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Since it is complex to construct a vertex ISS-Lyapunov function for CLS (7), we firstly construct a section of the vertex ISS-Lyapunov function in the following lemma.
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The organization of this article is as follows: convex hull modeling theory is discussed in Section 2. Section 3 provides an application of the vertex representation of the convex hull and numerical experiments.
Which cuts of the vertex mesh to display?
Accordingly, we define the LCCDC of a vertex as the product of the degree of the vertex and one minus the local clustering coefficient of the vertex.
We call d i the degree of the vertex V i.
The size of the vertex is comparable to the number of sequences matching a specific vertex perfectly.
Algorithm 2 (Fig. 3 ▶): Computation of the vertex star of a given vertex i in the -graphs.
The negative (N2) and positive (P2) waves of the vertex potential were maximal at the scalp vertex (electrode Cz).
Use the vertex formula for finding the x-value of the vertex.
Find the x coordinate of the vertex directly.
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