2007

73 analyzed Bridges papers.

• “Gödel, Escher, Bach”, in other Eras — Dirk Huylebrouck
• 2D and 3D Animation Using Rotations of a Jordan Curve — Peter Hamburger; Edit Hepp; Richard Wartell
• A “Circle Limit III” Calculation — Douglas Dunham
• A Proposal for the Classification of Mathematical Sculpture — Ricardo Zalaya Báez
• A Simple Procedure to Generate Curves and Surfaces — Alan Sutcliffe
• A “Sound” Approach to Fourier Transforms: Using Music to Teach Trigonometry — Bruce Kessler
• Added Tangles of Sanguine Language —an Eclectic Syncretic Syntactic Taxonomy — Benjamin Wells
• Allahverdi Khan Bridge (Si-O-Seh Pol) of Esfahan: An Example of Art and Mathematics — Hourieh Mashayekh; Hayedeh Mashayekh
• Amazing Labyrinths — Samuel Verbiese
• Ancient Harmonic Law — Jay Kappraff
• Anticlastic Form – Manifesting Fields of Tension — Benjamin Storch
• Baskets for the Mathematics Classroom — S. Louise Gould
• Breaking Color Symmetry — Carla Farsi
• Building Models to Transition From Dimension to Dimension — Robert McDermott
• Composite Diffusion Limited Aggregation Paintings — Gary R. Greenfield
• Designing a Modern Tower in a Mathematically-Based World — Zafer Sagdic; Barbaros Sagdic
• Does it Look Square? Hexagonal Bipyramids, Triangular Antiprismoids, and their Fractals — Hideki Tsuiki
• Edge-Constrained Tile Mosaics — Robert Bosch
• Electrostatic Patterns in the Interior of a Circular Region — N.G. Nicolis
• Entwined Circular Rings — Rinus Roelofs
• Exploring Cubes Woven on the Skew — Felicity Wood
• Fractal Art: Closer to Heaven? Modern Mathematics, the art of Nature, and the nature of Art — Charalampos Saitis
• Fractal Knots Created by Iterative Substitution — Robert W. Fathauer
• Frieze Patterns of the Alhambra — B. Lynn Bodner
• From Folding and Cutting to Geometry and Algorithms: Integrating Islamic Art into the Mathematics Curriculum — Carol Bier
• From Modeling Foliage with L-systems to Digital Art — Glyn M. Rimmington; Mara Alagic
• Geometric Constructions and their Arts in Historical Perspective — Reza Sarhangi
• Geometrical Transformation: A Method for the Creation of Form in Contemporary Architecture — Ülkü İnceköse
• Geometry and New Urban Order — Cristina Argumedo; Mª Francisca Blanco; Dora Giordano; Miriam Pisonero
• Golden Fractal Trees — T. D. Taylor
• Hyperbolic Semi-Regular Tilings and their Symmetry Properties — Ma. Louise Antonette N. De Las Peñas; Glenn R. Laigo; Eden Delight B. Provido
• Images of the Ammann-Beenker Tiling — Edmund Harriss
• Imaginary Gardens A Model for Imitating Plant Growth — Anne M. Burns
• Imaginative Quilted Geometric Assemblages — Elaine Krajenke Ellison
• Inout Sculptures — Yutu Liu; Hernan Molina; Ergun Akleman
• Light, Movement and 3D Light Images Viewed as Photographs — Jack Tait
• Magritte: Analogies in Mathematical Reasoning — Rozhkovskaya Natasha
• Art Projects — Ann Hanson
• Mathematical Models for Binarization and Ternarization of Musical Rhythms — Francisco Gómez; Andrew Melvin; Imad Khoury; Rolando Pérez-Fernández; Jörg Kienzle; David Rappaport; Erin McLeish; Godfried Toussaint
• Mathematics and Symmetry: A Bridge to Understanding — Gail Kaplan
• Modeling D-Forms — Özgür Gönen; Ergun Akleman; Vinod Srinivasan
• Modeling High Genus Sculptures Using Multi-Connected Handles and Holes — Vinod Srinivasan; Hernan Molina; Ergun Akleman
• Modular Kirigami — George W. Hart
• Painting by the Numbers: A Porter Postscript — Chris Bartlett
• Patterned Polyhedra: Tiling the Platonic Solids — B.G. Thomas; M.A. Hann
• Planar Symmetry with Turtles — James Dean Palmer
• Portraits of Groups II, Orientation Reversing Actions — Jay Zimmerman
• Poverty and Polyphony: A Connection between Economics and Music — Rachel W. Hall; Dmitri Tymoczko
• Revisiting the Geometry of the Sala de Dos Hermanas — Ann Robertson
• Ricochet Compositions — I.A. de Kok; T. Lucassen; Zs. Ruttkay
• Sculptures which Stellarize Non-Planar Hexagons — Douglas G. Burkholder
• Shape, Time and Chemistry: Some Platonic Meditations — Farzad Mahootian
• Shiva: Two Views of Burnside’s Lemma at Work — James Mai; Daylene Zielinski
• Some Monohedral Tilings Derived From Regular Polygons — Paul Gailiunas
• Spiral Developable Sculptures of Ilhan Koman — Tevfik Akgün; Irfan Kaya; Ahmet Koman; Ergun Akleman
• Structure and Form in the Design Curriculum — M.A. Hann; B.G. Thomas
• Symmetric Embedding of Locally Regular Hyperbolic Tilings — Carlo H. Séquin
• Symmetry and Structure in Twist-Hinged Dissections of Polygonal Rings and Polygonal Anti-Rings — Greg N. Frederickson
• The 7 Curve, Carpets, Quilts, and Other Asymmetric, Square-Filling, Threaded Tile Designs — Douglas McKenna
• The Automorphism of Amalgamation Polytopes and Tessellation — Lin Hsin Hsin
• The Effect of Human Experience on Formal Word Meaning — Russell Jay Hendel
• The Geometry of Asian Trousers — Penelope Woolfitt
• The Ideal Vacuum: Visual Metaphors for Algebraic Concepts — Jessica K. Sklar
• The Modular Color Palette: Systems of Color Selection in the Paintings of James Mai — James L. Mai
• The Pentagram: From the Goddess to Symplectic Geometry — Elisa Prato
• The Power and Potential of Art in Literature to Teach Mathematics — William P. Bintz; Sara Delano Moore
• The Spirograph and Beyond — Susan McBurney
• Transgenic Visual-and-Sound Compositions — Artemis Moroni; Rafael Bocaletto Maiolla; Jônatas Manzolli
• Understanding Math via Arts ♦ Creating Arts via Math — Mara Alagic; Paul Gailiunas
• Using Art To Teach Maths * Using Maths To Create Art — Julie Dobson; Jenny Gage
• When is a picture not a picture? What is really in a Random Tandem? — Simon Bexfield
• Zany Projects: The Art of Mixing Compass with Computer — Rebecca Kessler
• Zome Workshop — Paul Hildebrandt