Covering a rectangular chessboard with staircase walks

Date

2015

Authors

Kerimov, A.

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Abstract

Let C(n, m) be a n×m chessboard. An ascending (respectively descending) staircase walk on C(n, m) is a rook’s path on C(n, m) that in every step goes either right or up (respectively right or down). We determine the minimal number of ascending and descending staircase walks covering C(n, m).

Source Title

Discrete Mathematics

Publisher

Elsevier

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Published Version (Please cite this version)

Language

English