorithm for curvature-dependent motion on surfaces, wherein the only evolution operation is linear diffusion in three-dimensional Euclidean space.
The model explicitly includes three successive, reiterative stages typical of such motion: the thermally activated break-off from an equilibrium position; accelerated drag-dependent motion; and the transition to the next equilibrium position controlled by the two previous stages.
The time-dependent motion for a two-layer Couette flow consisting of fluids of different viscosities is simulated numerically by using an algorithm based on the Volume of Fluid (VOF) method.
An Eulerian Eulerian two-fluid model is used to describe the time-dependent motion of the liquid driven by small, spherical gas bubbles injected at the bottom of the columns.
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