Cocycle Invariants and Oriented Singular Knots
暂无分享,去创建一个
Mustafa Hajij | Mohamed Elhamdadi | Jose Ceniceros | Indu R. Churchill | M. Elhamdadi | Jose Ceniceros | Mustafa Hajij | Indu R. U. Churchill
[1] S. Matveev. DISTRIBUTIVE GROUPOIDS IN KNOT THEORY , 1984 .
[2] M. Elhamdadi,et al. Automorphism Groups of Quandles , 2010, 1012.5291.
[3] M. Elhamdadi,et al. Extensions of Quandles and Cocycle Knot Invariants , 2001, math/0107021.
[4] Richard Laver,et al. The Left Distributive Law and the Freeness of an Algebra of Elementary Embeddings , 1992 .
[5] Joan S. Birman. New points of view in knot theory , 1993 .
[6] Victor A. Vassiliev,et al. Cohomology of knot spaces , 1990 .
[7] Bernd Gemein. Singular Braids and Markov's Theorem , 1997 .
[8] David Joyce,et al. A classifying invariant of knots, the knot quandle , 1982 .
[9] Robert W. McGrail,et al. The Word Problem for Finitely Presented Quandles is Undecidable , 2015, WoLLIC.
[10] Link invariants of finite type and perturbation theory , 1992, hep-th/9207041.
[11] Natsumi Oyamaguchi. Enumeration of spatial 2-bouquet graphs up to flat vertex isotopy , 2015 .
[12] Masahico Saito,et al. Quandle cohomology and state-sum invariants of knotted curves and surfaces , 1999, math/9903135.
[13] Sam Nelson,et al. Virtual Yang-Baxter cocycle invariants , 2007, 0708.4254.
[14] The proof of Birman's conjecture on singular braid monoids , 2003, math/0306422.
[15] M. Elhamdadi,et al. Singular Knots and Involutive Quandles , 2016, 1608.08163.
[16] M. Elhamdadi,et al. Generating sets of Reidemeister moves of oriented singular links and quandles , 2017, Journal of Knot Theory and Its Ramifications.
[17] T. Fiedler. The Jones and Alexander polynomials for singular links , 2007, 0706.0084.
[18] Mohamed Elhamdadi,et al. Quandles: An Introduction to the Algebra of Knots , 2015 .
[19] R. Sazdanovic,et al. Psyquandles, Singular Knots and Pseudoknots , 2017, Tokyo Journal of Mathematics.
[20] M. Elhamdadi,et al. Cocycle knot invariants from quandle modules and generalized quandle homology , 2003, math/0306068.
[21] Homology theory for the set-theoretic Yang–Baxter equation and knot invariants from generalizations of quandles , 2002, math/0206255.
[22] S. Lambropoulou,et al. AN INVARIANT FOR SINGULAR KNOTS , 2009, 0905.3665.