Some properties of “bulky” links generated by generalized Möbius–Listing bodies $GML^n_4$

In the present paper, we consider the “bulky knots” and “bulky links” that appear after cutting of generalized Möbius–Listing $GML^n_4$ bodies (with corresponding radial cross sections square) along different generalized Möbius–Listing surfaces $GML^n_2$ situated in it. The aim of this article is to examine the number and geometric structure of independent objects that appear after such a cutting process of $GML^n_4$ bodies. In most cases, we are able to count the indices of the resulting mathematical objects according to the known tabulation for knots and links of small complexity.