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Following Lévy approach i.e. the two parallel edges are simply supported, the fourth-order differential equation governing the motion of such plates of exponentially varying thickness in one direction, has been solved by using the quintic splines interpolation technique for three different combinations of clamped, simply supported and free boundary conditions at the other two edges.
Parallel edges are merged.
Parallel edges are then merged.
The parallel edges are presented in different colors in order to relate the events to results of the analysis below.
More precisely we define the simple (neither self-loops nor parallel edges are allowed), undirected (edges represent a mutual relationship) and weighted graph G = (V, E, ω) as follows.
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A new solution for analyzing of the symmetrical composite plate having two parallel edges simply supported and the remaining parallel edges being clamped (SS C SS C plate) subjected to linear-varying in-plane loads is presented.
Following the Lévy approach i.e., two parallel edges being simply supported, the fourth order differential equation governing the motion of such plates has been solved by using the quintic splines interpolation technique for three different combinations of clamped, simply supported and free boundary conditions at the other two edges.
Consequently, copy edges are introduced among all sources, and the set of parallel edges is easily deducible.
The width of parallel edges is proportional the amount of inferred recombination but does not specify donor-recipient relationships.
Parallel edges were also depicted betweens strains A1 and A4 and A5.
Edge nudging (moving apart overlapping parallel edges) was then applied to ensure that the edge routes conform to the SBGN layout rules.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com