Token Graphs

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چکیده

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Token Graphs

For a graph G and integer k ≥ 1, we define the token graph Fk(G) to be the graph with vertex set all k-subsets of V (G), where two vertices are adjacent in Fk(G) whenever their symmetric difference is a pair of adjacent vertices in G. Thus vertices of Fk(G) correspond to configurations of k indistinguishable tokens placed at distinct vertices of G, where two configurations are adjacent whenever...

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Token Sliding on Chordal Graphs

Let I be an independent set of a graph G. Imagine that a token is located on any vertex of I . We can now move the tokens of I along the edges of the graph as long as the set of tokens still defines an independent set of G. Given two independent sets I and J , the TOKEN SLIDING problem consists in deciding whether there exists a sequence of independent sets which transforms I into J so that eve...

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Permutations Generated by Token Passing in Graphs

A transportation graph is a directed graph with a designated input node and a designated output node. Initially, the input node contains an ordered set of tokens 1,2,3, . . The tokens are removed from the input node in this order and transferred through the graph to the output node in a series of moves; each move transfers a token from a node to an adjacent node. Two or more tokens cannot resid...

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Sliding Token on Bipartite Permutation Graphs

Sliding Token is a natural reconfiguration problem in which vertices of independent sets are iteratively replaced by neighbors. We develop techniques that may be useful in answering the conjecture that Sliding Token is polynomial-time decidable on bipartite graphs. Along the way, we give efficient algorithms for Sliding Token on bipartite permutation and bipartite distance-hereditary graphs.

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On the Parameterized Complexity for Token Jumping on Graphs

Suppose that we are given two independent sets I0 and Ir of a graph such that |I0| = |Ir|, and imagine that a token is placed on each vertex in I0. Then, the token jumping problem is to determine whether there exists a sequence of independent sets which transforms I0 into Ir so that each independent set in the sequence results from the previous one by moving exactly one token to another vertex....

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ژورنال

عنوان ژورنال: Graphs and Combinatorics

سال: 2011

ISSN: 0911-0119,1435-5914

DOI: 10.1007/s00373-011-1055-9