Mass growth on cylindrical and spherical substrates is a phenomenon which can be related to the biochemical creation of an elastic actin gel shell by polymerization and cross linking of actin filaments either in vivo on bacteria cylindrical surfaces as a means for their motility or in vitro on spherical beads as a means for experimentally studying the previous in vivo case.
Optimized PEG-encl-PEC:MUC SMMs prepared as a stable W/O emulsion (determined by the degree of reversible colloidal phenomena) were spherical with a mean particle size of 270.6 ± 5.533 nm and mean zeta potential of −34.4 ± 0.539 mV.
This includes work on both hydrodynamic and hydromagnetic phenomena in spherical Couette, as well as studies of dynamo action in this and related geometries (see Wei et al. (2012) for a good overview, which we follow in the sections below, with updates).
Our previous study [1] on the enhanced creep resistance of polyamide 66 by a very low filler content of spherical nanoparticles explored an exciting phenomenon, which is expected to be able to promote the engineering applications of these materials.
Additionally, a numerical model simulating the frictional test has been associated in order to identify local phenomena around the spherical pin, from the standard macroscopic data provided by the experimental system.
We report here the formation of polycarbodiimide-g-polystyrene copolymer secondary structures, i.e. nano-rings, "craters", and spherical particles, resulted from dewetting phenomena that have been corroborated by combination of tapping mode AFM, SEM, DLS, and powder XRD techniques.
The "curve veering phenomena" is observed for spherical panel under thermal load.
This paper studies the transport phenomenon of solvent penetrant systems in spherical glassy polymers.
The resultant MSN was nanosized, spherical shaped, and exhibited a controlled release phenomenon in pH 7.4 conditions.
These type shells undergo a special type of buckling phenomenon similar to arches and spherical caps, which needs to be studied in detail.
Book 2 uses spherical trigonometry to explain cartography and astronomical phenomena (such as the length of the longest day) characteristic of various localities.
