New Shape Born From Rubber Bands
sciencehabit (1205606) writes "Physicists playing with rubber bands have discovered a new shape. In an attempt to create a spring that replicates the light-bending properties of cuttlefish ink sacs, a team of researchers suspended two rubber strips of different lengths. Connecting the bottoms of the two strips to a cup of water, the shorter band stretched to the same length as the longer one. After gluing the two stretched strips together, the researchers gradually drained the water from the cup. As the bands retracted and twisted from the reduced strain, the researchers were shocked to see the formation of a hemihelix with multiple rainbow-shaped boundaries called perversions. The team hopes their work inspires nanodevices and molecules that twist and transform from flat strips into predetermined 3D shapes on demand."
There are several videos attached to the original paper, and all can be viewed without flash.
Back when I used corded handsets a lot one could strech them out far enough and then when they retracted you would get a very similar shape....
My telephone cord at work has been like this for years.
My old phone cord.... never mind.
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People have started to rediscover things that were perfectly ordinary 20 years ago. If it is not mentioned anywhere on the Internet or you cannot find it because there is no word for it, then it becomes a new invention when stumbled upon.
I have just filed a patent for a sound storage device that consists of two spools. The sound is stored in direct form so that it can be sent to a sound emitting device without DAC. I call it Direct Sound(tm).
Handily in time to contend for the 2014 Ig Nobel price.
A recent, simple experiment using elastomer strips reveals that hemihelices with multiple reversals of chirality can also occur, a richness not anticipated by existing analyses. Here, we show through analysis and experiments that the transition from a helical to a hemihelical shape, as well as the number of perversions, depends on the height to width ratio of the strip's cross-section. Our findings provides the basis for the deterministic manufacture of a variety of complex three-dimensional shapes from flat strips.
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