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- Publications
- Influence
Reflections on the N + k Queens Problem
- R. D. Chatham
- Mathematics
- 1 May 2009
The problem Clearly, we can put no more than N mutually nonattacking queens on the N × N board, since a row (or column) with two queens has queens that attack each other. However, if other pieces… Expand
On Pseudo-valuation Domains whose Overrings are Going-down Domains
- R. D. Chatham, D. Dobbs
- Mathematics
- 2002
- 9
Some results for chessboard separation problems
- Paul A. Burchett, R. D. Chatham
- Mathematics, Computer Science
- AKCE Int. J. Graphs Comb.
- 1 December 2018
TLDR
Algorithm Performance For Chessboard Separation Problems
Chessboard separation problems are modifications to classic chessboard problems, such as the N Queens Problem, in which obstacles are placed on the chessboard. This paper focuses on a variation known… Expand
- 4
- PDF
Independence and Domination Separation on Chessboard Graphs
A legal placement of Queens is any placement of Queens on an order N chessboard in which any two attacking Queens can be separated by a Pawn. The Queens independence separation number is the minimum… Expand
- 7
- PDF
Pairs of commutative rings in which all intermediate rings have the same dimension
- R. D. Chatham, D. Dobbs
- Mathematics
- 2007
If n is a nonnegative integer or infinity, and R is a (commutative unital) ring contained in a (commutative unital) ring T, then (R,T) is said to be an n-dimensional pair if every ring S that both… Expand
- 1
Covering powers of cycles by equivalence graphs
- R. Blankenship, R. D. Chatham, Joseph V. Harless, Brian D. Salyer, R. Skaggs, B. Wahle
- Mathematics
- 5 August 2010
Centrosymmetric Solutions to the N+k Queens Problem
- R. D. Chatham, M. Doyle, Robert J. Jeffers, W. Kosters, R. D. Skaggs, J. Ward
- 4 August 2011
N-queens — 330 References How It All Began One Article to Hold Them All Searchable Online Database
- W. Kosters, Pieter Bas Donkersteeg, +18 authors R. D. Chatham
- Computer Science
- 2011
TLDR
On Open Ring Pairs Of Commutative Rings
- R. D. Chatham, D. Dobbs
- Mathematics
- 2005
If T is an integral commutative extension of a ring R such that R is an open ring, R[a, b] is a going-down ring for each a, b in T and T is semiquasilocal, then each ring contained between R and T is… Expand
- 5