Shane D'Mello
Published 2013-11-15Version 1
In this paper we classify, up to rigid isotopy, non-singular real rational curves of degrees less than or equal to 6 in a quadric homeomorphic to the 3-sphere. We also study their connections with rigid isotopy classes of real rational knots in $\mathbb{RP}^3$.
Classification of knots in T x I with at most 4 crossings
Classification of genus two knots which admit a (1,1) decomposition
Classification of Book Representations of $K_6$
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