Written by a world expert on the subject, Origametry is the first complete reference on the mathematics of origami. It is an essential reference for researchers of origami mathematics and applications in physics, engineering, and design. Educators, students, and enthusiasts will also enjoy this fascinating account of the mathematics of folding.
Written by a world expert on the subject, Origametry is the first complete reference on the mathematics of origami. It is an essential reference for researchers of origami mathematics and applications in physics, engineering, and design. Educators, students, and enthusiasts will also enjoy this fascinating account of the mathematics of folding.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Thomas C. Hull is an Associate Professor of Mathematics at Western New England University and a world expert on the mathematics of origami. He has won the A. T. Yang Memorial Award in Theoretical Kinematics for his research, and his Five Intersecting Tetrahedra was named among the top 10 origami models of all time by the British Origami Society.
Inhaltsangabe
Introduction Part I. Geometric Constructions: 1. Examples and basic folds 2. Solving equations via folding 3. Origami algebra 4. Beyond classic origami Part II. The Combinatorial Geometry of Flat Origami: 5. Flat vertex folds: local properties 6. Multiple-vertex flat folds: global properties 7. Counting flat folds 8. Other flat folding problems Part III. Algebra, Topology, and Analysis in Origami: 9. Origami homomorphisms 10. Folding manifolds 11. An analytic approach to isometric foldings Part IV. Non-Flat Folding: 12. Rigid origami 13. Rigid foldings 14. Rigid origami theory References Index.
Introduction Part I. Geometric Constructions: 1. Examples and basic folds 2. Solving equations via folding 3. Origami algebra 4. Beyond classic origami Part II. The Combinatorial Geometry of Flat Origami: 5. Flat vertex folds: local properties 6. Multiple-vertex flat folds: global properties 7. Counting flat folds 8. Other flat folding problems Part III. Algebra, Topology, and Analysis in Origami: 9. Origami homomorphisms 10. Folding manifolds 11. An analytic approach to isometric foldings Part IV. Non-Flat Folding: 12. Rigid origami 13. Rigid foldings 14. Rigid origami theory References Index.
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