A Generalization of Pretzel Links via Spatial Graphs

In this paper, we introduce $\mathit{\text{graph-pretzel}}\mathit{\text{links}}$, a generalization of classical pretzel links based on spatial graph projections. As our main result, we investigate a subfamily associated with the complete graph on four vertices to construct an infinite family of distinct ribbon knots. Furthermore, although they all share a trivial Alexander polynomial, they can be distinguished from one another by their Jones polynomials.