Jusur / Bridges Research Atlas

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group actions

group actions

Apr 30, 20261 min read

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group actions

Appears in 18 extracted records.

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Representative papers

  • Vasarely Design and Other Non-Cubical Designs (2002)
  • NEC Polygonal Groups and Tessellations (2003)
  • Asymmetric Rhythms, Tiling Canons, and Burnside’s Lemma (2004)
  • Permuting Heaven and Earth: Painted Expressions of Burnside’s Theorem (2004)
  • H.S.M. Coxeter and Tony Bomford’s Colored Hyperbolic Rugs (2005)
  • Non-Euclidean Symmetry and Indra’s Pearls (2006)
  • From Sierpinski Triangle to Fractal Flowers (2008)
  • Teaching Group Theory Using Portraits of Groups (2008)
  • Aesthetically Pleasing Azulejo Patterns (2009)
  • Playing with the Möbius Band (2010)
  • Celebrating Mathematics in Stone and Bronze: Umbilic Torus NC vs SC (2012)
  • An Exhibition of Exponential Sums: Visualizing Supercharacters (2015)
  • A Generalized Dual of the Tonnetz for Seventh Chords: Mathematical, Computational and Compositional Aspects (2018)
  • Sphairahedra and Three-Dimensional Fractals (2018)
  • Paths on Three Circles (2020)
  • Changing Spots: Using Combinatorics to Count Japanese Braiding Patterns (2022)
  • All (!) Three-Part Variations on Three Different Kinds of Cubes (2023)
  • Constructing Triangulations and Polyhedra with Dihedral Symmetry (2025)

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  • group actions
  • Representative papers

Backlinks

  • Vasarely Design and Other Non-Cubical Designs
  • NEC Polygonal Groups and Tessellations
  • Asymmetric Rhythms, Tiling Canons, and Burnside's Lemma
  • Permuting Heaven and Earth: Painted Expressions of Burnside’s Theorem
  • H.S.M. Coxeter and Tony Bomford's Colored Hyperbolic Rugs
  • Non-Euclidean Symmetry and Indra's Pearls
  • From Sierpinski Triangle to Fractal Flowers
  • Teaching Group Theory Using Portraits of Groups
  • Aesthetically Pleasing Azulejo Patterns
  • Playing with the Möbius Band
  • Celebrating Mathematics in Stone and Bronze: Umbilic Torus NC vs SC
  • An Exhibition of Exponential Sums: Visualizing Supercharacters
  • Sphairahedra and Three-Dimensional Fractals
  • A Generalized Dual of the Tonnetz for Seventh Chords: Mathematical, Computational and Compositional Aspects
  • Paths on Three Circles
  • Changing Spots: Using Combinatorics to Count Japanese Braiding Patterns
  • All (!) Three-Part Variations on Three Different Kinds of Cubes
  • Constructing Triangulations and Polyhedra with Dihedral Symmetry

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