Origami8, Volume I: Proceedings of the 8th International Meeting on Origami in Science, Mathematics and Education (8OSME) [Pehme köide]

Chapter 1 :Adding more bite to the origami chomper.
Chapter
2:Quaternion-Based Loop Closure Method for Precise Kinematic Simulation of
Rigid Origami.-Chapter 3 :Shape Optimization of Rigid Origami for Approximate
Self-foldability under Gravity.
Chapter 4 :When will the existence of a
non-trivial state guarantee a continuous motion for a quad-mesh rigid
origami?.
Chapter 5 :Nonlinear Kinematics of Recursive Origami Inspired by
Spidron.
Chapter 6 :Programmable multistability and rigid flattenability in
origami cubes by adding a minimal cut.
Chapter 7 :Isometries of
trapezoid-based origami.
Chapter 8 :Higher-order infinitesimal mechanism of
rigid origami and polynomial approximation of its folding path.-Chapter 9
:Modular Origami Approach for Rigid Foldable Steel Load-Bearing Plate
Lattices in Arbitrary Sizes.
Chapter 10 :Woven Rigidly Foldable T-hedral
Tubes Along Translational Surfaces.
Chapter 11:Amplifying the kinematics of
origami mechanisms with spring joints.
Chapter 12 :Rigid-Foldable
Hexagon-Twist Origami Patterns.
Chapter 13 :Framework for the fabrication of
flat foldable, thick origami structures via non-rigid origami methods..-
Chapter 14 :Not So Thick Origami.
Chapter 15 :Regular and Semi-Regular
Tessellations of Origami Flashers.-Chapter 16 :Constant-Thickness
Accommodation by Pattern Modification for Origami Flashers.
Chapter 17
:Cyclic Testing of Membrane Hinges for use in Origami-inspired Engineering
Design.
Chapter 18 :A lightweight building construction system using
curved-crease origami blocks.
Chapter 19 :Designing Curved Folded Structures
through Topology Optimisation.-Chapter 20 :Actuating tubes in multilayer
curved folding.
Chapter 21 :Slit folding openings to close along curved
foldlines.
Chapter 22 :Rigid-ruling Curved Folding Origami Implemented with
Straight Inflated Air Pouches.
Chapter 23 :Kirigami-inspired rectangular
iso-area twist tessellations in architecture.
Chapter 24 :Growing kirigami
with self-healing and reprogrammable mechanical properties.-Chapter
25:Fabrication of DCRA using Kiri-origami Structure.
Chapter 26:Auxetic
Kirigami Pattern inspired by Indusium in a Dictyophora Indusiate.
Chapter
27:A kirigami-inspired folding configuration for Muira thick panel.
Chapter
28:Rotational Erection System (RES) variations: fractals, tessellation, and
interlinkage.
Chapter 29 :Folding Condition of Kirigami and Rigid-foldable
Kiri-origami Structure with Periodic Incision on Concentric Circles.
Chapter
30 :Design of morphing and multifunctional shape profiles through cutting
tessellations.

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.