[math-fun] Sullivan spooky knot untangler
papers here: R. Langevin and J. O’Hara: Conformally invariant energies of knots, http://arxiv.org/abs/math/0409396 John M Sullivan: Approximating Ropelength by Energy Functions http://arxiv.org/abs/math.GT/0203205 R Kusner & JM Sullivan: Mobius invariant knot enerrgies http://torus.math.uiuc.edu/jms/Papers/knot/knot.pdf It is also pointed out that the 1/r^2 potential, viewed as a member of 1/r^p potentials class, has an infinite barrier to rope-self-crossing ("passing thru itself") for two segments of rope at right angles, if and only if p>=2. -- Warren D. Smith http://RangeVoting.org <-- add your endorsement (by clicking "endorse" as 1st step)
the videos appear to be broken :-( On Dec 31, 2013, at 1:03 PM, Warren D Smith <warren.wds@gmail.com> wrote:
Here: http://www.math.uiuc.edu/~jms/Videos/ke/
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http://www.math.uiuc.edu/~jms/Videos/ke/ CM> the videos appear to be broken :-(
Goog, if my search was sufficiently precise, finds it at http://www.mit.edu/~kardar/research/seminars/knots/KnotEnergies.ram -JimC -- James Cloos <cloos@jhcloos.com> OpenPGP: 1024D/ED7DAEA6
participants (3)
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Cris Moore -
James Cloos -
Warren D Smith