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  • This can be shown by a reduction from the Hamiltonian path problem.
  • He proved that every finite tournament contains an odd number of Hamiltonian paths.
  • This argument also gives an algorithm for finding the Hamiltonian path.
  • The Petersen graph has a Hamiltonian path but no Hamiltonian cycle.
  • The Hamiltonian path problem is NP-complete, and hence the minimum path cover problem is NP-hard.
  • As one simple example, finding a Hamiltonian path for a graph thus encoded is "'NEXPTIME "'- complete.
  • One proof of this hardness result uses a reduction from the Hamiltonian path problem in directed graphs.
  • Every Fibonacci cube has a Hamiltonian path.
  • Hamilton s work in this area resulted indirectly in the terms Hamiltonian circuit and Hamiltonian path in graph theory.
  • :: : : 2xn seems easy ( isn't that a Hamiltonian path is determined by its endpoints ? ).
  • Adleman demonstrated a proof-of-concept use of DNA as a form of computation which solved the seven-point Hamiltonian path problem.
  • Leonard Adleman's experiment computing a Hamiltonian path using DNA components, was rebuilt by the Llopis siblings with inorganic electronic components.
  • Example applications of DNA computing are in solution for the Hamiltonian path problem which is a known NP complete one.
  • A minimum path cover consists of one path if and only if there is a Hamiltonian path in " G ".
  • However, if no such Hamiltonian path exists, then the best traveling salesman tour must have weight at least | V |.
  • Moreover, if the tournament is 4 connected, each pair of vertices can be connected with a Hamiltonian path ( Thomassen 1980 ).
  • Now I was wondering you can't find a path that minimizes back-tracking and you said this is similar to hamiltonian paths and cycles.
  • Studies are also being performed attempting to program " E . coli " to solve complicated mathematics problems, such as the Hamiltonian path problem.
  • :I think this is the " minimum leaf spanning tree " problem, which is NP complete since it has the Hamiltonian path as a special case.
  • A Hamiltonian path in the original graph G exists if and only if there exists a traveling salesman solution with weight ( | V |-1 ).
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