Searching Bridges Papers
Using Google
You can use site-specific Google search by entering your query in the Google search box at the top of the sidebar. Note that Google does not support site-specific Google Scholar searching; however, if you visit Google Scholar, you can use an advanced search to restrict yourself to articles published in Bridges.
Category searching
We assign every Bridges paper to one or more categories. Click on one of the categories below to view all papers contained in that category. Results will appear below.
Architecture/Design Art/Sculpture Education Geometry Letters/Poetry Math/Logic Music Origami/Tessellation Pattern/Symmetry/Sets Perception/Culture Physics/Acoustics Full List
Text searching
Alternatively, you can write a generic query for any text contained in the paper's title, author list, or keywords. Simply enter your text below and click on the search button. Results will appear below.
Results: Category "math\logic" (Page 4)
From Sierpinski Triangle to Fractal Flowers
Bridges 2008 Pages 117–122
Doyle Spiral Circle Packings Animated
Bridges 2008 Pages 131–138
The Mathematics of the Channel Anamorphosis
Bridges 2008 Pages 149–154
A Sangaku Revived
Bridges 2008 Pages 155–162
Inpainting of Ancient Austrian Frescoes
Bridges 2008 Pages 163–170
Neo-Riemannian Geometry
Bridges 2008 Pages 179–186
A Comparative Phylogenetic-Tree Analysis of African Timelines and North Indian Talas
Bridges 2008 Pages 187–194
Procedural Generation of Sculptural Forms
Bridges 2008 Pages 209–218
Counting the Number of Site Swap Juggling Patterns with Respect to Particular Ceilings
Bridges 2008 Pages 219–224
Connecting the Dots: The Ins and Outs of TSP Art
Bridges 2008 Pages 235–242
Manipulating Images with Fractal Julia Sets
Bridges 2008 Pages 243–250
Diffusion Processes and Light Installations: Mathematics, Visualisation, and Perception
Bridges 2008 Pages 265–272
Interactive Demonstrations with Mathematica 6
Bridges 2008 Pages 273–280
A Fractal Crystal Comprised of Cubes and Some Related Fractal Arrangements of other Platonic Solids
Bridges 2008 Pages 289–296
Porter’s Golden Section, Experimentally
Bridges 2008 Pages 319–326
A “Circle Limit III” Backbone Arc Formula
Bridges 2008 Pages 341–346
Connecting Mathematics and the Arts through the Magic of Escher for Elementary School Students
Bridges 2008 Pages 347–352
Image Stitching: From Mathematics to Arts
Bridges 2008 Pages 401–404
Masterpiece: Interactive Evolution in Visual Domain
Bridges 2008 Pages 409–412
Mathematical Secrets of Seven
Bridges 2008 Pages 417–420
Mathematics in Rangolee Art from India
Bridges 2008 Pages 429–432
Using D-Forms to Create a Calder Type Mobile
Bridges 2008 Pages 457–458
Mathematics and Arts: Finding the Horizon of Understanding for Arts Students
Bridges 2008 Pages 463–464
Visualization of Rhyme Patterns in Two Sonnet Sequences
Bridges 2008 Pages 465–466
Imaging, Mathematics, and Art
Bridges 2008 Pages 473–474
Aesthetic Beauty of Rotation
Bridges 2008 Pages 477–478
The Speed of Mathematics
Bridges 2008 Pages 479–480
The Hidden Art in a Dynamic Geometry Software Program
Bridges 2008 Pages 481–482
Projecting Mathematical Curves with Laser Light: A Tribute to Ptolemy
Bridges 2008 Pages 483–484
Fibonacci Tornado: Phylotaxy Spirals consisting of all Similar Triangles
Bridges 2008 Pages 485–486
Three Musical Geometries
Bridges 2008 Pages 487–488
Mathematics Is Art
Bridges 2009 Pages 1–10
Mathematical Methods in Origami Design
Bridges 2009 Pages 11–20
Kircher's Mechanical Composer: A Software Implementation
Bridges 2009 Pages 21–28
The Art of Iterated Function Systems with Expanding Functions
Bridges 2009 Pages 55–62
Harmonious Dances
Bridges 2009 Pages 63–68
Bridging Art Museums and Middle School Math Classrooms
Bridges 2009 Pages 69–78
Comic Books That Teach Mathematics
Bridges 2009 Pages 97–104
Growth Forms
Bridges 2009 Pages 207–214
Using Works of Visual Art to Teach Matrix Transformations
Bridges 2009 Pages 215–222
A Garden of Statistically Self-Similar Plants
Bridges 2009 Pages 231–238
A New Method for Designing Iterated Knots
Bridges 2009 Pages 251–258
ShamsehTrees: Providing Hierarchical Context for Nodes of Interest
Bridges 2009 Pages 293–300
Talking About Math/Art: The Long Pause
Bridges 2009 Pages 301–302
Mathematical Experiments with African Sona Designs
Bridges 2009 Pages 305–308
Honors Seminar: A Creative Interdisciplinary Approach for Student Exploration
Bridges 2009 Pages 309–312
Realistic Image Making with Mandelbrot Set
Bridges 2009 Pages 313–314
This Equation is Art
Bridges 2009 Pages 317–318
Binary Based Fresco Restoration
Bridges 2009 Pages 337–338
Mathematical Iconography in Gaudí's Cosmos
Bridges 2009 Pages 343–344