Origami8, Volume IV
Description
These four volumes of proceedings contain 126 papers contributed to the 8 th International Meeting on Origami Science, Mathematics and Education (8OSME), held on 16-18 July 2024 at Swinburne University of Technology in Melbourne, Australia. The papers represent current work in different disciplines of origami and they are grouped into four subject themes, Volume 1 - Engineering I , Volume 2 - Engineering II, Volume 3 - Mathematics, Computation, History and Mental Health, and Volume 4 - Design and Education.
We witness increasing interests in origami from researchers, practitioners and artists. Of a special note is the rapidly growing research in origami engineering, a distinctive field with fundamental concepts and applications related to space, mechanical, material, medical and structural engineering etc.
Participants of 8OSME should find great passion and opportunity of collaborations across disciplines of origami. We hope these four volumes will inspire not just currently active researchers and artists, but also the next generation of origami scientists, mathematicians, engineers, designers, historians, and teachers.
More details
Other editions
Additional editions
Persons
Michael Assis is a mathematical physicist and origami artist. He received his PhD from Stony Brook University in the area of statistical mechanics, with applications in combinatorics and computational mathematics. He has exhibited his original origami models in conferences in several countries, and actively contributes to research in origami mathematics. He is currently based at the University of Melbourne, working in medical research in the area of paediatric oncofertility.
Guoxing Lu is a Qiushi Chair Professor in the Department of Engineering Mechanics, Zhejiang University, China. Prior to that, he was a University Distinguished Professor and Founding Director of the Impact Engineering Laboratory, Swinburne University of Technology, Australia. He held academic positions at Nanyang Technological University, Singapore. In 1989, he obtained his PhD in Structural Mechanics from the University of Cambridge.
Zhong You is a professor of Engineering Science at the University of Oxford. His research encompasses the fields of folding and origami structures, with a particular focus on the development of a systematic approach to the creation of large deployable assemblies. He served as the chairperson for 7OSME, which was held in Oxford in 2018. He obtained his PhD in structural engineering from the University of Cambridge.
Content
Chapter 1: On the Constructions of Generalized Offset Pythagorean Stretch Patterns.- Chapter 2:New techniques in hex pleating for representational origami design.- Chapter 3:Exploring criteria for designing novel waterbomb tessellations using triangular convex polygons.- Chapter 4:A Systematic Notation to Pleat Intersection Operations.- Chapter 5:Flat-back 3D gadgets in origami extrusions completely downward compatible with the conventional pyramid-supported 3D gadgets ".- Chapter 6:Triangle-supported negative 3D gadgets in origami extrusions with a canonical correspondence to flat-back positive 3D gadgets.- Chapter 7:Truncated 3D gadgets in origami extrusions.- Chapter 8:Comparing Twist Pattern Design Method and Design Methods of Primal-Dual Tessellations.- Chapter 9: symmetry Requirements and Design Equations for Origami Tessellations.- Chapter 10: Hybrid Hexagon Twist Interface.- Chapter 11: Generating Smocking Patterns of Twist Folds for Clothing Design.- Chapter 12: Twist Fold Modules for Combinatorial Design of Petaloid Smocking in Clothing.- Chapter 13: Generating Strings from Crease Patterns for Facilitating the Folding of Petaloid Smockingv.- Chapter 14: Visualizing Petaloid Smocking based on Rotation of Decorations and Pleat Length.- Chapter 15: Folding all 4 × 4 Rotationally-Symmetric Diagonal-Grid 2-Color Patterns.- Chapter 16: From A4 paper to Tangram Puzzles: The Math Behind the Paper Folding.- Chapter 17: A variational approach to the paper bag problem for flanged origami packages folded from dihedrons of convex .- polygons Chapter 18: Rotational origami of polyhedral type and reduction of flanges.- Chapter 19: Folding curves over pleats.- Chapter 20: Topological Transformation of the Miura Ori Crease Pattern Pillow Box Design.- Chapter 21: An Origami-Inspired Mascot Design for China's National Stadium.- Chapter 22: The multifaceted dialogue initiated by the origami-based artistic process.
