Quantum Topology / Hopf Algebra Seminar
Eiji Ogasa
UIC and Meiji Gakuin University
Local moves on knots and products of knots
Abstract: We show some relations between local moves on knots and products of knots.
Reference:
Louis H. Kauffman and Eiji Ogasa: Local moves on knots and products of knots
Fund. Math. Volume three of Knots in Poland III Banach Center Publications (to appear), arXiv:1210.4667[math.GT]
Louis H. Kauffman: Products of knots, Bulletin of the American mathematical society 80 (1974)1104-1107.
Louis H. Kauffman and W. D. Neumann: Products of knots, branched ?brations and sums of singularities,
Topology 16 (1977) 369-393.
Eiji Ogasa: Local move identities for the Alexander polynomials of high-dimensional knots and inertia groups.
J. Knot Theory Ramifications 18 (2009), no. 4, 531-545.
Eiji Ogasa: Ribbon-moves of 2-links preserve the mu-invariant of 2-links.
J. Knot Theory Ramifications 13 (2004), no. 5, 669-687.
Tuesday September 16, 2014 at 3:00 PM in SEO 612