9781498765343-1498765343-3D Origami Art (AK Peters/CRC Recreational Mathematics Series)

3D Origami Art (AK Peters/CRC Recreational Mathematics Series)

ISBN-13: 9781498765343
ISBN-10: 1498765343
Edition: 1
Author: Jun Mitani
Publication date: 2016
Publisher: A K Peters/CRC Press
Format: Paperback 134 pages
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Book details

ISBN-13: 9781498765343
ISBN-10: 1498765343
Edition: 1
Author: Jun Mitani
Publication date: 2016
Publisher: A K Peters/CRC Press
Format: Paperback 134 pages

Summary

3D Origami Art (AK Peters/CRC Recreational Mathematics Series) (ISBN-13: 9781498765343 and ISBN-10: 1498765343), written by authors Jun Mitani, was published by A K Peters/CRC Press in 2016. With an overall rating of 4.3 stars, it's a notable title among other books. You can easily purchase or rent 3D Origami Art (AK Peters/CRC Recreational Mathematics Series) (Paperback) from BooksRun, along with many other new and used books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $9.24.

Description

Easily Create Origami with Curved Folds and Surfaces

Origami―making shapes only through folding―reveals a fascinating area of geometry woven with a variety of representations. The world of origami has progressed dramatically since the advent of computer programs to perform the necessary computations for origami design.

3D Origami Art presents the design methods underlying 3D creations derived from computation. It includes numerous photos and design drawings called crease patterns, which are available for download on the author’s website. Through the book’s clear figures and descriptions, readers can easily create geometric 3D structures out of a set of lines and curves drawn on a 2D plane.

The author uses various shapes of sheets such as rectangles and regular polygons, instead of square paper, to create the origami. Many of the origami creations have a 3D structure composed of curved surfaces, and some of them have complicated forms. However, the background theory underlying all the creations is very simple. The author shows how different origami forms are designed from a common theory.

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