Polyominoes with nearly convex columns: An undirected model
, 2009 Column-convex polyominoes were introduced in 1950's by Temperley, a mathematical physicist working on ``lattice gases''. By now, column-convex polyominoes are a popular and well-understood model.
Svjetlan Feretić +3 more
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What Does It Take to Solve the 3D Ising Model? Minimal Necessary Conditions for a Valid Solution. [PDF]
Entropy (Basel), 2022 Viswanathan GM +3 more
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Polyominoes defined by two vectors
, 1994 The polyominoes' problem defined by two vectors has been proposed by M. Nivat in the course of the seminar held at the Dipartimento di Sistemi e Informatica di Firenze, on September 1992, on the subject Tiling the plane with a horizontal bar hm and a ...
Del Lungo, A.
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Maximal superpositions of horizontally convex polyominoes
, 1999 Horizontally convex polyominoes are finite discrete sets of simply connected elementary cells, such that all of their rows are connected. The problem is to find the best matching between two horizontally convex polyominoes.
Fiorio, Christophe, d'Andréa, Gilles
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Development of a Public-Domain Measure of Two-Dimensional Rotation Ability and Preliminary Evidence for Discriminant Validity among Occupations. [PDF]
J Intell, 2023 Mather KA, Condon DM.
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A middle ground where executive control meets semantics: the neural substrates of semantic control are topographically sandwiched between the multiple-demand and default-mode systems. [PDF]
Cereb Cortex, 2023 Chiou R +4 more
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Evolution of interface binding strengths in simplified model of protein quaternary structure. [PDF]
PLoS Comput Biol, 2019 Leonard AS, Ahnert SE.
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Convex polyominoes, general polyominoes, and self-avoiding walks using algebraic languages
, 1997 Beginning with a transfer matrix method used by R. C. Read to find the number of all polyominoes with at most a given number of rows, this method will be reinterpreted in several different ways.
Mikovsky, Anthony Arthur
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Structural properties of genotype-phenotype maps. [PDF]
J R Soc Interface, 2017 Ahnert SE.
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Tiling with Polyominoes, Polycubes, and Rectangles
, 2015 In this paper we study the hierarchical structure of the 2-d polyominoes. We introduce a new infinite family of polyominoes which we prove tiles a strip. We discuss applications of algebra to tiling.
Saxton, Michael
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