2019

120 analyzed Bridges papers.

• 3D Printing to Address Solids of Revolution at School — Sandra Reichenberger; Diego Lieban; Cecilia Russo; Barbara Lichtenegger
• A Family of Fern-like Ternary Complex Trees — Bernat Espigulé
• A Fisheye Gyrograph: Taking Spherical Perspective for a Spin — António Bandeira Araújo
• A Generalization of the Chaos Game — Tom Bates
• A Minimal Art Object with Six Horses in a Carousel — Walt van Ballegooijen; Hans Kuiper
• A Shape-based Approach to Creativity and Connection Making — Briony Thomas; Azael Capetillo; Alejandra Díaz de León; Fabio López; Rafael Machado
• A Synthesis of Sectors — Annette Mauer; Melissa Silk; Lisa Giles
• A Tribute to M.C. Escher in the Crop Fields of Fryslân — Hans Kuiper; Henk Rusman
• Active Learning ArtMath Project in College Algebra Classes — Elizabeth Lugosi
• Animated Isohedral Tilings — Craig S. Kaplan
• Animated Motions of Exceptional Flexible Instances of Generically Rigid Graphs — Georg Grasegger; Jan Legersky; Josef Schicho
• Art and Math Using an Equally Linked Tetrahedron — Josep Tarrés; Luis Sanchez Cuenca; Manuel Moreno; Toni Vinyes
• Artistic Excursions with the Sierpinski Triangle — Roza Aceska; Ben O’Brien
• Bead-Chain Construction Set and Interlocking Puzzle Inspired by Polyhedranes — Bih-Yaw Jin
• Braids Formed by the Impression of Knots — Alexander Åström; Christoffer Åström
• Bridges and Artists — Paul Gailiunas
• Building Polyhedra Models for Mathematical Art Projects and Teaching Geometry — Mircea Draghicescu
• Ceramics Inspired by String Theory — Nadav Drukker
• Citizen Art – Collective Mathematical Art to Raise the Public Awareness of Mathematics — Anna M. Hartkopf
• Combining Two Pictures on a Miura Fold — Alewyn P. Burger
• Conformal Mappings of the Hyperbolic Plane to Arbitrary Shapes — Eryk Kopczyński; Dorota Celińska-Kopczyńska
• Creating Deltahedra with Unfolded Net of Tetrahedron — Liang-Chen Peng
• Curve Stitching Density Plots — John Nicholson
• Curved Crease Folds of Spherical Polyhedra with Regular Faces — Klara Mundilova
• Dancing Euclidean Proofs: Experiments and Observations in Embodied Mathematics Learning and Choreography — Samuel J. Milner; Carolina Azul Duque; Susan Gerofsky
• Deriving Baskets — James Mallos
• Discrete and Computational Differential Geometry for Functional Pattern Design — Helmut Pottmann
• Discrete Gyroid Surface — Ulrich Reitebuch; Martin Skrodzki; Konrad Polthier
• Dissecting a Cube as a Teaching Strategy for Enhancing Students’ Spatial Reasoning: Combining Physical and Digital Resources — Diego Lieban; Zsolt Lavicza
• Divisible Skylines: Exploring Least Common Multiples and Divisibility through Visual Art — Saara Lehto; Anne-Maria Ernvall-Hytönen; Tommi Sottinen
• Double-layered Weaving of Infinite Bi-foldable Polyhedral Complexes — Jiangmei Wu; Matthias Weber
• Eliciting Students’ Visual-Spatial Thinking Processes in an Art Studio — Mehtap Kuş; Erdinç Çakıroğlu
• Embroidery of a Hyperbolic Fish Pattern — Douglas Dunham; Lisa Shier
• Environmental Problem-solving and Hands-on Geometry Learning through Storytelling inside a Geodesic Dome: Ice, Honey and Stardust — Kristóf Fenyvesi; Christopher S. Brownell; Hannu Salmi; Ho Gul Park; Adela Muntean; Matias Kaukolinna; Helena Thuneberg; Franz Bogner; Zsolt Lavicza
• Escher’s Polyhedral Models — Doris Schattschneider
• Experiencing Mathematics through Astonishment — Jean Francois Maheux
• Exploring a Taxicab-based Mandelbrot-like Set — Loe Feijs; Marina Toeters
• Exploring Kaleidocycles with LUX — Michael Acerra; Matias Kaukolinna; Alexey Ivchenko; Kristóf Fenyvesi
• Exploring Raaga Improvisations of Carnatic Music with Mathematical Proof Writing — Srividhya Balaji
• Exploring Randomness in Digital Art — Lali Barrière
• Exploring Rotational Symmetries and Triangles through Dance and Body Movement: Maths in Motion — Lena Nasiakou; Saara Lehto; Svetlana Goranova; Kerry Osborne; Kristóf Fenyvesi
• Exploring Simple Geometries Using Beaded Jewelry — Petra Surynková
• Exploring Szpakowski’s Linear Ideas — Robert Bosch; Abagael Cheng; Ari Smith
• Extensible Structures of Interlinking SL Strands — Shen-Guan Shih; Chih-Hung Yen; Long-Wei Chou
• Florautomata | Faunautomata — Anna M. Chupa; Michael A. Chupa
• Folding Functions: Origami Corrugations from Equations — Uyen Nguyen; Ben Fritzson; Marcus Michelen
• Fractal Analysis of a Sequence of LSD-Influenced Self-Portraits — Debanuj Chatterjee
• Fractal Images from Multiple Inversion in Circles — Peter Stampfli
• From Seifert Surfaces to Star Cinders — Carlo H. Séquin
• Fun with Newton’s Method — Kerry Mitchell
• Geared Jitterbugs — Elisabetta A. Matsumoto; Henry Segerman
• Generalized Julia Sets: from Cantor Bouquet to Cantor Cheese — Stefanie Hittmeyer; Bernd Krauskopf; Hinke M. Osinga
• Generative Art from One-Dimensional Chip-Firing Automata — Gary R. Greenfield
• Graeco-Latin Square Poems — Lisa Lajeunesse
• Grid-Based Circuits from de Bruijn Sequences — Karl Kattchee
• Helixation — Rinus Roelofs
• Hendecagonal Near-miss Polyhedral Cages — Jonathan G. Heddle; Agnieszka Kowalczyk; Bernard M. A. G. Piette
• How to Use Prime Numbers and Periodicity to Write a Poem — Emily R. Grosholz; Sarah Glaz
• Hungry Birds – a STEAM Experience — Melissa Silk; Corey Stewart; Annette Mauer
• Hyperbolization on a Squircular Continuum — Chamberlain Fong; Douglas Dunham
• Images Produced via Modular Multiplicative Inverse Filters — Donald Spector
• Impossible Folding Font — Erik D. Demaine; Martin L. Demaine; Tomoko Taniguchi; Ryuhei Uehara
• Impossible Pictures: When Art Helps Math Education — Matteo Torre
• Interlacing Mathematics and Art: Hands-on Non-Euclidean Geometry — Andreia Hall; Isabel Brás; Sónia Pais
• Lehmer’s Dance – A Lecture Performance — Roos van Berkel; Tom Verhoeff
• Light and Geometry: An Artistic-Mathematical Experience in Primary School — Valeria González Roel; Teresa F. Blanco; Raquel Valuja Framín; Jose Manuel Diego-Mantecón
• Light Painting: Visualization with and through Light — Barbara Lichtenegger
• Looking at Mathematics through the Lens of a Camera — Karina A. Rizzo; Laura S. del Río; Mónica E. Manceñido
• Magritte Meets Matisse Meets Mathematics — Demian Nahuel Goos
• Make Music Visible, Play Mathematics — Andrea Capozucca; Marco Fermani
• Making A Mystic Dream of 4 — Iggy McGovern
• Mandelshapes: Thinking Outside the Mandelbox — Gregg Helt
• Mapping Diagrams and a New Visualization of Complex Functions with GeoGebra — Martin Flashman
• Mathematics and Maypole Dancing — Christine von Renesse; Julianna Campbell
• Maths Craft in Class — Jeanette C. McLeod; Phillip L. Wilson; David Pomeroy; Erik Brogt
• Maths Craft New Zealand: An Unexpected Journey — Jeanette C. McLeod; Phillip L. Wilson
• Max Brückner’s Wunderkammer of Paper Polyhedra — George W. Hart
• Mindful Geometries: Making and Moving Inside the Icosahedron — Daniela Bertol
• New Generalizations of Quadratic Julia Sets to 3D — Václav Kučera
• Perception of Students in an Arts-integrated Mathematics Performance Task — Kit Lee; Rachel Lim; Oi Mei Teo
• Polyhedral Music — Jouko Koskinen; Petteri Mäkiniemi
• Portraits from the Family Tree of Plane-filling Curves — Jeffrey Ventrella
• Puzzling Plane-Filling Curves — Jörg Arndt; Julia Handl
• Quest for the Golden Egg — Hedy Hempe
• Reconstructing Early Islamic Geometries Applied To Surface Designs — Roger Burrows
• Regular Whitney Decompositions — Krystian Kazaniecki; Michał Wojciechowski
• Rhythm Domes: Applications of Euclid’s Algorithm to Architecture — Eric Worcester
• Sandpiles and Synthesizers: Listening to the Discrete Laplacian — John A. Lind
• Search for a Perfect Unequal Trapezohedron with Similar Faces — Chirag Mehta
• Setting a Creative Math Task with SET 3D: Modeling Physical Pieces through Digital Resources — Diego Lieban; Bjarnheiður (Bea) Kristinsdóttir; Zsolt Lavicza
• Shape-Partitions: New Elements, New Artworks — James Mai
• Sombrero Vueltiao – Weaving Mathematics — Milena Damrau
• Sound Signature Detection by Probability Density Function of Normalized Amplitudes — Ion Bica; Zhichun Zhai; Rui Hu; Mickey H. Melnyk
• Stiefel Manifolds and Polygons — Clayton Shonkwiler
• Symmetries of Intermeshed Crochet Designs — D. Jacob Wildstrom
• Symmetry in Koloman Moser’s Flächenschmuck — John M. Sullivan
• Symmetry Patterns from Multiple Identically Patterned Cubes — David A. Reimann
• Teaching Advanced Mathematical Concepts with Origami and GeoGebra Augmented Reality — Natalija Budinski; Zsolt Lavicza
• Tessellated Seven-Color Tori — Ellie Baker; Kevin Lee
• That Is Not Art, It Is a Puzzle! — Oskar van Deventer
• The Children’s Congress at the JKU Linz: Young Researchers and Interdisciplinary Projects — Sara Hinterplattner; Barbara Sabitzer; Jakob Skogø
• The Foundations of Mathematics and Art: Form, Logic, Intuition — Lynn Gamwell
• The Hairy Klein Bottle — Daniel Cohen; Shai Gul
• The Magnified Pixel: Digitally Fabricated Prototypes at the Intersection of Art, Mathematics and Architecture — Ioanna Symeonidou
• The Obtetrahedrille as a Modular Building Block for 3D Mathematical Art — Tom Verhoeff; Koos Verhoeff
• The Organ Base in Origami: Teaching Mathematics and Creativity in the Elementary Classroom — R. Alan Russell; William DeMichele; Nicole Holland; Caroline Lanzarone; Nettie Leepson
• The Planar Crystallography Groups as an Iconographic Analysis Tool in Islamic Art — María Antonieta Emparán
• The Pythagorean Forest — Josef Weese; Joshua Martinez; Christian Caraveo; Jesse Atkinson
• The Secret behind the Squiggles: Guitars with Optimally Curved Frets — Mitchell Chavarria; Jordan Schettler
• The Seduction of Curves — Allan McRobie
• The Sum of Odd Integers Quilt — Elaine Krajenke Ellison
• The Surprising Symmetry Pairs of 24 Di-Oct Ochominoes Tiles — Kate Jones
• Three-Dimensional Symmetries in Dance and Other Movement Arts — Karl Schaffer
• Tuti-Like Interweaving — Abdalla G. M. Ahmed
• Using GeoGebra and 3D printing for introducing Voronoi diagrams in school — Edith Lindenbauer; Sandra Reichenberger; Tomasz Kaim; Michael Lewicki; Philipp Rittberger; Daniel Taubinger; Tobias Wösenböck; Michelle Zauner
• Visually Synthesizing the Genotype-Phenotype Distinction in Cannabis sativa — Martin D. Pham
• Walkable Curves and Knots — Robert W. Fathauer
• Weaving Mondrian with GeoGebra — Marina Menna Barreto; Keri Howard
• Which Flower is It? — Andrew J. Simoson
• Yo Math Is So Arty: Inspiring Creative Learning with Mathematical Internet Memes — Giulia Bini; Ornella Robutti