For an analytic K3 surface with Picard group zero, the mass map from the projective stability manifold to the space of masses of semi-rigid objects is a homeomorphism onto an open disk whose closure is a closed disk.
Stability conditions and Artin--Tits groups
1 Pith paper cite this work. Polarity classification is still indexing.
1
Pith paper citing it
abstract
We describe spaces of Bridgeland stability conditions on certain triangulated categories associated to Coxeter systems. These categories are defined algebraically using the category of modules for zigzag algebras associated to Coxeter systems, which we construct as distinguished (quadratic, graded) algebra objects in fusion categories. The resulting stability spaces are closely related to conjectural K($\pi$,1) spaces for Artin--Tits groups.
fields
math.AG 1years
2025 1verdicts
ACCEPT 1representative citing papers
citing papers explorer
-
The Thurston compactification of the stability manifold of a generic analytic K3 surface
For an analytic K3 surface with Picard group zero, the mass map from the projective stability manifold to the space of masses of semi-rigid objects is a homeomorphism onto an open disk whose closure is a closed disk.