1995: The Double Bubble Theorem: the shape that encloses and separates two given volumes and has the minimal surface is a standard double bubble.
2000: A general proof – The natural arrangement is the minimal surface regardless of bubble size.
2004: The planar triple bubble conjecture is proven.
To the MNS presentation* The Planar Double Bubble Theorem (Same, with circles)
* The Triple Bubble Conjecture – Does nature achieve the minimal surface when three bubbles (of equal or unequal
volume) merge?
Areas & volume MSC2010#97G30)
* Surface area
* Platonic solid
* Volume
* Sphere
Analysis (MSC2010#97I99)
* Extreme value
Plane and solid geometry (MSC2010#97G40)
* Curvature
* Angle
To the MNS presentation
To start the presentation click anywhere in the 1st slide.
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