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References beginning with M
- S. A. Major,
Embedded graph invariants in Chern-Simons theory,
Universität Wien and Deep Springs College preprint, October 1998.
See also
hepth/9810071.
- V. O. Manturov,
Vassiliev invariants for virtual links, curves on surfaces and the
Jones-Kauffman polynomial,
Moscow State Univ. preprint, July 2003.
- J. Marche,
On Kontsevich integral of torus knots,
Université Paris 7 preprint, October 2003, arXiv:math.GT/0310111.
- J. Marche,
A computation of Kontsevich integral of torus knots,
Algebraic
and Geometric Topology 4-51 (2004) 1155-1175,
arXiv:math.GT/0404264.
- J. Marche,
Surgery on a single clasper and the 2-loop part of the Kontsevich
integral,
Université Paris 7 preprint, October 2004, arXiv:math.GT/0410272.
- M. Mariño,
Chern-Simons theory, matrix integrals, and perturbative
three-manifold invariants,
Harvard University HUTP-02/A029 preprint, arXiv:hep-th/0207096.
- J. F. Martins,
Knot theory With the Lorentz group,
University of Nottingham preprint, September 2003,
arXiv:math.QA/0309162.
- J. F. Martins,
On the analytic properties of the z-coloured Jones polynomial,
University of Nottingham preprint, October 2003,
arXiv:math.QA/0310394.
- G. Masbaum,
Matrix-tree theorems and the Alexander-Conway polynomial,
Invariants of knots and 3-manifolds (Kyoto 2001), Geometry and
Topology Monographs 4 201-214, arXiv:math.CO/0211063.
- G. Masbaum and A. Vaintrob,
Milnor numbers, spanning trees, and the Alexander-Conway
polynomial ,
Université Paris 7 and University of Oregon preprint, November 2001,
arXiv:math.GT/0111102.
- G. Massuyeau,
Invariants de type fini des variétés de dimension trois et
structures spinorielles,
Ph.D. thesis, Université de Nantes, October 2002.
- G. Massuyeau,
Cohomology rings, Rochlin function, linking pairing and the
Goussarov-Habiro theory of 3-manifolds,
Algebraic
and Geometric Topology 3-41 (2003) 1139-1166,
arXiv:math.GT/0307396.
- G. Massuyeau and J.-B. Meilhan,
Characterization of -equivalence for homology cylinders,
Jour. of Knot Theory and its Ramifications 12-4 (2003) 493-522,
arXiv:math.GT/0203179.
- J. Mattes,
Functions on the moduli space of flat -connections on a
Riemann surface,
to appear in Proc. Amer. Math. Soc.
- S. Matveev and M. Polyak,
Cubic complexes and finite type invariants,
Invariants of knots and 3-manifolds (Kyoto 2001), Geometry and
Topology Monographs 4 215-233,
arXiv:math.GT/0204085.
- M. McDaniel,
Decomposition of webs,
web document,
http://www.aquinas.edu/homepages/mcdanmic/decompos.htm, April 1999.
- M. McDaniel and Y. Rong,
On the dimensions of Vassiliev invariants coming from link polynomials,
George Washington University preprint, March 1997.
- J.-B. Meilhan,
Invariants de type fini des cylindres d'homologie et des string
links,
Ph.D. thesis, Université de Nantes, December 2003.
- J.-B. Meilhan,
Goussarov-Habiro theory for string links and the Milnor-Johnson
correspondence,
Université de Nantes preprint, February 2004, arXiv:math.GT/0402035.
- J.-B. Meilhan,
On Vassiliev invariants of order two for string links,
Jour. of Knot Theory and its Ramifications, to appear,
arXiv:math.GT/0402036.
- S. A. Melikhov,
Colored finite type invariants and multi-variable analogue of the
Conway polynomial,
Steklov Mathematical Institute preprint, December 2003,
arXiv:math.GT/0312007.
- S. A. Melikhov and D. Repovs,
A geometric filtration of links modulo knots: II. Comparison,
Moscow State University and University of Ljubliana preprint, March 2001,
arXiv:math.GT/0103114.
- B. Mellor,
The intersection graph conjecture for loop diagrams,
Jour. of Knot Theory and its Ramifications 9(2) (2000) 187-211,
arXiv:math.GT/9807033.
- B. Mellor,
Finite type link homotopy invariants,
Jour. of Knot Theory and its Ramifications 8(6) (1999)
773-787, arXiv:math.GT/9807162.
- B. Mellor,
Finite type link homotopy invariants II: Milnor's invariants,
Jour. of Knot Theory and its Ramifications 9(6) (2000) 735-758,
arXiv:math.GT/9812119.
- B. Mellor,
Finite type link concordance invariants,
Jour. of Knot Theory and its Ramifications 9(3) (2000) 367-385,
arXiv:math.GT/9904169.
- B. Mellor,
A few weight systems arising from intersection graphs,
Michigan Math. Jour. 51-3 (2003) 509-536,
arXiv:math.GT/0004080.
- B. Mellor,
Intersection graphs for string links,
Loyola Marymount University preprint, December 2003,
arXiv:math.GT/0312347.
- B. Mellor,
Tree diagrams for string links,
Loyola Marymount University preprint, May 2004, arXiv:math.GT/0405537.
- B. Mellor,
Weight Systems for Milnor Invariants,
Loyola Marymount University preprint, January 2005,
arXiv:math.GT/0501280.
- B. Mellor and D. Thurston,
On the existence of finite type link homotopy invariants,
Jour. of Knot Theory and its Ramifications 10(7) (2001)
1025-1040, arXiv:math.GT/0010206.
- P. M. Melvin and H. R. Morton,
The coloured Jones function,
Comm. Math. Phys. 169 (1995) 501-520.
- G. Meng,
Bracket models for weight systems and the universal Vassiliev
invariants,
Hong Kong University for Science and Technology preprint, April 1994.
- A. B. Merkov,
Finite-order invariants of ornaments,
preprint, January 1995.
- A. B. Merkov,
Vassiliev invariants classify flat braids,
in Differential and Symplectic Topology of Knots and Curves
(S. Tabachnikov, ed.) AMS Translations Ser. 2 vol. 190 (1999),
Providence.
- A. B. Merkov,
Vassiliev invariants classify plane curves and doodles,
preprint, February 1998.
- H. A. Miyazawa and
A. Yasuhara,
Classification of -component Brunnian links up to
-move,
Tsuda College and Tokyo Gakugei University preprint, December 2004,
arXiv:math.GT/0412490.
- H. R. Morton,
The coloured Jones function and Alexander polynomial for torus
knots,
Math. Proc. Camb. Philos. Soc. 117 (1995) 129-136.
- H. R. Morton and P. R. Cromwell,
Distinguishing mutants by knot polynomials,
University of Liverpool preprint, July 1994.
- D. Moskovich,
Framing and the self-linking integral,
University of Tokyo preprint, November 2002, arXiv:math.QA/0211223.
- J. Mostovoy and T. Stanford,
On a map from pure braids to knots,
Universidad National Autónoma de México and United States Naval
Academy preprint, July 1999. See also
math.GT/9907088.
- J. Mostovoy and T. Stanford,
On invariants of Morse knots,
Universidad National Autónoma de México and United States Naval
Academy preprint, August 2000,
arXiv:math.GT/0008096.
- J. Mostovoy and S. Willerton,
Free groups and finite type invariants of pure braids,
Max-Planck-Institut preprint
MPI-1999-54, May 1999.
See also math.GT/9909070.
- H. Murakami,
Vassiliev invariants of type two for a link,
to appear in Proc. Amer. Math. Soc.
- H. Murakami,
Calculations of the Casson-Walker-Lescop invariant from chord diagrams,
in Knot theory (V. F. R. Jones, J. Kania-Bartoszynska,
J. H. Przytycki, P. Traczyk, and V. G. Turaev, eds.), Banach Center
Publications 42 243-254, Warsaw 1998.
- H. Murakami,
Hyperbolic three-manifolds with trivial finite type invariants,
Waseda University and Mittag-Leffler Institute preprint, February 1999.
See also
math.GT/9902018.
- H. Murakami,
A weight system derived from the multivariable Conway potential
function,
to appear in the J. London Math. Soc. See also
math.GT/9903108.
- H. Murakami and J. Murakami,
The colored Jones polynomials and the simplicial volume of a knot,
Waseda University, Osaka University, and Mittag-Leffler Institute
preprint, May 1999. See also
math.GT/9905075.
- H. Murakami and T. Ohtsuki,
Finite type invariants of knots via their Seifert matrices,
Waseda University and Tokyo Institute of Technology preprint, December
1998. See also
math.GT/9903069.
- J. Murakami,
The Casson invariant for a knot in a 3-manifold,
in Proc. of the Århus Conf. Geometry and physics,
(J. E. Andersen, J. Dupont, H. Pedersen, and A. Swann, eds.),
lecture notes in pure and applied mathematics 184 (1997) 459-469,
Marcel Dekker, New-York.
- J. Murakami,
Representations of the mapping class group via the universal
perturbative invariant,
in Proc. Knots 96 (S. Suzuki, ed.) (1997) 573-586, World Scientific.
See correction in
http://fuji.math.sci.osaka-u.ac.jp/~jun/papers/knots96c.html
- J. Murakami,
On web diagrams,
Osaka University preprint, January 1999.
- J. Murakami and T. Ohtsuki,
Topological quantum field theory for the universal quantum
invariant,
to appear in Comm. Math. Phys.
- K. Murasugi,
knot Theory and Its applications,
Birkhäuser, Boston 1996.
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Dror Bar-Natan
2005-06-30