References beginning with F

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References beginning with F

This bibliography is frozen (see Section 5).
An active version is maintained by Sergei Duzhin at http://www.pdmi.ras.ru/~duzhin/VasBib.

$\star$ R. Fenn, Vassiliev theory for knots, Tr. J. of Math. 18 (1994) 81-101.
$\star$ R. Fenn, D. Rolfsen and J. Zhu, Centralisers in the braid group and singular braid monoid, L'Enseignement Math. 42 (1996).
$\star$ R. Fenn, C. Rourke, and B. Sanderson, James bundles and applications, University of Sussex and University of Warwick preprint, January 1996.
$\star$ T. Fiedler, New invariants in knot theory, Université Toulouse III preprint no. 172, November 1999.
$\star$ T. Fiedler, Global knot theory in $F^2\times{\mathbb{R}}$ , preprint, December 2000, arXiv:math.GT/0012087.
$\star$ T. Fiedler, Gauss diagram invariants for knots which are not closed braids, Université Toulouse III preprint no. 216, May 2001.
$\star$ T. Fiedler, One parameter knot theory, Université Toulouse preprint, November 2002.
$\star$ T. Fiedler and A. Stoimenow, New knot and link invariants, Humboldt Berlin University preprint, December 1996.
$\star$ J. M. Figueroa-O'Farrill, T. Kimura and A. Vaintrob, The universal Vassiliev invariant for the Lie superalgebra $gl(1\mid1)$ , q-alg/9602014 preprint, February 1996.
$\star$ J. Fine, Vassiliev theory and regional change, math.QA/9803004 preprint, December 1996.
$\star$ L. Freidel, From sl(2) Kirby weight systems to the asymptotic 3-manifold invariant, Penn State University preprint, February 1998. See also math.QA/9802069
$\star$ L. Freidel and K. Krasnov, Spin Foam Models and the Classical Action Principle, Adv. Theor. Math. Phys. 2 (1999) 1183-1247, arXiv:hep-th/9807092.
$\star$ D. Fuchs and S. Tabachnikov, Invariants of Legendrian and transverse knots in the standard contact space, Topology 36-5 (1997) 1025-1053.
$\star$ L. Funar, Vassiliev invariants I: braid groups and rational homotopy theory, Revue Roumaine Math. Pures Appl., 42 (1997) 245-272, arXiv:q-alg/9510008.
$\star$ L. Funar, On knots having the same Vassiliev invariants up to a certain degree, Université de Grenoble I preprint, July 1999.

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Dror Bar-Natan 2005-06-30