Results 81 to 90 of about 920 (172)
Title: Extremal Polyominoes Author: Veronika Steffanová Department: Department of Applied Mathematics Supervisor: Doc. RNDr. Pavel Valtr, Dr. Abstract: The thesis is focused on polyominoes and other planar figures consisting of regular polygons, namely ...
Steffanová, Veronika
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Symmetry and simplicity spontaneously emerge from the algorithmic nature of evolution. [PDF]
Johnston IG +6 more
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Nested Reconfigurable Robots: Theory, Design, and Realization
Rather than the conventional classification method, we propose to divide modular and reconfigurable robots into intra-, inter-, and nested reconfigurations.
Ning Tan +4 more
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Selected Papers of the 31st International Workshop on Combinatorial Algorithms, IWOCA 2020. [PDF]
Gąsieniec L, Klasing R, Radzik T.
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Common Unfoldings of Polyominoes and Polycubes [PDF]
This paper studies common unfoldings of various classes of polycubes, as well as a new type of unfolding of polyominoes. Previously, Knuth and Miller found a common unfolding of all tree-like tetracubes. By contrast, we show here that all 23 tree-like pentacubes have no such common unfolding, although 22 of them have a common unfolding. On the positive
Greg Aloupis +9 more
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Ising Model: Recent Developments and Exotic Applications. [PDF]
Lipowski A.
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Level and pseudo-Gorenstein path polyominoes
We classify path polyominoes which are level and pseudo-Gorenstein. Moreover, we compute all level and pseudo-Gorenstein simple thin polyominoes with rank less than or equal to 10.
Rinaldo, Giancarlo +2 more
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2L convex polyominoes: discrete tomographical aspects
International audienceThis paper uses the theoretical material developed in a pre- vious article by the authors in order to reconstruct a subclass of 2L- convex polyominoes.
Vuillon, Laurent, Tawbe, Khalil
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Gene duplication and subsequent diversification strongly affect phenotypic evolvability and robustness. [PDF]
Jouffrey V, Leonard AS, Ahnert SE.
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Enumeration of generalized polyominoes
As a generalization of polyominoes we consider edge-to-edge connected nonoverlapping unions of regular k-gons. For n ≤ 4 we determine formulas for the number ak(n) of generalized polyominoes consisting of n regular k-gons. Additionally we give a table of
Matthias Koch, Sascha Kurz
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