- #1
- 15,611
- 10,388
- TL;DR
- Prof Erik Demaine and his father have found a novel way to flatten 4d objects to lower dimensions using infinite folds
Flattening Object with Computational Geometry
- Context: High School
- Thread starter jedishrfu
- Start date
-
- Tags
- Computational Geometry
Click For Summary
SUMMARY
The discussion centers on the innovative work of Erik Demaine and his father, Martin Demaine, in the field of computational geometry, specifically their contributions to flattening complex objects through origami techniques. Their research, highlighted in a Quanta Magazine article, demonstrates the mathematical principles behind infinite folds and their applications in various domains such as art, science, and engineering. The Demaine duo's work exemplifies the intersection of mathematics and practical applications, showcasing how origami can solve real-world problems.
PREREQUISITES- Understanding of computational geometry principles
- Familiarity with origami techniques and their mathematical foundations
- Basic knowledge of mathematical modeling and problem-solving
- Awareness of applications of geometry in art and engineering
- Research advanced concepts in computational geometry
- Explore the mathematical foundations of origami design
- Study applications of origami in engineering and robotics
- Investigate the impact of origami on modern art and design
Mathematicians, engineers, artists, and educators interested in the applications of computational geometry and origami in solving complex problems.
Similar threads
- · Replies 4 ·
- · Replies 1 ·
Undergrad
The answer is 15! What is the problem?
- · Replies 1 ·
- · Replies 6 ·
- · Replies 1 ·
High School
New solutions to old, historic problems
- · Replies 2 ·
- · Replies 7 ·
- · Replies 30 ·
- · Replies 13 ·
- · Replies 3 ·