A closed knight\u27s tour of a chessboard uses legal moves of the knight to visit every square exactly once and return to its starting position. In 1991 Schwenk completely classified the m x n rectangular chessboards that admit a closed knight\u27s tour. In honor of the upcoming twentieth anniversary of the publication of Schwenk\u27s paper, this article extends his result by classifying the i x j x k rectangular prisms that admit a closed knight\u27s tour
AbstractIn [G.L. Chia, Siew-Hui Ong, Generalized knight’s tours on rectangular chessboards, Discrete...
In chess, the bishop is unique as it is locked to a single color on the black and white board. This ...
[[abstract]]The knight's tour problem has been studied for a very long period of time. The main purp...
A closed knight\u27s tour of a chessboard uses legal moves of the knight to visit every square exact...
A closed knight’s tour of a chessboard uses legal moves of the knight to visit every square exactly ...
A closed knight\u27s tour of a chessboard uses legal moves of the knight to visit every square exact...
The classic puzzle of finding a closed knight’s tour on a chessboard consists of moving a knight fro...
A closed knight\u27s tour of a chessboard uses legal moves of the knight to visit every square exact...
AbstractIn [Math. Mag. 64 (1991) 325–332], Schwenk has completely determined the set of all integers...
The Knight’s Tour is an interesting question related to the game of chess. In chess, the Knight must...
Much has been written about the existence of knight’s tours on a rectangular chessboard (see e.g. [2...
This study will try to determine which chessboards can hold a knight\u27s tour. A knight\u27s tour i...
The problem of existence of closed knight tours for rectangular chessboards was solved by Schwenk in...
AbstractIn [Math. Mag. 64 (1991) 325–332], Schwenk has completely determined the set of all integers...
AbstractThe knight's tour problem is an ancient puzzle whose goal is to find out how to construct a ...
AbstractIn [G.L. Chia, Siew-Hui Ong, Generalized knight’s tours on rectangular chessboards, Discrete...
In chess, the bishop is unique as it is locked to a single color on the black and white board. This ...
[[abstract]]The knight's tour problem has been studied for a very long period of time. The main purp...
A closed knight\u27s tour of a chessboard uses legal moves of the knight to visit every square exact...
A closed knight’s tour of a chessboard uses legal moves of the knight to visit every square exactly ...
A closed knight\u27s tour of a chessboard uses legal moves of the knight to visit every square exact...
The classic puzzle of finding a closed knight’s tour on a chessboard consists of moving a knight fro...
A closed knight\u27s tour of a chessboard uses legal moves of the knight to visit every square exact...
AbstractIn [Math. Mag. 64 (1991) 325–332], Schwenk has completely determined the set of all integers...
The Knight’s Tour is an interesting question related to the game of chess. In chess, the Knight must...
Much has been written about the existence of knight’s tours on a rectangular chessboard (see e.g. [2...
This study will try to determine which chessboards can hold a knight\u27s tour. A knight\u27s tour i...
The problem of existence of closed knight tours for rectangular chessboards was solved by Schwenk in...
AbstractIn [Math. Mag. 64 (1991) 325–332], Schwenk has completely determined the set of all integers...
AbstractThe knight's tour problem is an ancient puzzle whose goal is to find out how to construct a ...
AbstractIn [G.L. Chia, Siew-Hui Ong, Generalized knight’s tours on rectangular chessboards, Discrete...
In chess, the bishop is unique as it is locked to a single color on the black and white board. This ...
[[abstract]]The knight's tour problem has been studied for a very long period of time. The main purp...