In this paper, we present our constructions and results leading up to our discovery of a class of Klein links that are not equivalent to any torus links. In particular, we calculate the number and types of components in a Klein link and show that , , and . Finally, we show that in contrast to the fact that every Klein knot is a torus knot, no Klein link , where is odd, is equivalent to a torus link.
"Klein links and related torus links." Involve 9 (2) 347 - 359, 2016. https://doi.org/10.2140/involve.2016.9.347