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How Surfaces Intersect in Space

. WORLD SCIENTIFIC, (1993)
DOI: 10.1142/1728

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Ronald Carter

Carter Kniffler

Marina Carter

Christopher Carter

Glyn Carter

 

Другие публикации лиц с тем же именем

Classical Knot Theory.. Symmetry, 4 (1): 225-250 (2012)Three Dimensions of Knot Coloring., , и . The American Mathematical Monthly, 121 (6): 506-514 (2014)Diagrammatic computations for quandles and cocycle knot invariants, , и . Diagrammatic morphisms and applications (San Francisco, CA, 2000), том 318 из Contemp. Math., стр. 51--74. Providence, RI, Amer. Math. Soc., (2003)Homology theory for the set-theoretic Yang-Baxter equation and knot invariants from generalizations of quandles, , и . Fund. Math., (2004)Cocycle Knot Invariants from Quandle Modules and Generalized Quandle Cohomology, , , и . (2003)cite arxiv:math/0306068 Comment: 40 pages, 20 Figures, some way cool calculations. Revised version contains email correction, and some sections have been clarified or removed.How Surfaces Intersect in Space. WORLD SCIENTIFIC, (1993)Shifting homomorphisms in quandle cohomology and skeins of cocycle knot invariants, , , и . J. Knot Theory Ramifications, 10 (4): 579--596 (2001)Symmetric Extensions of Dihedral Quandles and Triple Points of Non-orientable Surfaces, , и . (2009)cite arxiv:0905.3374.Quandle Homology Theory and Cocycle Knot Invariants, и . (2001)cite arxiv:math/0112026 Comment: This is a survey article in recent results on the invariants of knots and knotted surfaces derived from quandle homology.Cohomology of Categorical Self-Distributivity, , , и . (2006)cite arxiv:math/0607417 Comment: 48 pages, 43 figures, uses diagram.sty, some proofs appear in appendix Some typos corrected, minor clarification of statements and notation.