Concordance of spatial graphs
arXiv:2205.11001 · doi:10.4153/S000843952300019X
Abstract
We define smooth notions of concordance and sliceness for spatial graphs. We prove that sliceness of a spatial graph is equivalent to a condition on a set of linking numbers together with sliceness of a link associated to the graph. This generalizes the result of Taniyama for -curves.
14 pages