Surfaces, Algebraic.

Resolution of curve and surface singularities in characteristic zero / by: (Language materials, printed)

Del Pezzo and K3 surfaces / by: (Language materials, printed)

K3 Projective models in scrolls by: (Language materials, printed)

Theory of algebraic surfaces by: (Electronic resources)

Hodge theory and the local Torelli problem / by: (Language materials, printed)

Algebraic surfaces and holomorphic vector bundles / by: (Language materials, printed)

Smooth four-manifolds and complex surfaces / by: (Language materials, printed)

The Geometry of some special arithmetic quotients / by: (Language materials, printed)

Algebraic surfaces / by: (Language materials, printed)

Ball and surface arithmetics / by: (Language materials, printed)

The Geometry of moduli spaces of sheaves / by: (Language materials, printed)

Open algebraic surfaces / by: (Language materials, printed)

Algebraic surfaces / by: (Language materials, printed)

Monomialization of morphisms from 3-folds to surfaces / by: (Language materials, printed)

Algebraic surfaces / by: (Language materials, printed)

Birational geometry of algebraic varieties / by: (Language materials, printed)

Donaldson type invariants for algebraic surfaces : = transition of moduli stacks / by: (Language materials, printed)

Compactification of the Drinfeld modular surfaces / by: (Language materials, printed)

Donaldson type invariants for algebraic surfaces = transition of moduli stacks / by: (Language materials, printed)

The geometry of moduli spaces of sheaves / by: (Language materials, printed)

Lectures on K3 surfaces by: (Electronic resources)

Birational geometry of algebraic varieties by: (Electronic resources)

Compact complex surfaces. by: (Language materials, printed)

Algebraic surfaces in positive characteristics : = purely inseparable phenomena in curves and surfaces / by: (Language materials, printed)

Fourier restriction for hypersurfaces in three dimensions and Newton Polyhedra / by: (Language materials, printed)

Counting surfaces = CRM Aisenstadt chair lectures / by: (Electronic resources)