Modular curves and Poncelet polygons.
Modulflächen und Modulkurven zur symmetrischen Hilbertschen Modulgruppe
Moduli and classification of irregular Kaehler manifolds (and algebraic varieties) with Albanese general type fibrations.
Moduli extremer reflexiver Garben auf Pn.
Moduli for Vectorbundles on Pn(C).
Moduli of framed sheaves on projective surfaces.
Moduli of orthogonal and spin bundles over hyperelliptic curves
Moduli of Parabolic G-bundles on Curves.
Moduli of parabolic stable sheaves.
Moduli of pre-...-modules, preverse sheaves and the Riemann-Hilbert morphism. I.
Moduli of representations of the fundamental group of a smooth projective variety I
Moduli of representations of the fundamental group of a smooth projective variety II
Moduli of simple Rank-2 sheaves on K3-surfaces.
Moduli of surfaces of general type with a fibration by genus two curves.
Moduli of symplectic instanton vector bundles of higher rank on projective space ℙ3
Symplectic instanton vector bundles on the projective space ℙ3 constitute a natural generalization of mathematical instantons of rank-2. We study the moduli space I n;r of rank-2r symplectic instanton vector bundles on ℙ3 with r ≥ 2 and second Chern class n ≥ r, n ≡ r (mod 2). We introduce the notion of tame symplectic instantons by excluding a kind of pathological monads and show that the locus I n;r* of tame symplectic instantons is irreducible and has the expected dimension, equal to 4n(r + 1)...
Moduli of Vector Bundles on Curves with Parabolic Structures.
Moduli of vector bundles on projective surfaces: some basic results.
Moduli of Vector Bundles on the Projective Plane.
Moduli Spaces for Hopf Surfaces.
Moduli spaces for linear differential equations and the Painlevé equations
A systematic construction of isomonodromic families of connections of rank two on the Riemann sphere is obtained by considering the analytic Riemann–Hilbert map , where is a moduli space of connections and , the monodromy space, is a moduli space for analytic data (i.e., ordinary monodromy, Stokes matrices and links). The assumption that the fibres of (i.e., the isomonodromic families) have dimension one, leads to ten moduli spaces . The induced Painlevé equations are computed explicitly....