Which chessboards have a closed knight's tour within the cube?
DeMaio, Joe (2007)
The Electronic Journal of Combinatorics [electronic only]
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Displaying similar documents to “Which chessboards have a closed knight's tour within the rectangular prism?”
Which chessboards have a closed knight's tour within the cube?
Solving triangular peg solitaire.
Bell, George I. (2008)
Journal of Integer Sequences [electronic only]
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Classification and evolutionary trends of icosahedral viral capsids.
Kerner, Richard (2008)
Computational & Mathematical Methods in Medicine
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On the number of fully packed loop configurations with a fixed associated matching.
Caselli, F., Krattenthaler, C., Lass, B., Nadeau, P. (2004)
The Electronic Journal of Combinatorics [electronic only]
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Monomer-dimer tatami tilings of rectangular regions.
Erickson, Alejandro, Ruskey, Frank, Woodcock, Jennifer, Schurch, Mark (2011)
The Electronic Journal of Combinatorics [electronic only]
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A Beautiful Figure 99999...9
Ryohei Miyadera, Daisuke Minematsu, Satoshi Hashiba (2006)
Visual Mathematics
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Analysing symmetric, mat weaving designs made by Makwe women in the Northeast of Mozambique: The example of the chicken's eye pattern
Paulus Gerdes (2013)
Visual Mathematics
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A reciprocity theorem for domino tilings.
Propp, James (2001)
The Electronic Journal of Combinatorics [electronic only]
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The minimum size required of a solitaire army.
Bell, George I., Hirschberg, Daniel S., Guerrero-García, Pablo (2007)
Integers
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Tilings of the sphere with right triangles. I: The asymptotically right families.
Dawson, Robert J. MacG., Doyle, Blair (2006)
The Electronic Journal of Combinatorics [electronic only]
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Adding layers to bumped-body polyforms with minimum perimeter preserves minimum perimeter.
Yang, Winston C. (2006)
The Electronic Journal of Combinatorics [electronic only]
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Algebraic tools for the construction of colored flows with boundary constraints
Marius Dorkenoo, Marie-Christine Eglin-Leclerc, Eric Rémila (2004)
RAIRO - Theoretical Informatics and Applications - Informatique Théorique et Applications
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We give a linear time algorithm which, given a simply connected figure of the plane divided into cells, whose boundary is crossed by some colored inputs and outputs, produces non-intersecting directed flow lines which match inputs and outputs according to the colors, in such a way that each edge of any cell is crossed by at most one line. The main tool is the notion of height function, previously introduced for tilings. It appears as an extension of the notion of potential of a flow...