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Floating Ice Sheet Collisions Have Implications For Self-Assembling Nanostructures

Posted March 04, 2007 6:34 PM

From What's Next In Science & Technology:

A study reported in Physical Review Letters demonstrates how ice sheets sometimes interlace when they meet, rather than riding over or under each other, and discusses the implications for other phenomena from plate tectonics of the Earth's surface to the design of self-assembling nanostructures. "A surprising pattern, much like the meshed teeth of a zipper, is frequently seen when floating ice sheets collide," said John Wettlaufer, professor of geology & geophysics and of physics at Yale. He and his colleague Dominic Vella of Cambridge University in England demonstrated the underlying principle for the observation. Further, they suggest that the process can work for any materials that share particular physical characteristics of thickness and flexibility. "When two elastic sheets floating on a liquid collide, intuition leads us to expect one of two results — one sheet might be 'subducted' under the other, as we observe with the earth's crust, or the two might crush each other forming a field of rubble, as we observe in thick ice floes," said Wettlaufer.

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Re: Floating Ice Sheet Collisions Have Implications For Self-Assembling Nanostructures

03/06/2007 6:03 AM

This correlates well with observations of locations where a number of glaciers meet and travel as one. Visitors to Juneau, in Alaska, one of the states of the USA, can witness this phenomenon by taking a plane ride over the adjacent glacier fields. Where glaciers meet and continue onwards, the interval between the two original ice flows is marked by a dark stripe of interglacial rubble.

A primary school experiment on the properties of ice involves suspending a block of ice between two supports, and passing a thin wire over the top of it. The ends of the wire are pulled downwards by a pair of equal weights. Over a period of time, the wire will pass through the ice block and fall to the ground, the block above it remaining intact.

Interesting, though nothing to do with subduction...

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