Queen's Square Yokohama

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منابع مشابه

Queens on Non-square Tori

We prove that for m < n, the n × m rectangular toroidal chessboard admits gcd(m,n) nonattacking queens except in the case m = 3, n = 6. The classical n-queens problem is to place n queens on the n × n chessboard such that no pair is attacking each other. Solutions for this problem exist for all for n = 2, 3 [1]. The queens problem on a rectangular board is of little interest; on the n ×m board ...

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A q - QUEENS PROBLEM . II . THE SQUARE BOARD August

We apply to the n × n chessboard the counting theory from Part I for nonattacking placements of chess pieces with unbounded straight-line moves, such as the queen. Part I showed that the number of ways to place q identical nonattacking pieces is given by a quasipolynomial function of n of degree 2q, whose coefficients are (essentially) polynomials in q that depend cyclically on n. Here we study...

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A q-QUEENS PROBLEM III. PARTIAL QUEENS

Parts I and II showed that the number of ways to place q nonattacking queens or similar chess pieces on an n× n square chessboard is a quasipolynomial function of n in which the coefficients are essentially polynomials in q. We explore this function for partial queens, which are pieces like the rook and bishop whose moves are a subset of those of the queen. We compute the five highest-order coe...

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ژورنال

عنوان ژورنال: Journal of the Illuminating Engineering Institute of Japan

سال: 1999

ISSN: 0019-2341,1349-838X,2185-1506

DOI: 10.2150/jieij1980.83.9_716