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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Displaying similar documents to “The shape of a typical boxed plane partition.”
Monomer-dimer tatami tilings of rectangular regions.
Determinant formulae for some tiling problems and application to fully packed loops
Philippe Di Francesco, Paul Zinn-Justin, Jean-Bernard Zuber (2005)
Annales de l’institut Fourier
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We present a number of determinant formulae for the number of tilings of various domains in relation with Alternating Sign Matrix and Fully Packed Loop enumeration.
Tiling parity results and the holey square solution.
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When can you tile a box with translates of two given rectangular bricks?
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Counting fixed-height tatami tilings.
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-enumeration of self-complementary plane partitions.
Eisenkölbl, Theresia (2005)
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Diagonal sums of boxed plane partitions.
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Enumeration of tilings of diamonds and hexagons with defects.
Helfgott, Harald A., Gessel, Ira M. (1999)
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A point in many triangles.
Bukh, Boris (2006)
The Electronic Journal of Combinatorics [electronic only]
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A bijection between classes of fully packed loops and plane partitions.
Di Francesco, P., Zinn-Justin, P., Zuber, J.-B. (2004)
The Electronic Journal of Combinatorics [electronic only]
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Rhombus tilings of a hexagon with two triangles missing on the symmetry axis.
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Explorations and Discoveries in the Classroom
Judita Cofman (1998)
The Teaching of Mathematics
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