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It is shown via a mixture of analytic and computer techniques that there exist realisations of this graph in terms of two circular DNA molecules.
The degree diameter problem involves finding the largest graph (in terms of the number of vertices) subject to constraints on the degree and the diameter of the graph.
If we think of a graph in terms of bars and joints, a rigid graph means "not deformable" or "not flexible" [12].
The top x-axis denotes the domain of this graph in terms of the plasma coupling parameter, Γ, which is the ratio of potential to kinetic energy.
We also measured the running time of MUSE at each iteration against different size of the graph in terms of the number of edges.
In this paper, some new upper and lower bounds on λ n of a graph in terms of its maximum degree, covering number etc., are deduced, respectively.
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We characterise quasidiagonality of the C⁎-algebra of a cofinal k-graph in terms of an algebraic condition involving the coordinate matrices of the graph.
As a summary, Table 1 demonstrates the differences between all the mentioned graphs in terms of different behaviors and definitions.
In this paper, we present some new bounds for the scattering number, integrity, tenacity of regular graphs in terms of the spectrum.
To avoid computational complications, it is important to express the formulas for the product of F-sum of graphs in terms of their factor graphs.
Open image in new window Figure 1 Inventory graphs in terms of time: (a) raw material, (b) perfect products, (c) scrap items, and (d) product in the warehouse.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com