A ropelength bibliography: Difference between revisions
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*{{bibitem|author=|title=Quadrisecants Give New Lower Bounds for the Ropelength of a Knot|arXiv=math.GT/0408026}} |
*{{bibitem|author=|title=Quadrisecants Give New Lower Bounds for the Ropelength of a Knot|arXiv=math.GT/0408026}} |
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*{{arXiv|math.GT/0203205}} |
*{{arXiv|math.GT/0203205}} |
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*{{arXiv|math.GT/0508293}} |
*{{arXiv|math.GT/0508293}} |
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*Piotr Pieranski, {{Article Link|In search of ideal knots}}. In A. Stasiak, V. Katritch and L. Kauffman, editors, Ideal Knots, |
*Piotr Pieranski, {{Article Link|In search of ideal knots}}. In A. Stasiak, V. Katritch and L. Kauffman, editors, Ideal Knots, 20â41. World Scientific, 1998. |
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*Eric Rawdon, {{Article Link|Can computers discover ideal knots?}} Experiment. Math. 12:3, |
*Eric Rawdon, {{Article Link|Can computers discover ideal knots?}} Experiment. Math. 12:3, 287â302. |
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Revision as of 05:50, 22 May 2009
- Quadrisecants Give New Lower Bounds for the Ropelength of a Knot, arXiv:math.GT/0408026
- arXiv:math.GT/0203205
- arXiv:math.GT/0508293
- Piotr Pieranski, In search of ideal knots,. In A. Stasiak, V. Katritch and L. Kauffman, editors, Ideal Knots, 20â41. World Scientific, 1998.
- Eric Rawdon, Can computers discover ideal knots?, Experiment. Math. 12:3, 287â302.
