Modules over the 4-dimensional Sklyanin algebra
Modulflächen quadratischer Dikriminante.
Modulflächen und Modulkurven zur symmetrischen Hilbertschen Modulgruppe
Moduli for stable actions of an abelian group on trees of projective lines
Moduli for stable marked trees of projective lines.
Moduli of curves via algebraic geometry.
Moduli of metaplectic bundles on curves and theta-sheaves
Moduli of orthogonal and spin bundles over hyperelliptic curves
Moduli of Parabolic G-bundles on Curves.
Moduli of plane curve singularities with C*-action
Moduli of Poncelet polygons.
Moduli of Prym curves.
Moduli of Vector Bundles on Curves with Parabolic Structures.
Moduli Spaces for Real Algebraic Curves and Real Abelian Varieties.
Moduli spaces of local systems and higher Teichmüller theory
Let G be a split semisimple algebraic group over Q with trivial center. Let S be a compact oriented surface, with or without boundary. We define positive representations of the fundamental group of S to G(R), construct explicitly all positive representations, and prove that they are faithful, discrete, and positive hyperbolic; the moduli space of positive representations is a topologically trivial open domain in the space of all representations. When S have holes, we defined two moduli spaces closely...
Moduli spaces of (semi)stable vector bundles on tree-linke curves.
Moduli spaces of stable pairs and non-abelian zeta functions of curves via wall-crossing
In this paper we study and relate the non-abelian zeta functions introduced by Weng and invariants of the moduli spaces of arbitrary rank stable pairs over curves. We prove a wall-crossing formula for the latter invariants and obtain an explicit formula for these invariants in terms of the motive of a curve. Previously, formulas for these invariants were known only for rank 2 due to Thaddeus and for rank 3 due to Muñoz. Using these results we obtain an explicit formula for the non-abelian zeta functions,...
Moduli-stacks for bundles on semistable curves.
Modulprobleme in der algebraischen Geometrie III
Modultheorie hyperelliptischer Mumfordkurven.