Rook Theory. II: Boards of Binomial Type
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Publication:4132540
DOI10.1137/0131055zbMath0359.05005OpenAlexW2064812653MaRDI QIDQ4132540
Jay R. Goldman, J. T. Joichi, Dennis E. White, David L. Reiner
Publication date: 1976
Published in: SIAM Journal on Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1137/0131055
Related Items (16)
Q-counting rook configurations and a formula of Frobenius ⋮ A construction of low-discrepancy sequences involving finite-row digital \((t,s)\)-sequences ⋮ The rook numbers of Ferrers boards and the related restricted permutation numbers ⋮ Invisible permutations and rook placements on a Ferrers board ⋮ Rook placements and cellular decomposition of partition varieties ⋮ Chained permutations and alternating sign matrices -- inspired by three-person chess ⋮ Rook placements and generalized partition varieties ⋮ A vector space analog of permutations with restricted position ⋮ The partition polynomial of a finite set system ⋮ On the theory of matching equivalent graphs and rook equivalent chessboards ⋮ Eulerian polynomials via the Weyl algebra action ⋮ \(q\)-analogs of the inclusion-exclusion principle and permutations with restricted position ⋮ Rook theory. III: Rook polynomials and the chromatic structure of graphs ⋮ Rook theory. V: Rook polynomials, Möbius inversion and the umbral calculus ⋮ Rook-by-rook rook theory: Bijective proofs of rook and hit equivalences ⋮ Generalized rook polynomials
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