Layer-by-layer growth of vertex graph of Penrose tiling
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DOI: 10.1134/s1063774517050194
Abstract: The growth form for the vertex graph of Penrose tiling is found to be a regular decagon. The lower and upper bounds for this form, coinciding with it, are strictly proven. A fractal character of… read more here.
Keywords: layer; penrose tiling; growth; graph penrose ... See more keywords
The Crossing Number of Join of a Special Disconnected 6-Vertex Graph with Cycle
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DOI: 10.3390/math11102253
Abstract: The crossing number of a graph G, cr(G), is defined as the smallest possible number of edge-crossings in a drawing of G in the plane. There are almost no results concerning crossing number of join… read more here.
Keywords: disconnected vertex; number; vertex graph; crossing number ... See more keywords