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(PDF) A method for finding Hamilton paths and Knight's tours
https://www.researchgate.net/publication/220423597_A_method_for_finding_Hamilton_paths_and_Knight's_tours
The use of Warnsdorff's rule for finding a knight's tour is generalized and applied to the problem of finding a Hamilton path in a graph. A graph-theoretic justification for the method is given ...
A method for finding Hamilton paths and Knight's tours ...
https://dl.acm.org/doi/10.1145/363427.363463
The use of Warnsdorff's rule for finding a knight's tour is generalized and applied to the problem of finding a Hamilton path in a graph. A graph-theoretic justification for the method is given.Author: PohlIra
Knight Tour Problem and its Graph Analysis
http://www.cs.kent.edu/~dragan/ST-Spring2016/Knights%20Tour%20Graphs.pdf
• If the knight ends on a square that is one knight's move from the beginning square, the tour is closed otherwise it is open tour. It is also called as Hamiltonian path. • A cycle that uses each graph vertex of a graph exactly once is called a Hamiltonian cycle • Knight's tour can be defined on any grid pattern.
Hamiltonian Path Brilliant Math & Science Wiki
https://brilliant.org/wiki/hamiltonian-path/
8 \times 8 8× 8 grid, with each vertex corresponding to a square on a chessboard, where two vertices share an edge if and only if the corresponding squares are a knight's move away. Then a Hamiltonian cycle on the graph corresponds to a closed knight's tour on the chessboard. An example of a Hamiltonian cycle on the chessboard graph.
Knight’s Tour
http://sites.science.oregonstate.edu/~math_reu/proceedings/REU_Proceedings/Proceedings2002/2002AL_McGown.pdf
from the Hamiltonian path problem for grid graphs. 1 Introduction The knight’s tour problem asks whether a knight on a chessboard can visit every square on the board exactly once. The knights circuit requires that the last square on the knight’s tour is one legal move from the square that it started on. This problem is a very old chess
Which Rectangular Chessboards Have a Knight's Tour?
http://www.math.cmu.edu/~nkomarov/21-110/knighttour.pdf
A knight can tour the m X n board if and only if there exists a cycle containing all the vertices in the resulting graph. Such a cycle is called a Hamiltonian cycle, named after William R. Hamilton who marketed a puzzle called A Voyage Round the World based on this concept in 1859. Accounts of Hamilton's puzzle can be found in [2, 6, 7].
Warnsdorff's algorithm for Knight’s tour problem ...
https://www.geeksforgeeks.org/warnsdorffs-algorithm-knights-tour-problem/
Oct 10, 2019 · Problem : A knight is placed on the first block of an empty board and, moving according to the rules of chess, must visit each square exactly once. Following is an example path followed by Knight to cover all the cells. The below grid represents a chessboard with 8 x 8 cells. Numbers in cells indicate move number of Knight.
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