15 problems
Let be an character and let denote its set of end invariants, viewed as a subset of the projective lamination space…
Tameness Conjecture. The automorphism can be isotoped so that it preserves the splitting and the induced automorphism on is train-track generic and has a tame one-dim…
Let be an character, let be its set of end invariants, and let denote the projective lamination space. Cantor-se…
Let be a lamination arising from a group action. A fidelity of is a germ map into a path-connected space whose induced map on fundamental germ groupoids i…
Let be a handlebody with invariant measured lamination , and let the growth rate refer to the associated irreducible automorphism. A lamination is tight w…
Tropical parametrization conjecture. The basis is parametrized by tropical points. Namely, for every…
Let be the tautological tree, whose ends determine sequences of -values and associated -sequences. An end is big when … and it is of type when its associat…
Let be the shift locus in a one-dimensional slice, and let be the tautological tree whose ends correspond to components of the complement of…
Let be the set of tropical-integer points of the cluster -space of a generalized marked surface…
Let be a pseudo-fibered triple. Suppose that is finitely generated, torsion-free, and freely indecomposable. Pse…
Let be a tight pair, where acts on the circle preserving the lamination system . Tight-pair global fixed-point conj…
Let be a finitely generated torsion-free discrete subgroup of . A pants-like group has a pants-like collection of two invari…
A compact lamination embedded in a manifold is preserved by a diffeomorphism and is normally if there exists such that the saturated nonw…
Let be a differentiable stratified space -regularly embedded by into : for strata , whenever sequences in and converge to a point of…
Let be an analytic variety in and let be a stratum of an analytic stratification of . For every point , there should exist a neighborhood of…