Given a 2^k×2^k chessboard in which all white squares lie in the upper half and all black squares lie in the lower half, this paper presents an efficient general procedure for arranging the squares given to form the standard chessboard configuration of alternating black and white squares, using only translations of 2×2 pieces of the chessboard at time
AbstractFor the study of the distribution of like objects on chessboards, i.e., rectangular arrays o...
For a chessboard graph and a given graph parameter π, a π separation number is the minimum number of...
Having long pondered the venerable game of chess that for over a millennia mirrored the form and pro...
This master thesis discusses various mathematical problems related to the placement of chess pieces....
Puzzles on the chessboard have long been studied by mathematicians. Nat-urally, we do not restrict o...
AbstractFor a unified approach to the study of the distributions of like objects on chessboards, the...
The classic puzzle of finding a closed knight’s tour on a chessboard consists of moving a knight fro...
TITTLE: Mathematics on the chessboard AUTHOR: Jiří Šperl DEPARTMENT: The Department of mathematics a...
AbstractThe knight's tour problem is an ancient puzzle whose goal is to find out how to construct a ...
AbstractA graph may be formed from an n × n chessboard by taking the squares as the vertices and two...
So far the game of Domineering has mainly been investigated by combinatorial-games researchers. Yet,...
AbstractWe present some new solutions to the problem of arranging n queens on an n × n chessboard wi...
This Demonstration illustrates a simple algorithm for creating n-player chessboards with 2n sides. T...
This paper describes theoretical and practical aspects of an alternative efficient chessboard repre...
Represent each square on a chessboard of arbitrary size by a point ( vertex ) and then, for every pa...
AbstractFor the study of the distribution of like objects on chessboards, i.e., rectangular arrays o...
For a chessboard graph and a given graph parameter π, a π separation number is the minimum number of...
Having long pondered the venerable game of chess that for over a millennia mirrored the form and pro...
This master thesis discusses various mathematical problems related to the placement of chess pieces....
Puzzles on the chessboard have long been studied by mathematicians. Nat-urally, we do not restrict o...
AbstractFor a unified approach to the study of the distributions of like objects on chessboards, the...
The classic puzzle of finding a closed knight’s tour on a chessboard consists of moving a knight fro...
TITTLE: Mathematics on the chessboard AUTHOR: Jiří Šperl DEPARTMENT: The Department of mathematics a...
AbstractThe knight's tour problem is an ancient puzzle whose goal is to find out how to construct a ...
AbstractA graph may be formed from an n × n chessboard by taking the squares as the vertices and two...
So far the game of Domineering has mainly been investigated by combinatorial-games researchers. Yet,...
AbstractWe present some new solutions to the problem of arranging n queens on an n × n chessboard wi...
This Demonstration illustrates a simple algorithm for creating n-player chessboards with 2n sides. T...
This paper describes theoretical and practical aspects of an alternative efficient chessboard repre...
Represent each square on a chessboard of arbitrary size by a point ( vertex ) and then, for every pa...
AbstractFor the study of the distribution of like objects on chessboards, i.e., rectangular arrays o...
For a chessboard graph and a given graph parameter π, a π separation number is the minimum number of...
Having long pondered the venerable game of chess that for over a millennia mirrored the form and pro...