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Tent map. Graph of tent map function. Example of iterating the initial condition x0 = 0.4 over the tent map with μ = 1.9. In mathematics, the tent map with parameter μ is the real -valued function fμ defined by. the name being due to the tent -like shape of the graph of fμ. For the values of the parameter μ within 0 and 2, fμ maps the ...
In graph theory, the Möbius ladder M n, for even numbers n, is formed from an n-cycle by adding edges (called "rungs") connecting opposite pairs of vertices in the cycle. It is a cubic, circulant graph, so-named because (with the exception of M 6 (the utility graph K 3,3), M n has exactly n/2 four-cycles [1] which link together by their shared edges to form a topological Möbius strip.
Zig-zag product. In graph theory, the zig-zag product of regular graphs , denoted by , is a binary operation which takes a large graph ( ) and a small graph ( ) and produces a graph that approximately inherits the size of the large one but the degree of the small one. An important property of the zig-zag product is that if is a good expander ...
In graph theory, a caterpillar or caterpillar tree is a tree in which all the vertices are within distance 1 of a central path. Caterpillars were first studied in a series of papers by Harary and Schwenk. The name was suggested by Arthur Hobbs. [1][2] As Harary & Schwenk (1973) colorfully write, "A caterpillar is a tree which metamorphoses into ...
The Wagner graph is a vertex-transitive graph but is not edge-transitive. Its full automorphism group is isomorphic to the dihedral group D8 of order 16, the group of symmetries of an octagon, including both rotations and reflections. The characteristic polynomial of the Wagner graph is. It is the only graph with this characteristic polynomial ...
In the mathematical fields of graph theory and finite model theory, the logic of graphs deals with formal specifications of graph properties using sentences of mathematical logic. There are several variations in the types of logical operation that can be used in these sentences. The first-order logic of graphs concerns sentences in which the ...
Ladder graph. The ladder graph L8. In the mathematical field of graph theory, the ladder graph Ln is a planar, undirected graph with 2n vertices and 3n – 2 edges. [1] The ladder graph can be obtained as the Cartesian product of two path graphs, one of which has only one edge: Ln,1 = Pn × P2. [2][3]
If such a graph exists, it would necessarily be a locally linear graph and a strongly regular graph with parameters (99,14,1,2). The first, third, and fourth parameters encode the statement of the problem: the graph should have 99 vertices, every pair of adjacent vertices should have 1 common neighbor, and every pair of non-adjacent vertices should have 2 common neighbors.
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