visual art

Appears in 132 extracted records.

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Representative papers

• Bridges of Mathematics, Art, and Physics (1998)
• Aesthetics, Beauty, and Computer Science (1999)
• The Linear Visualization of Mathematical Anomalies In Sculptural Space: An Artist Presentation (1999)
• Recognizable Motif Tilings Based on Post-Escher Mathematics (1999)
• Abstraction, Reflection, and Learning (1999)
• Mathematics and Art: Bill and Escher (2000)
• The Golden Ratio and How it Pertains to Art (2000)
• GeomeTreks: A Mathematical Art Odyssey (2001)
• Mathematical Poetry (2001)
• Geometries of Curvature and their Aesthetics (2001)
• Sculptural Interpretation of a Mathematical Form (2002)
• Mathematics for Those Who Hate Mathematics (2002)
• Sentences on the Aesthetics of Mathematics and Art (2002)
• Towards a Geometrical Way of Thinking (2002)
• Computer Sculpture: A journey through Mathematics (2002)
• Dimension of Time in Strange Attractors (2003)
• Frieze-Generation Using Artificial Life (2003)
• An Introduction to the Tiling Properties of Precious Triangles (2003)
• Mathematics and Esthetics — Science and Art in the Bay Area (2003)
• Optimal Geometry as Art (2003)
• An Interdisciplinary Study of an Archetype: Across Cultures and Disciplines (2003)
• On Mathematics in Art (2003)
• New Pentatonic Scale Relationships with Visual Parallels (2003)
• Glide Reflection and other Combined Transformations (2004)
• Cognitive Models of Music and Painting (2004)
• Fractal Art – A Comparison of Styles (2004)
• A Physical Proof for Five and Only Five Regular Solids (2005)
• Donald Coxeter: The Man who Saved Geometry (2005)
• Art in Mathematics Classroom (2005)
• Malekula Sand Tracings: A Case in Ethnomathematics (2005)
• Symmetric Linear Constructions in Motion (2005)
• Tessellation Techniques (2005)
• Two and Three-Dimensional Art Inspired by Polynomiography (2005)
• Mathematics Investigations in Art-Based Environments (2006)
• Two processes of creating form in music (2006)
• Love, Understanding, and Soap Bubbles (2006)
• Mandala and 5, 6 and 7 fold Division of the Circle (2006)
• Moving Beyond Geometric Shapes: Other Connections Between Mathematics and the Arts for Elementary-grade Teachers (2006)
• Polygon Foldups in 3D (2006)
• Tiled Artworks Based on the Goldbach Conjecture (2006)
• Entwined Circular Rings (2007)
• “Gödel, Escher, Bach”, in other Eras (2007)
• The Ideal Vacuum: Visual Metaphors for Algebraic Concepts (2007)
• When is a picture not a picture? What is really in a Random Tandem? (2007)
• A Guide to Creating Escher-like Bird Motif Tessellations (2008)
• The Catenary Art, Architecture, History, and Mathematics (2008)
• Using Works of Visual Art to Teach Matrix Transformations (2009)
• Mathematical Experiments with African Sona Designs (2009)
• ZenArt: Graphic Geometrical Modules (2009)
• Binary Based Fresco Restoration (2009)
• Expressions, Assemblages and Grammars (2010)
• Visual and Logical Beauty in Mathematics (2010)
• Chaos, Noise, Randomness and Coincidence as Constitutional for Generative Art (2010)
• Tile Color Matching Using Simple Universal Cycles (2010)
• Impossible Ornaments (2010)
• Geometric Structures and Forms as Visual Art Compositions (2011)
• Genetic Weapons (2011)
• Decalcomania (2011)
• An Exploration of Froebel’s Gift Number 14 leads to Monolinear, Re-entrant, Dichromic Mono-Polyomino Weavings (2011)
• Triangle Tessellation Workshop (2011)
• Abacaba! – Using a mathematical pattern to connect art, music, poetry and literature (2011)
• Spelunking Adventure III: Close-Pack and Space-Fill Octahedral Domains (2012)
• Art of the Quantum Moment (2012)
• Exploring the Visualization of Music (2012)
• Portraits of Groups in Three Dimensions (2012)
• The Art and Mathematics of Tangrams (2012)
• How to Make an IMAGINARY Exhibition (2013)
• Mathematical Beading as Molecular Analog Computation: An Example from Beaded Sierpinski Buckyball (2013)
• Territories of Color: Towards a New Model of Simultaneous Color Contrast (2013)
• The Art of Geometry (2013)
• The Mercator Redemption (2013)
• Turtles for Tessellations (2013)
• A Plane-Filling Curve Using Ammann A5 Tiles (2014)
• [[papers/2014/bridges2014-65|Math + (A) ${}^{rt}$ at the Winnipeg Art Gallery]] (2014)
• Random Processes and Visual Perception (2014)
• Two Solutions to an Unsolvable Problem: Connecting Origami and GeoGebra in a Serbian High School (2014)
• 3D Lenticular Imaging for Art (2015)
• Bridges Exhibits as Incentives to Collaborative Artworks (2015)
• Exploring the Manifold of Image Patches (2015)
• Mathematics through the Lens of a Kaleidoscope: A Student Centered Approach to Building Bridges between Mathematics and Art (2015)