The concordance genus of knots.
Livingston, Charles (2004)
Algebraic & Geometric Topology
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Displaying similar documents to “The slicing number of a knot.”
The concordance genus of knots.
Infinite order amphicheiral knots.
Livingston, Charles (2001)
Algebraic & Geometric Topology
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Splitting the concordance group of algebraically slice knots.
Livingston, Charles (2003)
Geometry & Topology
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Computations of the Ozsvath-Szabo knot concordance invariant.
Livingston, Charles (2004)
Geometry & Topology
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Bounds for the Thurston-Bennequin number from Floer homology.
Plamenevskaya, Olga (2004)
Algebraic & Geometric Topology
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Mp-small summands increase knot width.
Hendricks, Jacob (2004)
Algebraic & Geometric Topology
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Concordance and mutation.
Kirk, P., Livingston, C. (2001)
Geometry & Topology
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Minimizing the presentation of a knot group.
Dugopolski, Mark J. (1985)
International Journal of Mathematics and Mathematical Sciences
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Unknotting number and knot diagram.
Yasutaka Nakanishi (1996)
Revista Matemática de la Universidad Complutense de Madrid
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This note is a continuation of a former paper, where we have discussed the unknotting number of knots with respect to knot diagrams. We will show that for every minimum-crossing knot-diagram among all unknotting-number-one two-bridge knot there exist crossings whose exchange yields the trivial knot, if the third Tait conjecture is true.
Applications of topology to DNA
Isabel Darcy, De Sumners (1998)
Banach Center Publications
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The following is an expository article meant to give a simplified introduction to applications of topology to DNA.
Knots with property .
Clark, Bradd Evans (1983)
International Journal of Mathematics and Mathematical Sciences
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Knot theory programs KNOT2000 (K2K) + LinKnot(K2K)+LinKnot(K2KC)
S. Jablan, R. Sazdanovic (2003)
Visual Mathematics
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