In the figure, green vertexes have many connections with other colored vertexes in the tf-idf connected graph, while they does not have any connections with other colors in the JacS connected graph.
They obtain the asymptotics of the Green function near the vertex ( n = m ) and edge ( n > m ), respectively.
One example of this case is given in Figure 1 with the red and blue region, where v (vertex in green region) is covered by an arc, and w (vertex in blue region) is external.
In Eq. (2), A C is the area of the yellow sector, A I T and α are the area and vertex angle of the green isosceles triangle, respectively, and r is the radius of the hole.
The ancillary qubits, necessary to perform non-demolition measurements of plaquette and vertex operators, are represented by green squares.
The eigenvalues and eigenfunctions appear with suitable amplitudes in the Green function representing a monopole source near the vertex of the cone(s).
In order to perform non-demolition measurements of vertex and plaquette operators, one introduces ancillary qubits (green squares).
Crossing installation zones yield vertices, and detections, as shown by the blue and green rectangles in Fig. 9, are either placed as vertex on an existing edge, or connected by the shortest orthogonal path to nearby edge.
Figure 1 shows the three peaks: the primary vertex marked with a red circle and the two closest maxima indicated with green stars.
Within these colonies, however, we observed discrete green sectors, each of which represented a loss-of-silencing event that occurred in a cell at the vertex of the sector.
