Karen Uhlenbeck

MATHEMATICS
The Equations of Nature

Throw a ball in the air - where does it go? Put a pot on the stove - how does the heat spread? Blow a soap bubble - what shape will it take? Flip a switch and... a light turns on! All of these phenomena are governed by simple differential equations that have been known and studied for over 100 years. Nature at a small scale - electrons, protons, and other particles - is governed by more complicated laws; these also involve differential equations. Such equations lie at the heart of Karen Uhlenbeck's work. Her discoveries have shed light on the solutions to these equations and have found applications in both geometry and physics.

A soap film on a wire frame naturally assumes the form of a curved surface. This is what negative curvature looks like.


 


VIEW THUMBNAILS
........................................
1. Molecules to the Mind
2. Foam and Glass
3. Mentoring
4. Mathematics
5. Clockface
6. Higher Dimensions
7. Biology of Sleeping
8. Aurora Borealis
9. Thought and Models
10. Spinning and Balance
11. Visualizing Mathematics
12. I Am a Mathematician
13. Discovery
14. Wavelets
15. Symmetries
16. Seeing Infrared
17. Seeing the Light
18. What is Scientific Truth
19. I Am a Computer Scientist
20. Women in a Lab
21. Collaboration in Science
22. Families in Science
23. Swimming through Space
24. Hard Glittering Snow
25. The Golden Mean
26. Opals and Butterfly Wings
27. Surfing Flies
28. Understanding
29. Knots
30. Asking the Right Questions
31. Tiling the Plane
32. Language and Love
33. Patterns in Life
34. Chaos and Weather
35. Diving into History
36. Levitation

 

          POSTERS | ORDER | FOR TEACHERS | SCIART EXPLORERS | PORTRAITS | CONTACT | LINKS | SCIART PROJECTS