A New Family of Minimal Ideal Triangulations of Cusped Hyperbolic 3–manifolds
摘要
Previous work of the authors with Bus Jaco determined a lower bound on the complexity of cusped hyperbolic 3–manifolds and showed that it is attained by the monodromy ideal triangulations of once-punctured torus bundles. This paper exhibits an infinite family of minimal ideal triangulations of Dehn fillings on the link \(8_9^3\) that also attain this lower bound on complexity.