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Anisotropic Cellular Forces Drive Hexagonal-to-Tetragonal Tiling Transitions in the Drosophila Eye. [PDF]
Dev Growth DifferZheng T, Davis SR, Li C, Ren W, Sato M.
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Scatterometry-Based Monitoring of Laser-Induced Periodic Surface Structures on Stainless Steel. [PDF]
Sensors (Basel)Götte A +5 more
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HR-Mamba: Building Footprint Segmentation with Geometry-Driven Boundary Regularization. [PDF]
Sensors (Basel)Su B +7 more
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Real-world road damage dataset with potholes, cracks, and maintenance holes. [PDF]
Sci RepGiordani E +4 more
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Pattern Recognition, 2010 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
NicK Barnes
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Tenth IEEE International Conference on Computer Vision (ICCV'05) Volume 1, 2005
This paper describes a new robust regular polygon detector. The regular polygon transform is posed as a mixture of regular polygons in a five dimensional space. Given the edge structure of an image, we derive the a posteriori probability for a mixture of regular polygons, and thus the probability density function for the appearance of a mixture of ...
Nick Barnes +3 more
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This paper describes a new robust regular polygon detector. The regular polygon transform is posed as a mixture of regular polygons in a five dimensional space. Given the edge structure of an image, we derive the a posteriori probability for a mixture of regular polygons, and thus the probability density function for the appearance of a mixture of ...
Nick Barnes +3 more
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Efficient Regular Polygon Dissections
Geometriae Dedicata, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Evangelos Kranakis +2 more
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A Note on Regular Near Polygons
Graphs and Combinatorics, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Akira Hiraki, Jack H. Koolen
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The kissing number of the regular polygon
Discrete Mathematics, 1998 Summary: Let \(P_n\) be a regular polygon containing \(n\) sides and \(K(P_n)\) its kissing number. This paper gets \(K(P_n) =6\) for \(n>6\).
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The American Mathematical Monthly, 2000
(2000). Loops of Regular Polygons. The American Mathematical Monthly: Vol. 107, No. 6, pp. 500-510.
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(2000). Loops of Regular Polygons. The American Mathematical Monthly: Vol. 107, No. 6, pp. 500-510.
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